
\cikk{\stacho}{On the volume function of parallel sets }{
Acta Sci. Math.}{38}{1976}{365-374}{acta76.pdf}{1}
\newcount\Ci \Ci=\n

\cit{D. Hug - G. Last - W. Weil,
A local Steiner-type formula for general closed sets and applications,
Math. Z. 246, No. 1-2, 237-272 (2004).}{hug04.pdf}{
(****) [29],[30] p.238.l.21 (acknowledging citation), p.239.(2.1) (from [30]),
p.240.Thm.2.1 (simplified proof),
p.241.l.3-8 (Lems.2.2-3 new approach to pieces of [30],
essentially used in Prop.4.1), p.256.l.8-13 (Cor.4.5 refines results from [30]),
p.256.l.-5-p.257.Cor.4.6 (essential use of [29]-Cor.4.5).}{1}

\cit{Villa, Elena; On the outer Minkowski content of sets.
Ann. Mat. Pura Appl. (4) 188 (2009), no. 4, 619--630.}{villa09.pdf}{(***) [8] p.629-630 detailed citations
and slight generalization}{1}

\cit{Rataj, Jan; Schmidt, Volker; Spodarev, Evgeny;
On the expected surface area of the Wiener sausage.
Math. Nachr. 282 (2009), no. 4, 591--603.}{rataj-s-s09.pdf}{(**) [24] p.596: detailed citation}{1}

\cit{Rataj, Jan; Spodarev, Evgeny; Meschenmoser, Daniel;
Approximations of the Wiener sausage and its curvature measures.
Ann. Appl. Probab. 19 (2009), no. 5, 1840--1859.}{rataj-s-m09.pdf}{
(**) [17] Deatiled citation and generalization in Thm.5.1}{1}

\cit{{NEW}, Valentin Boju - Louis Funar; Asymptotics of generalized Hadwiger numbers;
arXiv:0809.3490v1 [math.MG] 15Sep2008}{boju-f08.pdf}{
(***) [19] Remark 3: detailed citation, Remark 7: improvement of [19], }{1}

\cit{Rostislav Cerny - Stefan Funken - Evgueni Spodarev,
On the Boolean Model of Wiener Sausages,
Methodol. Comput Appl. Probab. (2008) 10:23�37}{cerni-f-s06.pdf}{(**) p.32: see the proof of Stacho 1976 Thm.3}{1}

\cit{{NEW} Steffen Winter - Jan Rataj;
On volume and surface area of parallel
sets (arXiv:0905.3279).
AMS 2009 Fall Western Section Meeting
Special Session on Fractal Geometry, Dynamical Systems, Number
Theory and Analysis on Rough Spaces
November 2009}{winter-rataj09a.pdf}{(****) [19] applications of [19] several times}{1}

\cit{Kampf, Ju"rgen; On weighted parallel volumes.
Beitra"ge Algebra Geom.  50  (2009),  no. 2, 495--519.}{kampf09.pdf}{
(***) [13] p.512: Stacho [13, Section 4] has proven the case, where M = ;, of this lemma in general
Minkowski spaces. However, it does not seem to be possible to extend his proof to more
general sets M; p.514: Stacho [13] does not mention the Kneser-Poulson-Conjecture, which had already
been formulated at that time. Later Rehder [9] proved the special case of the Kneser-Poulson-
Conjecture, where the extension was obtained by a dilatation, for an arbitrary compact and
convex set instead of the unit ball. So Stacho's and Rehder's results generalize the same
special case of the Kneser-Poulson-Conjecture, but Rehder does not quote Stacho. Still in
[1] Rehder is quoted and not Stacho.}{1}





\kongr{S. CSO"RGO" - \stacho}
{A step toward an asymptotic expansion for the
Crame'r-von Mises statistic}
{in: Analytic Function Methods in Probability theory, Coll. Math. Soc. Bolyai
21, (Debrecen, 1977)}{stcsorgo77.pdf}{2}          %$\{$MR 81d: 62015$\}$
\newcount\Cii   \Cii=\n

\cit{M. Csoergoe,
Gaussian processes, strong approximations: An interplay, in:
Aspects statistiques et aspects physiques des processus gaussiens,
Saint- Flour 1980, Colloq. Int. C.N.R.S. 307, 131-229 (1981).}{}{
-------------}{0}

%\cit{Aspects statistiques et aspects physiques des processes gaussien,
%Colloque Saint Fleur 22-29 p. 224.}{}

\cit{M. Cso"rgo" - P. Re've'sz,
Strong approximations in probability and statistics,
Probability and Mathematical Statistics. New York-San Francisco-London:
Academic Press, a Subsidiary of Harcourt Brace Jovanovich, Publishers;
Budapest: Akade'miai Kiado'. (1981).}{csorg-rev81.pdf}{
[CSO"RGO", S. - STACHO', L. (1979)] p.167.l.1-2.}{1}

\cit{L. Pace, In: 14-th European Meeting of Statisticians, Abstracts,
p. 244, Wroc\l aw (1981).}{}{
-------------}{0}

\cit{D.D. Cotterill - M. Cso"rg�, On the limiting distribution of and critical values for
the multivariate Cramer-von Mises statistic,
Ann. Stat. 10, 233-244 (1982).}{cot-csorgm82.pdf}{
(**) [CSO"RGO", S. and STACHO', L. (1979)]
p.234.l.-2-p.235.l.4 (acknowledging citation for tabulation).}{1}

\cit{Miklo's Cso"rg�,
Invariance principles for empirical processes, in:
P.R. Krishnaiah (ed.) - P.K. Sen (ed.),
Nonparametric methods, Handb. Stat. 4,
North Holland, Amsterdam - N.Y. - Oxford, 431-462 (1984).}{csorgm84.pdf}{
(*) [Cso"rg�, S. and Stacho, L. (1979)] p.444.l.-6-4 (acknowledging citation).}{1}

\cit{
%V.Yu. Bentkus, R.E. Zitikis: Lietuvos Matematikos Rinkinys
%28 (1988), 14--22. [Lithunian Math. J. 28 (1988), 8--13.]}{}
%In ENGLISH: Bentkus_1988_2.pdf
V.Yu. Bentkus - R.Eh. Zitikis,
Remark on the Cramer-von Mises-Smirnov criterion. (English. Russian original)
Lith. Math. J. 28, No.1, 8-13 (1988);
translation from Lit. Mat. Sb. 28, No.1, 14-22 (1988).}{ben-zit88.pdf}{
(***) [11] p.14.l.16-p.15.l.22 (acknowledging citation+generalization in Thm.1.2).}{1}

\cit{R.E. Zitikis,
Asymptotic expansions in the local limit theorem for
\omega_2n statistics. (Russian. English summary)
Lit. Mat. Sb. 28, No.3, 461-474 (1988).}{zit88a.pdf}{
(*) [4] p.461.l.-11 (first approach to the problem).}{1}

\cit{R.E. Zitikis,
% Lietuvos Matematikos Rinkinys 29 (1989), 35--53.}
Asymptotic expansions for derivatives of the
distribution function of the Anderson-Darling statistic. (Russian)
Lit. Mat. Sb. 29, No.1, 35-53 (1989).}{zit89.pdf}{
[13] p.35.l.-2 ("[19-23]" should be on p.51.l.15).}{1}

\cit{R. Zitikis,
Smoothness of distribution function of FL-statistic. I.
(English. Russian original)
Lith. Math. J. 30, No.2, 97-106 (1990);
translation from Lit. Mat. Sb. 30, No.2, 233-246 (1990).}{zit90.pdf}{
[7] in ref. list.}{1}

%
%\cit{R. Zitikis,
%Smoothness of distribution function of ${\cal F}{\cal L}$-statistic. II.
%(English. Russian original)
%Lith. Math. J. 30, No.3, 231-239 (1990);
%translation from Lit. Mat. Sb. 30, No.3, 500-512 (1990).}{zit90a.pdf}{
%}
%

\cit{Vidmantas Bentkus - Friedrich Go"tze - Ricardas Zitikis,
Asymptotic expansions in the integral and local limit theorems in
Banach spaces with applications to omega-statistics,
J. Theor. Probab. 6, No.4, 727-780 (1993).}{b-got-zit93.pdf}{
[25] p.375.l.8.}{1}

\cit{F. Go"tze - R. Zitikis,
Edgeworth expansions and bootstrap for degenerate von Mises statistics,
Probab. Math. Stat. 15, 327-351 (1995).}{got-zit95.pdf}{
[18] p.330.l.-9.}{1}
%%%% SEE LATER %%%%
%\cit{V. Bentkus - F. Go"tze - V. Paulauskas - A. Ravckauskas,
% In: Predel'nye teoremy teorii veroyatnostej
% (Yu.V. Prokhorov, V. Statulevi\v{c}ius, eds.),
% Itogi nauki i tekhniki, Sovremennye problemy matematiki,
% Fundamental'nye napravleniya 81, Teoriya veroyatnostej
% 6, pp. 21--90, VINITI, Moskva, 1991.}{}
%Bentkus, V.; Go"tze, F.; Paulauskas, V.; Ra\v ckauskas, A.
%Accuracy of Gaussian approximation in Banach spaces. (Russian)
%Gamkrelidze, R. V. (ed.) et al., Probability theory - 6.
%Limit theorems in probability theory.
%Moskva: Vsesoyuznyj Institut Nauchnoj i Tekhnicheskoj Informatsii,
%Itogi Nauki Tekh.,
%Ser. Sovrem. Probl. Mat., Fundam. Napravleniya. 81, 39-139 (1991).}{}{
%}
%

%MR1369807 (97a:62101)
%Go"tze, F.(D-BLFM); Zitikis, R.(LI-AOS)
%Edgeworth expansions and bootstrap for degenerate von Mises statistics.
%(English. English summary)
%Dedicated to the memory of Jerzy Neyman.
%Probab. Math. Statist. 15 (1995), 327--351.
%62G09 (60F05)

\cit{V. Bentkus - F. Go"tze - V. Paulauskas - A. Ravckauskas,
In: Limit Theorems of Probability Theory
(Yu.V. Prokhorov (ed.) - V. Statulevivcius (ed.);
The accuracy of Gaussian approximation in Banach spaces.
%R. V. Gamkrelidze (ed.) et al.,
Transl. from the Russian by B. Seckler.
Berlin: Springer. 25-111 (2000).}{bentkus-g-p-r00.pdf}{
(*) p.88: improving our results}{1}

\cit{J. Sunklodas,
%III. Approximation od distributions of sums of weakly dependent
%random variables by the normal distribution, in Prokhorov - Statulevi\v cus (eds):
%Limit Theorems of Probability Theory, p. 88.}{}
Approximation of distributions of sums of
weakly dependent random variables by the normal distribution. (Russian)
R. V. Gamkrelidze (ed.) et al., Probability theory - 6.
Limit theorems in probability theory.
Moskva: Vsesoyuznyj Institut Nauchnoj i Tekhnicheskoj Informatsii,
Itogi Nauki Tekh.,
Ser. Sovrem. Probl. Mat., Fundam. Napravleniya. 81, 140-199 (1991).}{}{
------------}{0}

\cit{A. Bikelis; A. Zemaitis; Asymptotic expansion for the probability of large deviations. II,
Lithuanian Mathematical Journal, 14 No.4, 567--572 (2010)}{bikelis-z10.htm}{}{2}

%\cit{{\bf NEW}, Sa'ndor Cso"rgo" - Julian J. Faraway,
%The exact and asymptotic distributions of Crame'r-von Mises statistics,
%J. R. Stat. Soc., Ser. B 58, No.1, 221-234 (1996).}{cs_faraw96.pdf}{S. Cso"rg� author}{1}





\cikk{\stacho}{On curvature measures}
{Acta Sci. Math.}{41}{1979}{191-207}{acta79a.pdf}{3}
\newcount\Ciii   \Ciii=\n

\cit{D. Hug - G. Last - W. Weil,
A local Steiner-type formula for general closed sets and applications,
Math. Z. 246, No. 1-2, 237-272 (2004).}{hug04.pdf}{
(****) [29],[30] p.238.l.21 (acknowledging citation), p.239.(2.1) (from [30]),
p.240.Thm.2.1 (simplified proof),
p.241.l.3-8 (Lems.2.2-3 new approach to pieces of [30],
essentially used in Prop.4.1), p.256.l.8-13 (Cor.4.5 refines results from [30]),
p.256.l.-5-p.257.Cor.4.6 (essential use of [29]-Cor.4.5).}{1}

\cit{Rolf Schneider,
Convex bodies: the Brunn-Minkowski theory,
Encyclopedia of Math. and Its Appl. 44.
Cambridge: Cambridge university Press. (1993).}{schneider93.pdf}{
(*) [St 1979] p.226.l.1 (as further result).}{1}

%\cit{R.J. Fleming - J.E. Jamison,
%Some Banach spaces on which all biholomorphic automorphisms are linear,
%J. Math. Anal. Appl. 87, 127-133 (1982).}{fle-jam82.pdf}{
%}
%
%
%\cit{J. Arazy - B. Solel,
%Isometries of non-self-adjoint operator algebras,
%J. Funct. Anal. 90, No.2, 284-305 (1990).}{ar-sol90.pdf}{
%(***) [S1],[S2],[IS] p.286.l.13, p288.l.3 ((partial) JB*-triples),
%p.290. Prop.2.5 (from [S1],[S2]).}
%





\cikk{\stacho}{On the existence of fixed points of
holomorphic automorphisms}
{Atti Accad. Naz. Lincei, Cl. Sci. Fis. Mat. Nat., VIII. Ser.,
Rend. Lincei, Mat. Appl. 1}{67, No.1-2}{1979}{8-9}{lincei79.pdf}{4}
\newcount\Civ   \Civ=\n



\cikk{\stacho}{A short proof of the fact that
biholomorphic automorphisms of the unit ball
in certain L^p spaces are linear}
{Acta Sci. Math.}{41}{1979}{381-383}{acta79.pdf}{5}
\newcount\Cv   \Cv=\n

\cit{ J.B. Guerrero - A. Rodriguez-Palacios - G.V. Wood,
Banach spaces whose algebras of operators are unitary: A holomorphic approach.
Bull. Lond. Math. Soc. 35, No.2, 218-224 (2003).}{guer-p-w03x.pdf}{
(***) [25],[26],[27] p.222.l-22-17 (Lem.2.8 by PP),
p.223.l.2 crucial appl. of Lem.2.8 for Prop.2.9).}{1}

\cit{J. Arazy - B. Solel,
Isometries of non-self-adjoint operator algebras,
J. Funct. Anal. 90, No.2, 284-305 (1990).}{ar-sol90.pdf}{
(***) [S1],[S2],[IS] p.286.l.13, p288.l.3 ((partial) JB*-triples),
p.290. Prop.2.5 (from [S1],[S2]).}{1}

\cit{ T. Barton - S. Dineen - R. Timoney,
Bounded Reinhardt domains in Banach spaces,
Compos. Math. 59, 265-321 (1986).}{bar-din-ti86.pdf}{
(***) [26],[27] Algebraic use of proj. principle,
p.306.l.l.-12-3 (Section 6, very acknowledging, reduction to finite dimensions).}{1}

\cit{J.P. Vigue',
Automorphismes analytiques d'un domaine de Reinhardt borne' d'un espace de Banach
a` base,
Ann. Inst. Fourier 34, No.2, 67-87 (1984).}{vigue84.pdf}{
(**) [10] p.68.l.9 (new proof), p.78.l.10 (Thm.4.3 also about results on
Reinhardt domains with proj.princ. without reference).}{1}

\cit{R.J. Fleming - J.E. Jamison,
Some Banach spaces on which all biholomorphic automorphisms are linear,
J. Math. Anal. Appl. 87, 127-133 (1982).}{fle-jam82.pdf}{
(****) [5] p.127.l.12-23+Lemma (application+generalization of [5]),
p.129.l.-5-1 ([5] modified and used), p.130.l.-15 (Thm.2 extends [5]),
p.131.l-5 (use of "Stacho's lemma for Thm.2).}{1}

\cit{J. Arazy, An application of infinite dimensional holomorphy
to the geometry of Banach spaces, in:
Geometrical aspects of functional analysis, Israel Semin. 1985-86,
Lect. Notes Math. 1267, 122-150 (1987).}{arazy87.pdf}{
(****) [IS],[S1],[S2] Survey, p.123.l.18-21 (acknowledging citations),
p.133.Thm.3.12 (from [IS]), p.138.Thm.5.2 (=proj. principle),
description of bidualization,
p.139.l.1-13 (very acknowledging for [S2]),
p.143.l.-6 (history), p.145. Prop.5.12, Cor.5.13 (from [S1],[S2]),
p.145.Cor.5.14 (application), p.146.Prop.5.15 (from [S2]).}{1}

\cit{H. Upmeier,
Symmetric Banach manifolds and Jordan C*-algebras,
North-Holland Mathematics Studies 104,
Notas de Matema'tica 96.
Amsterdam - New York - Oxford:
North-Holland. (1985).}{upm85.pdf}{
[130],[131] in ref. list.}{1}

\cit{Carlo Petronio,
Direct sums of Cartan factors,
Rend. Semin. Mat. univ. Padova 88, 111-125 (1992).}{petronio92.pdf}{
(**) [St] p.113.l.18-28 (important tool).}{1}

\cit{C. Petronio,
Holomorphic automorphisms of the unit ball of a direct sum,
Atti Accad. Naz. Lincei, Cl. Sci. Fis. Mat. Nat., IX. Ser.,
Rend. Lincei, Mat. Appl. 1, No.3, 203-213 (1990).}{petronio90.pdf}{
(***) [6] p.203.l.-2, p.204+Thm.0 (from [6], the "essential" tool).}{1}

\cit{Cho-Ho Chu - P. Mellon, Jordan structures in Banach
spaces and symmetric manifolds,
Expo. Math. 16, No.2, 157-180 (1998).}{chu-mel98.pdf}{
(*) [48],[49] survey article -- my works on partial JB*-triples are not cited.}{1}








\konyv{\stacho}{Holomorphic Maps and Fixed Points}{PhD dissertation}
{Scuola Normale Superiore, Pisa (1980)}{pisa80.pdf}{6}
\newcount\Cvi   \Cvi=\n




\kongr{\stacho}{Non-vector space generalizations of
von Neumann's minimax theorem}
{in: Functions, Series, Operators; Coll. Math. Soc. Bolyai, Budapest (1980)}{bolyai80.pdf}{7}
\newcount\Cvii   \Cvii=\n



\cikk{\stacho}{Minimax theorems beyond topological
vector spaces}
{Acta Sci. Math.}{42}{1980}{157-164}{minmax80.pdf}{8}
\newcount\Cviii   \Cviii=\n

\cit{Lei DENG - Xiao-yan ZANG,
A parametric type of KKM theorem in FC-spaces with applications,
Appl. Math. Mech. -Engl. Ed. 30(1), 73�79 (2009)}{deng-z09.pdf}{
[9] in references}{1}

\cit{G.S. Tang GS - C.Z. Cheng;
Some minimax theorems with strictly monotone transformation;
APPLIED MATHEMATICS-A JOURNAL OF CHINESE UNIVERSITIES SERIES B 23: (1) 69-78 (2008)}{tang-c08.htm}{}{2}

\cit{W. Briec - C. Horvath,
B-convexity,
Optimization 53, No. 2, 103-127 (2004).}{briec-h04.pdf}{
[10] p.122: interval spaces}{1}

\cit{Juan-Vicente Llinares,
Abstract convexity, some relations and applications,
Optimization 51, No.6, 797-818 (2002).}{llinares02.pdf}{
(*) [22] p.798: historical remark, p.800: interval space and generalizes convexity}{1}

\cit{G.H. Greco - C.D. Horvath,
A topological minimax theorem.
J. Optim. Theory Appl.  113, No.3, 513-536 (2002).}{gr-horv02.pdf}{
(**) [7] p.529.footn.10 (intv. space),
p.532.l.-9--p.533.l.6. (very acknowledging citations).}{1}

\cit{Bor-Luh Lin - Cao-Zong Cheng,
Some topological and mixed minimax theorems,
Acta Math. Hung. 90, No.1-2, 109-118 (2001).}{ch-lin01.pdf}{
(*) [22] p.109.l.14 (use of intv. space).}{1}

\cit{Anton Stefanescu,
Alternative and minimax theorems beyond vector spaces,
J. Math. Anal. Appl. 264, No.2, 450-464 (2001).}{stef01.pdf}{
(*) [10] p.451.l.11, p.458.l.9 (comparing conditions), p.458.l.-8.}{1}

\cit{C.D. Horvath,
On the existence of constant selections.
Proceedings of the French-Japanese Conference
"Hyperspace Topologies and Applications" (La Bussiere, 1997).
Topology Appl.  104, No. 1-3, 119-139 (2000).}{horv00.pdf}{
[43] p.122.l.2.}{1}

\cit{Bor-Luh Lin - Cao-Zong Cheng,
A minimax theorem involving weakly downward functions,
Acta Math. Hung. 87, No.4, 287-293 (2000).}{ch-lin00.pdf}{
(**) [10] p.289.l.13 (intv. space), the main Thm. in terms of intv. spaces.}{1}

\cit{R.u. Verma,
I-G-H-KKM mappings and minimax inequalities,
Math. Comput. Modelling 30, No. 9-10, 147-152 (1999).}{verma99.pdf}{
[4] in ref. list.}{1}


%\cit{Bor-Luh Lin - Feng-Shuo Yu, A two functions metaminimax theorem,
%Acta Math. Hungarica, submitted}{}

\cit{Bor-Luh Lin - Feng-Shuo Yu,
A two function metaminimax theorem,
Acta Math. Hung. 83, No.1-2, 115-123 (1999).}{lin-yu99.pdf}{
[22] p.115.l.11.}{1}

\cit{Yuguang Xu - Zeqing Liu,
A section theorem in W-space with applications,
Publ. Math. 54, No.3-4, 383-389 (1999).}{xu-liu99.pdf}{
[9] p.383.l.2.}{1}

\cit{Z.F. Li ZF - S.Y. Wang,
A minimax inequality for vector-valued mappings,
Appl. Math. Lett. 12, No.5, 31-35 (1999).}{liwang99.pdf}{
(***) [12] p.33.l.-5-4 (essentaial application).}{1}

\cit{J. Kindler,
Two-function topological minimax theorems,
J. Math. Anal. Appl. 225, No.1, 312-325 (1998).}{kindler98.pdf}{
[20] p.312.l.-13 (intv. space).}{1}

\cit{Miklo's Horva'th - Istva'n Joo',
On some special pseudoconvex spaces,
Acta Math. Hung. 81, No. 1-2, 13-20 (1998).}{horv-joo98.pdf}{
(*) [5],[8]) p.14.l.-1, p.15.Def.1.8 (intv. space [8]).}{1}

\cit{J. Yu - X.Z. Yuan,
New saddle point theorem beyond topological vector spaces,
J. Optimization Theory Appl. 96, No.1, 211-219 (1998).}{yu-yuan98.pdf}{
[3],[13] p.212.l.11, p.217.Rem.3.2.}{1}

\cit{Yuguang Xu - Xian Wu,
A section theorem in interval space with applications,
Taiwanese J. Math. 2, No.3, 321-327 (1998).}{xu-wu98.pdf}{
(***) [1] intv. space main tool, Lem.1 (from [1]), p.322.Thm.2 (application).}{1}

\cit{Bevan Thompson B - Xian-Zhi Yuan,
Topological intersection theorems for two set-valued mappings and
applications to minimax inequalities,
Numer. Funct. Anal. Optimization 17, No.3-4, 437-452 (1996).}{th-yuan96.pdf}{
(**) [11],[23] p.438.l.-4, p.439.l.9-14 (motivation),
p.451.before Ref. (acknowledging citation).}{1}

\cit{Shihsen Chang - Shiyi Cao - Xian Wu - Dacheng Wang,
Some nonempty intersection theorems in generalized interval spaces
with applications,
J. Math. Anal. Appl. 199, No.3, 787-803 (1996).}{ch-cao-wu-wa96.pdf}{
(**) [11] p.788.Def.1 (generalized intv. space),
p.794.l.9 (on generalized results).}{1}

\cit{Xian-Zhi Yuan,
Extensions of Ky Fan section theorems and minimax inequality theorems,
Acta Math. Hung. 71, No.3, 171-182 (1996).}{yuan96.pdf}{
[25],[40] p.180.l.8-9.}{1}

\cit{M.A. Geraghty - Bor-Luh Lin,
Minimax theorems without convexity, in:
R.G. Bartle (ed.), Geomertry of Normed Linear Spaces, 102-108.
Proceedings of a Conference in Honor of Mahlon Marsh Day,
held at the university of Illinois at urbana-Champaign, June 9-12, 1983.
Contemporary Mathematics, 52. Providence, R.I.:
American Mathematical Society (AMS)  (1986).}{bartle.htm}{
(*) intv. space on p. 103.}{2}

\cit{Cao-Zong Cheng - Bor-Luh Lin,
Two-function minimax theorems involving interval spaces,
J. Nonlinear Convex Anal. 2, No. 1, 21-30 (2001).}{cheng-lin01.pdf}{
(**) Only in MR. and Zbl. review, intv. space is basic tool.}{1}

\cit{Cao-zong Cheng - Bor-Luh Lin,
Nonlinear two functions minimax theorems,
Ricceri, Biagio (ed.) et al., Minimax theory and applications.
Proceedings of the workshop, Erice, Italy,
September 30-October 6, 1996. Dordrecht:
Kluwer Academic Publishers. Nonconvex Optim. Appl. 26, 1-20 (1998).}{%ricceri.htm
konyvek/ricceri98/books.htm}{
(**) [39] p.9: intv. space, references to related results [18,20,39],
Thm.2.15 (generalization also to [39]).}{2}

\cit{Ferro, F.
A minimax theorem for vector-valued functions,
J. Optimization Theory Appl. 60, No.1, 19-31 (1989).}{ferro89.pdf}{
(****) [4] p.19.l.5, p.25.l.9 (essential use of [4] in the proof of Thm.3.1).}{1}

\cit{I Joo',
Note on my paper "A simple proof for von Neumann's minimax theorem",
Acta Math. Hung. 44, 363-365 (1984).}{joo84.pdf}{
(** Joo' author) [5],[7] p.363.l.6, p.163.l.10-15 (Thm.1 follows from [5];
also technical improvement).}{1}

\cit{I. Joo' - G. Kassay,
Convexity, minimax theorems and their applications,
Ann. univ. Sci. Budap. Rolando Eo"tvo"s, Sect. Math. 38, 71-93 (1995).}{joo-kas95.pdf}{
(***) [12],[28] p.72.l.9-10 (generalization of conv. structure),
p.77.Sec.2 l.-19-3 (Brower with intv. structure).}{1}

\cit{J. Kindler,
Intersection theorems, minimax theorems and abstract connectedness,
Ricceri, Biagio (ed.) et al., Minimax theory and applications.
Proceedings of the workshop,
Erice, Italy, September 30--October 6, 1996. Dordrecht:
Kluwer Academic Publishers. Nonconvex Optim. Appl. 26, 105-120 (1998).}{%ricceri.htm
konyvek/ricceri98/books.htm}{
(***) [18] pp. 109,111,114,116,117,118. (text was not available, with "Kerese's").}{2}

\cit{J.-Ch. Pomerol,
Inequality systems and minimax theorems,
J. Math. Anal. Appl. 103, 263-292 (1984).}{pomerol84.pdf}{
(***) [64] Survey, p.266.l.6 (sharpnes of result by [64]).}{1}

\cit{George Xian-Zhi Yuan,
KKM theory and applications in nonlinear analysis; p. 149;
Pure and Applied Mathematics, Marcel Dekker. 218.
New York, NY: Marcel Dekker (1999).}{yuanbook.htm}{
[496],[499] p.605. in ref. list.
([496] authors incorrectly: "L.L. Stach" without Joo').}{2}

\cit{E. Tarafdar E - Xian-Zhi Yuan,
Topological intersection theorems of set-valued mappings without closed graphs and their application. (English)
Acta Math. Hung. 73, No.1-2, 129-139 (1996).}{tar-yuan96.pdf}{
(****) [7],[22] p.128.l14-18 (acknowledging citation),
p.130l.8, p.130.Thm.A (from [22])
p.130.l.-18-l.-11. (intv. space by St.),
p.136.l.9 (improvements for [7],[22]).}{1}

\cit{Shih Sen Chang - Gue Myung Lee - Byung Soo Lee,
Minimax inequalities for vector-valued mappings on W-spaces,
J. Math. Anal. Appl. 198, No.2, 371-380 (1996).}{ch-lee-lee96.pdf}{
(**) [15] p.374.l.16 (Remark: new proofs for [15]).}{1}

\cit{Cao-Zong Cheng - Bor-Luh Lin,
A two functions noncompact topological minimax theorem,
Acta Math. Hung. 73, No.1-2, 65-69 (1996).}{ch-lin96.pdf}{
(**) [8] p.65.l.1-29 (intv. space + Thm.1 written originally in Chinese),
p.69.l.2-9 (interesting interval space).}{1}

%\cit{Biagio Ricceri (ed.) - Stephen Simons (ed.),
%Minimax Theory and Applications; p. 9, p. 112;
%Proceedings of the workshop, Erice, Italy,
%September 30--October 6, 1996.
%Nonconvex Optimization and Its Applications. 26. Dordrecht:
%Kluwer Academic Publishers (1998).}{ricceri.htm}{
%[16] p.120. in ref. list.}{1}

\cit{D.S. Shi -  C. Ling,
Minimax theorems and cone saddle points of
uniformly same-order vector- valued functions,
J. Optimization Theory Appl. 84, No.3, 575-587 (1995).}{shi-ling95a.pdf}{
[2] p.575.l.4.}{1}

\cit{Shihsen Chang - Xian Wu - Zifei Shen,
Economic equilibrium theorems of Shafer-Sonnenschein version
and nonempty intersection theorems in interval spaces,
J. Math. Anal. Appl. 189, No.1, 297-309 (1995).}{ch-wu-sh95.pdf}{
(****) [17] p.298.Def1.2.3 (from [17] with intv. space),
p.299.Lem.2.1 (from [17]), Lem.2.2+Lem.2.4 consequences of Lem.2.1,
p.302.l.5 (Lem.2.4 applied to prove Thm.3.4, used in math. economy).}{1}

\cit{J. Kindler,
Intersecting sets in midset spaces. I,
Arch. Math. 62, No.1, 49-57 (1994).}{kindler94.pdf}{
(***) [27] p.49.l.11 (motivation),
p.50.l.43 (intv. space to be generalized), p.56.Rem.8 (relation with [27]).}{1}

\cit{Shihsen Chang - Xian Wu - Dacheng Wang,
Further generalizations of minimax inequalities
for mixed concave-convex functions and applications,
J. Math. Anal. Appl. 186, No.2, 402-413 (1994).}{ch-wu-wa94.pdf}{
(****) [7] p.403.Defs.1.2-3 (from [7] intv. space), p.403.Props.1.1-2 (from [7]),
p.409.l.7 (remark on generalizations), p.413.Cor.4.3 (with intv. space).}{1}

\cit{G. Kassay,
A simple proof for Ko"nig's minimax theorem,
Acta Math. Hung. 63, No.4, 371-374 (1994).}{kassay94.pdf}{
(*) [6],[7] p.371.l.-14.}{1}

\cit{S. Simons,
A flexible minimax theorem,
Acta Math. Hung. 63, No.2, 119-132 (1994).}{simons94.pdf}{
[10],[25] p.119.l.5.}{1}

\cit{J. Kindler,
Intersection theorems and minimax theorems based on connectedness,
J. Math. Anal. Appl. 178, No.2, 529-546 (1993).}{kindler93.pdf}{
(**) [15] p.530.l.3, p.536.l.-5 Rem.9 (on generalizations).}{1}

\cit{J. Kindler,
Topological intersection theorems,
Proc. Am. Math. Soc. 117, No.4, 1003-1011 (1993).}{kindler93a.pdf}{
(**) [16] p.1004.l.6, p.1006.l.16 in Rem.3 ([16 Prop.2] used), p.1007.l.-12.}{1}

\cit{I. Joo',
A general minimax theorem,
Publ. Math. 41, No.1-2, 79-82 (1992).}{joo92.pdf}{
(***) [4] p.79.l.2 (based on ideas from [1-4]), p.79.l.5.Def. (intv. space).}{1}

\cit{J. Kindler,
On a minimax theorem of Terkelsen's,
Arch. Math. 55, No.6, 573-583 (1990).}{kindler90.pdf}{
[36] p.578.l.4.}{1}

\cit{I. Joo',
On some convexities,
Acta Math. Hung. 54, No.1-2, 163-172 (1989).}{joo89.pdf}{
(***) [5],[9] p.163.l.7-10, p.168.l.4-5, p.168. Def.6 and convexity (from [9]),
p.169. Lem.5 (improvement for [5]).}{1}

\cit{J. Kindler - R. Trost,
Minimax theorems for interval spaces,
Acta Math. Hung. 54, No.1-2, 39-49 (1989).}{kind-tr89.pdf}{
(****) [7],[13] p.39.l.-9-1 (acknowledging detailed citation),
p.40.l.-8 Rem.2.1 (intv.space by St.), p.41. Examp.2.2.4,
p.44. Lem.4.1 (based on our ideas), p.47.l.1,
p.47. Cor.5.4 ((generalizations for [13]).}{1}

%\cit{I. Joo';
%A SIMPLE PROOF FOR VONNEuMANN MINIMAX THEOREM;
%ACTA MATHEMATICA HuNGARICA 44: (3-4) 363-365 (1984)}{joo80.pdf}{}{1}

\cit{F. Ferro,
Minimax type theorems for n-valued functions,
Ann. Mat. Pura Appl., IV. Ser. 132, 113-130 (1982).}{ferro82.pdf}{
(***) [11] p.113: Very deep results... may be found in [2],[6],[9],[11];
p.114: The ideas of the proof of Theorem 5.1 are derived from... [11].}{1}

\cit{V. Komornik,
Minimax theorems for upper semicontinuous functions,
Acta Math. Acad. Sci. Hung. 40, 159-163 (1982).}{kom82.pdf}{
(***) [4] p.159.l.9 (generalization), p.160.l.1 (use of intv. space),
p.161.l.13-20 (acknowledging citation),
p.161.l.-8 (essential for the proof of Rem. and the use of Thm.3).}{1}

\cit{WERNER OETTLI - DIRK SCHLA"GER; A UNIFYING MINIMAX THEOREM;
LE MATEMATICHE, Vol. LIII (1998) . Fasc. I, pp. 185--200}{oettli-s98.pdf}{
(***) [12] p.194: [12,Prop.3] generalized}{1}

\cit{Zhang Shisheng - Yeol Je Cho - Wu Xiang,
NEW VERSION OF KKM THEOREM IN PROBABILISTIC METRIC
SPACES WITH APPLICATIONS, Applied Mathematics and Mechanics
(English Edition, Vol. 17, No. 11, Nov. 1996), 1009-1019}{shisheng-c-x96.pdf}{
(*) [11] in references, generalized interval space}{1}

\cit{Y.J. Cho, S.S. Chang, J.S. Jung, S.M. Kang; X. Wu;
Minimax theorems in probabilistic metric spaces, Bull. Austral. Math. Soc.
51 (1995) 103-119}{cho-cjkw95.pdf}{[11] to be generalized}{1}

\cit{Wang, Da-Cheng, NONEMPTY INTERSECTION THEOREMS, MINIMAX THEOREMS
WITH APPLICATIONS IN GENERALIZED INTERVAL SPACES;
IJMMS 28:2 (2001) 111�125.}{wang01.pdf}{
(**) [13] Remark 3.6: results from [13,...] are generalized}{1}

\cit{Yeol Je Cho,Jong Kyu Kim,Sever Silvestru Dragomir;
Fixed point theory and applications, vol. 2, Nova Publishers, 2002.}{yeol02.htm}{
(**) [9] p.174. Therefore Corollary 2.3 contains the main results
in Stacho [9], Sion [8] and Hartung [6]}{2}

\cit{{NEW}, "BOOK IN CHINESE", 2000.}{chinese_book00.html}{[8]}{2}





\cikk{\stacho}{On fixed points of holomorphic automorphisms}
{Ann. Mat. Pura Appl., IV. Ser.}{28}{1980}{207-225}{anpur80.pdf}{9}
\newcount\Cix   \Cix=\n

\cit{J.-P. Vigue', Automorphismes analytiques des domains produits,
Ark. Mat. 36, No.1, 177-190 (1998).}{vigue98.pdf}{
(**) [9] p.188.l.-13 Ex. (from [9]).}{1}

\cit{J.-M. Isidro,
Holomorphic automorphisms of the unit balls of Hilbert C*-modules,
Glasg. Math. J. 45, No. 2, 249-262 (2003).}{isidro03.pdf}{
(***) [17],[6] p.259.l.10 (used Countex.1.13 from [17]),
p.262.l.6 (use of [6]).}{1}

\cit{Harald Upmeier,
Symmetric Banach manifolds and Jordan C*-algebras,
North-Holland Mathematics Studies 104,
Notas de Matema'tica 96.
Amsterdam - New York - Oxford:
North-Holland (1985).}{upm85.pdf}{
[130],[131] in ref. list.}{1}



\cikk{I. JOO' - \stacho}
{An upper estimation for the eigenfrequences of vibrating Liapunoff bodies}
{Publ. de l'Inst. Math. Beograd}{30}{1981}{59-64}{joost81.pdf}{10}
\newcount\Cx   \Cx=\n



\konyv{\stacho}{Banach te'rbeli za'rt egyse'ggo"mbo"k
holomorf automorfiozmusainak fixpontjai, (Hungarian)}
{CSc dissertation}
%kandida'tusi disszerta'cio'
{Bolyai Institute, Szeged (1981)}{kand81.pdf}{11}
\newcount\Cxi   \Cxi=\n



\cikk{I. JOO' - \stacho} {Generalization of an inequality of G. Polya
concerning the eigenfrequences of vibrating bodies} {Publ. de
l'Inst. Math. Beograd}{31}{1982}{65-72}{joost82.pdf}{12}
\newcount\Cxii   \Cxii=\n



\cikk{\stacho}{A projection principle concerning
biholomorphic automorphisms}
{Acta Sci. Math.}{44}{1982}{99-124}{acta82.pdf}{13}
\newcount\Cxiii   \Cxiii=\n

\cit{LESLIE J. BUNCE - BRIAN FEELY - RICHARD M. TIMONEY;
OPERATOR SPACE STRUCTURE OF JC*-TRIPLES AND TROS, I;
arXiv:1007.1085v1 [mathOA] 7Jul2010}{bunce-f-t10.pdf}{
(**) [28] p.2: Corollary 2.4 for counter-example}{1}

\cit{Polo, F.; Aspectos geome'tricos en la teorya de los JB*-triples;
Tesis doctoral. Universidad de Granada (2006)}{polo_thesis.pdf}{
(*) [77],[78] p.v: recalling the proj.p. ; p.vi: my real count.ex. mentioned}{1}

\cit{Edwards, C. Martin; Morton, Alastair G.,
Peirce gradings and Peirce inner ideals in JBW*-triple factors.
Arch. Math. (Basel)  91  (2008),  no. 4, 307--317.}{edw_alas08.pdf}{[28] p.310: gen. reference}{1}

\cit{Edwards, C. Martin; Hu"gli, Remo V.,
Decoherence in pre-symmetric spaces,
Rev. Mat. Complut.  21  (2008),  no. 1, 219--249.}{edw-hu08.pdf}{
(**) [40] p.220: p.p. can be applied to pre-symmetric spaces; p.244: hint for physical applications}{1}

\cit{C.M. Edwards,
Orthogonal pairs of weak*-closed inner ideals in a JBW*-triple,
Math. Proc. Camb. Philos. Soc. 143, No. 1, 121-144 (2007).}{edwards07.pdf}{
(*) [41] p.121.l.-1 (acknowledging citation: "groundbreaking").}{1}

\cit{Remo V. Hu"gli,
Collinear systems and normal contractive projections on JBW*-triples,
Integral Equations Oper. Theory 58, No. 3, 315-339 (2007).}{hugli07.pdf}{
[34] p.315.l.-1 (and used implicitly for bidual).}{1}

\cit{C.M. Edwards - Christopher S. Hoskin,
Central kernels of subspaces of JB*-triples,
J. Math. Anal. Appl. 332, No.2, 947-964 (2007).}{edw-hos.pdf}{
(*) [40] p.948.l.3-13 (proj. principle mentioned, also for physics).}{1}

\cit{Remo V. Hu"gli,
Structural projections on a JBW*-triple and GL-projections on its predual,
J. Korean Math. Soc. 41, No. 1, 107-130 (2004).}{hugli04.pdf}{
(***) [50] p.108.l.-16 (mentioning earlier results generalized by proj. principle PP),
p.112.l.18-34 (with Lem 3.2, application of PP), p.114.Lem.3.3 (Lem.3.2 generalized).}{1}

\cit{Cho-Ho Chu - Matthew Neal - Bernard Russo,
Normal contractive projections preserve type,
J. Oper. Theory 51, No. 2, 281-301 (2004).}{chu-n-r04a.pdf}{
(***) [30] p.282.l.7. (proj. principle PP for posing the problems),
Section 2 about PP, p.286.l.-5 (classical appl. of PP).}{1}

\cit{Wolfgang Lusky,
Every separable L_1-predual is complemented in a C*-algebra,
Stud. Math. 160, No.2, 103-116 (2004).}{lusky04.pdf}{
(***) [13] p.104.Cor. (proof based on proj. principle),
p.105.Lemma (for nontrivial use of contr. proj.).}{1}

\cit{C.Martin Edwards - Gottfried T. Ru"ttimann,
Involutive and Peirce gradings in JBW*-triples,
Commun. Algebra 31, No.6, 2819-2848 (2003).}{edw-rut03.pdf}{
(*) [Stacho' L.L. (1982)] p.2823.l.-7 (for properties of JBW*-triples).}{1}

\cit{Julio Becerra Guerrero - Angel Rodriguez-Palacios - Geoffrey V. Wood,
Banach spaces whose algebras of operators are unitary: A holomorphic approach,
Bull. Lond. Math. Soc. 35, No.2, 218-224 (2003).}{guer-p-w03x.pdf}{
(***) [25],[26],[27] p.222.l-22-17 (Lem.2.8 by PP),
p.223.l.2 crucial appl. of Lem.2.8 for Prop.2.9).}{1}

\cit{C. Martin Edwards - Remo V. Hu"gli - Gottfried T. Ru"ttimann,
A geometric characterization of structural projections on a JBW*-triple,
J. Funct. Anal. 202, No. 1, 174-194 (2003).}{edw-h-r.pdf}{
(***) [41] p.179. Lemma 3.1 (use of projection principle).}{1}

\cit{L.J. Bunce - B. Sheppard,
Prime JB*-triples and extreme dual ball density,
Math. Nachr. 237, 26-39 (2002).}{bun-sh02.pdf}{
(*) [7],[32] p.26.l.-8 (proj. principle for JB*-triples),
p.26.l.-5 (prime JB*-triples).}{1}

\cit{Cho-Ho Chu,
Matrix-valued harmonic functions on groups,
J. Reine Angew. Math. 552, 15-52 (2002).}{chu02.pdf}{
(*) [42] p.30.l.6. (acknowledging citation), Section 3 often about projections.}{1}

\cit{Leslie J. Bunce - Antonio M. Peralta,
Images of contractive projections on operator algebras,
J. Math. Anal. Appl. 272, No.1, 55-66 (2002).}{bun-per.pdf}{
(***) [21] p.56.l.1, p.62.l.-12 (essential for Section 4).}{1}

\cit{J. Becerra Guerrero, Julio - A. Rodriguez Palacios,
Transitivity of the norm on Banach spaces having a Jordan structure,
Manuscr. Math. 102, No.1, 111-127 (2000).}{guer-pal.pdf}{
(***) [34] p.119.l.-11-7 (essential application).}{1}

\cit{Juan Martinez - Antonio M. Peralta,
Separate weak*-continuity of the triple product in
dual real JB*-triples,
Math. Z. 234, No.4, 635-646 (2000).}{m-per00.pdf}{
(**) [S] p.635.l.8-11 (acknowledging the proj. principle).}{1}

\cit{L.J. Bunce - C.-H. Chu - B. Zalar,
Classification of sequentially weakly continuous JB*-triples,
Math. Z. 234, No.1, 191-208 (2000).}{bun-chu-z.pdf}{
(****) [25],[30],[36],[37] p.192.l10, p.192.l.15-19 (acknowledging citation),
p.195.l.13, p.202, l-17-12 (use of [37]), p.202.l.-11 (acknowledging citation).}{1}

\cit{J. Arazy - W. Kaup,
On the holomorphic rigidity of linear operators on complex Banach spaces,
Q. J. Math., Oxf. II. Ser.50, No.199, 249-277 (1999).}{arazkaup.pdf}{
(***) [19] p.267.l.19 (application to prove Lem.6.9).}{1}

\cit{Wilhelm Kaup,
On a Schwarz lemma for bounded symmetric domains,
Math. Nachr. 197, 51-60 (1999).}{kaup99.pdf}{
[11] in ref. list.}{1}

\cit{J. Arazy - B. Solel,
Isometries of non-self-adjoint operator algebras,
J. Funct. Anal. 90, No.2, 284-305 (1990).}{ar-sol90.pdf}{
(***) [S1],[S2],[IS] p.286.l.13, p288.l.3 ((partial) JB*-triples),
p.290. Prop.2.5 (from [S1],[S2]).}{1}

\cit{Y. Friedman - B. Russo,
Some affine geometric aspects of operator algebras,
Pac. J. Math. 137, No.1, 123-144 (1989).}{fr-ru89.pdf}{
[25] in ref. list.}{1}

\cit{S. Dineen, S - M. Klimek - R.M. Timoney,
Biholomorphic mappings and Banach function modules,
J. Reine Angew. Math. 387, 122-147 (1988).}{din-kl-tim88.pdf}{
(***) [25] p.143.l.-10. (crucial in the proof of Lem.4.7).}{1}

\cit{T. Barton - Richard M.Timoney,
Weak*-continuity of Jordan triple products and its applications,
Math. Scand. 59, 177-191 (1986).}{bartim86.pdf}{
(***) [19] p.179.l.8 (essential for Lem.1.1), proj. princ. is main tool (by Dineen).}{1}

\cit{Jonathan Arazy,
On biholomorphic automorphisms of the unit ball of unitary matrix spaces,
in: Berman, Abraham; Censor, Yair; Schneider, Hans
Haifa 1985 conference on matrix theory.
Linear Algebra Appl. 80, 173-260 (1986).}{arazy85.pdf}{
(***) [4] p.182.l.9 (essential use of proj. principle).}{1}

\cit{Sean Dineen,
Complete holomorphic vector fields on the second dual of a Banach space,
Math. Scand. 59, 131-142 (1986).}{dineen86.pdf}{
(****) [15] p.133.l.1(f), p.140.l.3-13. Main application of the proj. principle
(absolutely indispensable).}{1}

\cit{T. Barton, T - S. Dineen - R. Timoney,
Bounded Reinhardt domains in Banach spaces,
Compos. Math. 59, 265-321 (1986).}{bar-din-ti86.pdf}{
(***) [26],[27] Algebraic use of proj. principle,
p.306.l.l.-12-3 (Section 6, very acknowledging, reduction to finite dimensions).}{1}

\cit{Yaakov Friedman - Bernard Russo,
The Gelfand-Naimark theorem for JB*-triples,
Duke Math. J. 53, 139-148 (1986).}{fr-ru86.pdf}{
(****) [28] p.139.l.-17-15 (the proj. principle is fundamental here).}{1}

\cit{J. Arazy,
An application of infinite dimensional holomorphy to
the geometry of Banach spaces,
Geometrical aspects of functional analysis,
Israel Semin. 1985-86, Lect. Notes Math. 1267, 122-150 (1987).}{arazy87.pdf}{
(****) [IS],[S1],[S2] Survey, p.123.l.18-21 (acknowledging citations),
p.133.Thm.3.12 (from [IS]), p.138.Thm.5.2 (=proj. principle),
description of bidualization,
p.139.l.1-13 (very acknowledging for [S2]),
p.143.l.-6 (history), p.145. Prop.5.12, Cor.5.13 (from [S1],[S2]),
p.145.Cor.5.14 (application), p.146.Prop.5.15 (from [S2]).}{1}

\cit{Tom Barton,
Biholomorphic equivalence of bounded Reinhardt domains,
Ann. Sc. Norm. Super. Pisa, Cl. Sci., IV. Ser.13, 1-13 (1986).}{barton86.pdf}{
(***) [9] p.2.l.8-9 (acknowledging citation, "E." Stacho incorrect),
p.3.Lem.1 (important new application).}{1}

\cit{L.J. Bunce - C.-H. Chu - B. Zalar,
Structure spaces and decomposition in JB*-triples,
Math. Scand. 86, No. 1, 17-35 (2000).}{bun-ch-z86s.pdf}{
(***) [27] p.17.l.11 (important in the sequel),
p.29.l.12 (interesting new application).}{1}

\cit{Cho-Ho Chu - Pauline Mellon,
Jordan structures in Banach spaces and symmetric manifolds,
Expo. Math. 16, No.2, 157-180 (1998).}{chu-mel98.pdf}{
(*) [48],[49] survey article -- my works on partial JB*-triples are not cited.}{1}

\cit{Harald Upmeier,
Jordan algebras in analysis, operator theory, and quantum mechanics,
Reg. Conf. Ser. Math. 67, vii, 85 p. (1986).}{upm85a.pdf}{
(***) [103] p.27.Thm.4.2
(detailed proof from [103] and applied in Quantum Mech.).}{1}

\cit{C.M. Edwards,
Rigidly collinear pairs of structural projections on a JBW*-triple,
Acta Sci. Math. 72, No.1-2, 205-235 (2006).}{edwards06.pdf}{
(*) [46] p.1.l.7 (interesting new way of applying the proj. principle).}{1}

\cit{C.M. Edwards - R.V. Hu"gli,
M-orthogonality and holomorphic rigidity in complex Banach spaces,
Acta Sci. Math. 70, No.1-2, 237-264 (2004).}{edw-h04.pdf}{
(*) [29],[39] p.6.l.-10, p.8.l.17 (use of bidual).}{1}

\cit{Angel Rodriguez Palacios,
Jordan structures in analysis, in:
Kaup, Wilhelm (ed.) et al., Jordan algebras.
Proceedings of the conference held in Oberwolfach,
Germany, August 9-15, 1992. Berlin: de Gruyter. 97-186 (1994).}{palacios94.pdf}{
(***) [IsSt1],[IsSt2],[St],[StIs] p.6.l.-4,
p.47.l.14-23 (important about the use of the proj.principle [St]),
p.59.l.-13-9. (Spanish school).}{1}





\cikk{I. JOO' - \stacho}
{A note on Ky Fan's minimax theorem}
{Acta Math. Sci. Hung.}{39, No.4}{1982}{401-407}{hungjoost82.pdf}{14}
\newcount\Cxiv   \Cxiv=\n

\cit{ Manjesh Kumar Hanawal - Rajesh Sundaresan;
Guessing Revisited: A Large Deviations Approach;
%arXiv:1008.1977v1 [csITJ] 11Aug2010
NCC (2009) 108-112, IIT Guwahati}{kumar-s10a.pdf}{
(***) [14] p.14: essential use of our main result}{1}

\cit{Kim, Won Kyu; Lee, Kyoung Hee,
Nash equilibrium and minimax theorem with C-concavity,
J. Math. Anal. Appl.  328  (2007),  no. 2, 1206--1216.}{kim-lee07a.pdf}{
(*) [14] p.1207: example exceeding our techniques}{1}

\cit{W.K. Kim - K.H. Lee,
The existence of Nash equilibrium in n-person games with C-concavity,
Comput. Math. Appl. 44, No.8-9, 1219-1228 (2002).}{kim-lee02.pdf}{
[12] p.1220.l.14.}{1}

\cit{Ju"rgen Kindler,
Separation theorems for abstract convex structures,
J. Convex Anal. 9, No.1, 73-96 (2002).}{kindler02.pdf}{
(**) [19] p.92.l.20-26 (generalized: l.27-32).}{1}

\cit{J. Yu J - X.Z. Yuan,
New saddle point theorem beyond topological vector spaces,
J. Optimization Theory Appl. 96, No.1, 211-219 (1998).}{yu-yuan98.pdf}{
[3],[13] p.212.l.11, p.217.Rem.3.2.}{1}

\cit{Bevan Thompson - Xian-Zhi Yuan,
Topological intersection theorems for two set-valued mappings and
applications to minimax inequalities,
Numer. Funct. Anal. Optimization 17, No.3-4, 437-452 (1996).}{th-yuan96.pdf}{
(**) [11],[23] p.438.l.-4, p.439.l.9-14 (motivation),
p.451.before Ref. (acknowledging citation).}{1}

\cit{Xian-Zhi Yuan,
Extensions of Ky Fan section theorems and minimax inequality theorems,
Acta Math. Hung. 71, No.3, 171-182 (1996).}{yuan96.pdf}{
[25],[40] p.180.l.8-9.}{1}

\cit{G. Kassay,
A simple proof for Ko"nig's minimax theorem,
Acta Math. Hung. 63, No.4, 371-374 (1994).}{kassay94.pdf}{
(*) [6],[7] p.371.l.-19-14.}{1}

\cit{S. Simons,
A flexible minimax theorem,
Acta Math. Hung. 63, No.2, 119-132 (1994).}{simons94.pdf}{
[10],[25] p.119.l.5.}{1}

\cit{Z. Sebestye'n, Z.
A general saddle point theorem and its applications,
Acta Math. Hung. 56, No.3-4, 303-307 (1990).}{seb90.pdf}{
[4] p.303.l.-7.}{1}

\cit{J. Kindler - R. Trost,
Minimax theorems for interval spaces,
Acta Math. Hung. 54, No.1-2, 39-49 (1989).}{kind-tr89.pdf}{
(****) [7],[13] p.39.l.-9-1 (acknowledging detailed citation),
p.40.l.-8 Rem.2.1 (intv.space by St.), p.41. Examp.2.2.4,
p.44. Lem.4.1 (based on our ideas), p.47.l.1,
p.47. Cor.5.4 ((generalizations for [13]).}{1}

\cit{E. Tarafdar E - Xian-Zhi Yuan,
Topological intersection theorems of set-valued mappings without closed graphs and their application.
Acta Math. Hung. 73, No.1-2, 129-139 (1996).}{tar-yuan96.pdf}{
(****) [7],[22] p.128.l14-18 (acknowledging citation),
p.130l.8, p.130.Thm.A (from [22])
p.130.l.-18-l.-11. (intv. space by St.),
p.136.l.9 (improvements for [7],[22]).}{1}

\cit{W.K. Kim - S. Kum,
Existence of Nash equilibria with l-convexity,
Nonlinear Anal. Theory Meth. Appl., 63, No.5-7, e1857-e1865 (2005).}{kim-kum05.pdf}{
[15] in ref. list.}{1}

\cit{George Xian-Zhi Yuan,
KKM theory and applications in nonlinear analysis; p. 149;
Pure and Applied Mathematics, Marcel Dekker. 218.
New York, NY: Marcel Dekker (1999).}{yuanbook.htm}{
[496],[499] p.605. in ref. list. ([496] authors incorrectly: "L.L. Stach" without Joo').}{2}

%\cit{I. Joo',
%Answer to a problem of M. Horva'th and A. So"vegja'rto',
%Ann. univ. Sci. Budap. Rolando Eo"tvo"s, Sect. Math. 29, 203-207 (1986).}{joo86e.pdf}{
%(** Joo' author) [8] p.203.Thm.3 p.205.Lem.2 (nontrivial use of convexity from [8]).}

%\cit{I. Joo' - G. Kassay,
%Convexity, minimax theorems and their applications,
%Ann. univ. Sci. Budap. Rolando Eo"tvo"s, Sect. Math. 38, 71-93 (1995).}{joo-kas95.pdf}{
%(*** Joo' author) [12],[28] p.72.l.9-10 (generalization of conv. structure),
%p.77.Sec.2 l.-19-3 (Brower with intv. structure).}

%\cit{Ferenc Forgo' - Istva'n Joo',
%Fixed point and equilibrium theorems in pseudoconvex and related spaces,
%J. Glob. Optim. 14, No. 1, 27-54 (1999).}{for-joo.pdf}{
%[Joo', I. and Stacho', L.L. (1982)] in ref. list.}

%\cit{Miklo's Horva'th - Istva'n Joo',
%On some special pseudoconvex spaces,
%Acta Math. Hung. 81, No.1-2, 13-20 (1998).}{horv-joo98.pdf}{
%(* Joo' author) [5],[8]) p.14.l.-1, p.15.Def.1.8 (intv. space [8]).}

%\cit{I. Joo',
%On some convexities,
%Acta Math. Hung. 54, No.1-2, 163-172 (1989).}{joo89.pdf}{
%(*** Joo' author) [5],[9] p.163.l.7-10, p.168.l.4-5, p.168. Def.6 and convexity (from [9]),
%p.169. Lem.5 (improvement for [5]).}

%\cit{I Joo',
%Note on my paper "A simple proof for von Neumann's minimax theorem",
%Acta Math. Hung. 44, 363-365 (1984).}{joo84.pdf}{
%(** Joo' author) [5],[7] p.363.l.6, p.163.l.10-15 (Thm.1 follows from [5];
%also technical improvement).}




\cikk{I. JOO' - \stacho}
{Two remarks on pointwise periodic topological mappings}
{Acta Sci. Math.}{46}{1983}{377-379}{acta83.pdf}{15}
\newcount\Cxv   \Cxv=\n

\cit{Jiehua Mai,
Pointwise periodic self-maps of subspaces of 2-dimensional manifolds,
Sci. China, Ser. A 33, No.2, 145-155 (1990).}{mai90.pdf}{
[8] p.145.l.-7.}{1}




\cikk{\stacho}{Zeros of Schroedinger eigenfunctions at potential singularities}
{Acta Math. Hung.}{44}{1984}{407-408}{schroed84.pdf}{16}
\newcount\Cxvi   \Cxvi=\n

\cit{A.A. Larin,
On spectral expansions corresponding to
selfadjoint extensions of some singular elliptic operators.
(English. Russian original)
Sov. Math., Dokl. 35, 322-325 (1987);
translation from Dokl. Akad. Nauk SSSR 293, 309-312 (1987).}{larin87.pdf}{
[4] p.322.l.6.}{1}

\cit{I. Joo',
On the convergence of eigenfunction expansion in the norm of Sobolev spaces,
Acta Math. Hung. 47, 191-199 (1986).}{joo86.pdf}{
(**) [15] p.192.l.-10 (tool for countrex.)}{1}





\cikk{\stacho}{Affin projekcio'k ve'gtelen
szorzatai numerikus szempontbo'l}
{Alkalmazott Matematikai Lapok}{10}{1984}{185-201}{alkmat84.pdf}{17}
\newcount\Cxvii   \Cxvii=\n



\cikk{A. BOGMER - \stacho - I. JOO'}{Remarks on superlinear operators}
{Ann. univ. Sci. Eo"tvo"s}{28}{1985}{147-151}{eotv85.pdf}{18}
\newcount\Cxviii   \Cxviii=\n



\konyv{J.M. ISIDRO - \stacho}
{Holomorphic Automorphism Groups in Banach Spaces}
{monograph}{North Holland Math. Studies 105, North Holland,
New York-Amsterdam-Oxford (1985)}{north85.pdf}{19}
\newcount\Cxix   \Cxix=\n

\cit{D.V. Juriev; On the univalency of regular functions;
Annali di Matematica Pura ed Applicata IV, 164 (1993) 37--50}{juriev93.pdf}{
[25] historical remark}{1}

\cit{Elin, Mark; Shoikhet, David; Zalcman, Lawrence, A
flower structure of backward flow invariant domains for semigroups,
Ann. Acad. Sci. Fenn. Math.  33  (2008),  no. 1, 3--34.}{elin-r-z08.pdf}{[23] standard ref.}{1}

\cit{Mark Elin - S. Reich - D. Shoikhet,
A semigroup approach to the geometry of domains in complex Banach spaces,
Nonlinear Anal., Theory Methods Appl. 47, No. 5, 3271-3280 (2001).}{elin-r-s01.pdf}{
[8] p.3273.l.12.}{1}

\cit{Edoardo Vesentini,
Semigroups of holomorphic isometries,
Adv. Math. 65, 272-306 (1987).}{vesent87.pdf}{
[5] in ref. list.}{1}

\cit{S.K. Tarasov,
Banach spaces with a homogeneous ball.
(English. Russian original)
Mosc. univ. Math. Bull. 43, No.5, 70-73 (1988);
translation from Vestn. Mosk. univ., Ser. I 1988, No.5, 62-64 (1988).}{tarasov88.pdf}{
[4] p.70.l.-1.}{1}

\cit{Elin, Mark; Harris, Lawrence A.; Reich, Simeon; Shoikhet, David,
Evolution equations and geometric function theory in *-algebras,
J. Nonlinear Convex Anal.  3  (2002),  no. 1, 81--121.}{elin-h-r02.pdf}{[33] standard reference}{1}

\cit{Elin, Mark; Reich, Simeon; Shoikhet, David,
Complex dynamical systems and the geometry of domains in Banach spaces,
Dissertationes Math. (Rozprawy Mat.)  427  (2004), 62 pp. }{elin-r-s04.pdf}{[41] standard ref.}{1}

\cit{J. Arazy,
An application of infinite dimensional holomorphy to
the geometry of Banach spaces,
Geometrical aspects of functional analysis,
Israel Semin. 1985-86, Lect. Notes Math. 1267, 122-150 (1987).}{arazy87.pdf}{
(****) [IS],[S1],[S2] Survey, p.123.l.18-21 (acknowledging citations),
p.133.Thm.3.12 (from [IS]), p.138.Thm.5.2 (=proj. principle),
description of bidualization,
p.139.l.1-13 (very acknowledging for [S2]),
p.143.l.-6 (history), p.145. Prop.5.12, Cor.5.13 (from [S1],[S2]),
p.145.Cor.5.14 (application), p.146.Prop.5.15 (from [S2]).}{1}

\cit{J. Arazy,
Realization of the invariant inner products on the
highest quotients of the composition series,
Ark. Mat. 30, No.1, 1-24 (1992).}{arazy92.pdf}{
[IS] in ref. list.}{1}
\cit{C.M. Edwards - R.V. Hu"gli,
M-orthogonality and holomorphic rigidity in complex Banach spaces,
Acta Sci. Math. 70, No.1-2, 237-264 (2004).}{edw-h04.pdf}{
(*) [29],[39] p.6.l.-10, p.8.l.17 (use of bidual).}{1}

\cit{J. Arazy - B. Solel,
Isometries of non-self-adjoint operator algebras,
J. Funct. Anal. 90, No.2, 284-305 (1990).}{ar-sol90.pdf}{
(***) [S1],[S2],[IS] p.286.l.13, p288.l.3 ((partial) JB*-triples),
p.290. Prop.2.5 (from [S1],[S2]).}{1}

\cit{Tsoy-Wo Ma,
Classical analysis on normed spaces,
Singapore: World Scientific (1995).}{tso-wo-ma1.htm}{
[Isidro-1984, JM and LL Stacho] p. 347, in ref. list.}{2}

\cit{S. Reich - D. Shoikhet,
%Nonlinear Semigroups, Fixed Points and Geometry of Domains in Banach Spaces,
%Imperial Coll. Press London 2005, p. 60
Nonlinear semigroups, fixed points, and geometry of domains in Banach spaces,
Hackensack, NJ: World Scientific.;  p. 60 (2005).}{reich-s.htm}{
(*) [Isidro and Stacho (1984)] p.60.(2.30), p.215-216.}{2}

\cit{Simeon Reich - David Shoikhet,
The existence of resolvents of holomorphic generators in Banach spaces. (English)
[A] Athanassios G. Kartsatos (ed.),
Theory and applications of nonlinear operators of accretive and monotone type.
New York, NY: Marcel Dekker.
Lect. Notes Pure Appl. Math. 178, 251-258; p. 257 (1996).}{}{Zbl: p. 257 }{0}

\cit{A C Payatakes, G N Constantinides, M S Valavanides;
Hierarchical theoretical models: An informal introduction
In: Mathematical methods in scattering theory and biomedical technology.
1997.06.30-1997.07.01. (1998) pp. 158-169.
Zbl: G. Dassios (ed.) et al.
Proceedings of a workshop dedicated to Professor Gary Roach,
Harlow: Longman. Pitman Res. Notes Math. Ser. 390, 158-169; p. 158 (1998)}{}{
-------------}{0}

\cit{M. Elin - S. Reich - D, Shoikhet,
Asymptotic behavior of semigroups of holomorphic mappings, in:
A. V. Balakrishnan, (ed.), Semigroups of operators: theory and applications.
Proceedings of the international conference in
Newport Beach, CA, uSA, December 14-18, 1998. Basel:
Birkh\"auser. Prog. Nonlinear Differ. Equ. Appl. 42, 249-258 (2000).}{reich-s00.pdf}{
[10] p.250. Def.2.}{1}

\cit{Tsoy-Wo Ma,
Banach-Hilbert spaces, vector measures and group representations,
Singapore: World Scientific. (2002).}{tso-wo-ma.htm}{
[Isidro-1984, JM and LL Stacho] p. 592, in ref. list}{2}

\cit{Chuan-Gan Hu - Chao Liu;
Refined order and the Payley problem in vector spaces;
in: Le Hung Son, Wolfgang Tutschke, Chung-Chun Yang;
Finite or infinite dimensional complex analysis and applications;
Proceedings of the international conference, Hanoi, Vietnam, August 8--12, 2001.
Boston MA: Kluwer Academic Publishers. Adv. Complex Anal. Appl. 2, 153-167 (2004).
Kluwer, Dordrecht, 2004;
pp. 153--168 }{konyvek/tutschke04/books.htm}{[14] p.167 standard ref.}{2}

\cit{V. Katskevitch - S. Reich - D. Shoikhet;
Null points of generators in the Hilbert ball;
in: T.R. Benavides (ed.), Recent advances on metric fixed point theory,
Proceedings of the international workshop,
Seville, Spain, September 25--29, 1995. Sevilla: univ. de Sevilla.
univ. Sevilla Sectoriado de Pubicaciones, 1996;
pp. 59--66}{konyvek/benavides/books.htm}{[I-S] standard ref.}{2}

\cit{V. Katskevitch - S. Reich - D. Shoikhet;
Complex dynamical systems on bounded symmetric domains;
Electronic J. of Differential Equations, 19 (1997) 1-9
(http://ejde.math.swt.edu 147.26.103.110)}{kats-r-s97.pdf}{[7] standard reference}{1}

\cit{Simeon Reich - David Shoikhet;
Generation theory for semigroups of holomorphic mappings
in Banach spaces; Abstract and Applied Analysis, 1 (1996) 1-44}{reich-s96.pdf}{[35] standard reference}{1}

\cit{Lawrence A. Harris; unbounded Symmetric Homogeneous Domains in
Spaces of Operators; Annali della Scuola Normale Superiore Pisa, Classe di Scienze 4e serie,
22 No.3 (1995) 449-467}{harris95.pdf}{[20] standard reference}{1}

\cit{Dov Aharonov - Simeon Reich - David Shoikhet;
FLOW INVARIANCE CONDITIONS FOR HOLOMORPHIC MAPPINGS IN BANACH SPACES;
Proc. Royal Irish Acad., 99A No.1 (1999) 93--104}{ahar-r-s99.pdf}{[12] standard reference}{1}

\cit{Tatsuhiro Honda - Joji Kajivara; Sur un theoreme de type d'Akiyo Kodama;
Memoirs of the Faculty of Science, Kyushu university, Ser A, 44 No.1 (1990) 61-66}{honda-k90.pdf}{
(**) [1] essential use of Corollary [1, 8.11]}{1}

%\cit{{\bf NEW}, W. Kaup, Bounded symmetric domains
%and generalized operator algebras, lecture note, Japan 2008}{kaup08.pdf}{[10]}{1}

\cit{W. Kaup, Bounded symmetric domains and generalized operator algebras,
Lectures Note, Nagoya (2007).}{kaup07.pdf}{
[10] in ref. list.}{1}

\cit{Dov Aharonov, Mark Elin, Simeon Reich, David Shoikhet;
Parametric representations of semi-complete vector fields on the
unit balls in Cn and in Hilbert space, Rend. Mat. Acc. Lincei
s. 9, v. 10:229-253 (1999)}{ahar-e-r-s99.pdf}{[10] p.229: recalling a definition from [10]}{1}

\cit{Leopoldo Nachbin, Some aspects and problems in holomorphy,
Extracta Mathematica, 1 No.3 (1988) 58-72}{nachbin88.pdf}{[18] Intoduction: historical remark}{1}

\cit{A. Goldvard - S. Reich - D. Shoikhet;
ASYMPTOTIC REPRESENTATIONS OF STAR-LIKE FUNCTIONS VIA CONTINUOUS SEMIGROUPS OF HOLOMORPHIC MAPPINGS,
Mathematical Proceedings of the Royal Irish Academy, 108 No. 2 (2008) 177--197}{}{}{0}

\cit{{NEW}, Tumura-Clunie, "title in Chinese",
JOURNAL OF TIANJIN UNIVERSITY OF LIGHT INDUSTRY, 2 (2001)}{tumura01.htm}{[8] in references}{2}

\cit{Angel Rodriguez Palacios,
Jordan structures in analysis, in:
Kaup, Wilhelm (ed.) et al., Jordan algebras.
Proceedings of the conference held in Oberwolfach,
Germany, August 9-15, 1992. Berlin: de Gruyter. 97-186 (1994).}{palacios94.pdf}{
(***) [IsSt1],[IsSt2]=[StIs],[St] p.6.l.-4,
p.47.l.14-23 (important about the use of the proj.principle [St]),
p.59.l.-13-9. (Spanish school).}{1}

\cit{Rau'l E. Curto, (ed.) - Ronald G.Douglas (ed.) -
Joel D. Pincus, (ed.) - Norberto Salinas (ed.),
Multivariable operator theory;
A joint summer research conference on multivariable operator theory,
July 10-18, 1993, university of Washington, Seattle, WA, uSA;
Contemporary Mathematics. 185. Providence, RI:
American Mathematical Society (AMS);
J. Arazy; A survey of invariant Hilbert spaces; 7--62 (1995).}{konyvek/curto95/books.htm}{
[IS] sandard reference p.61}{2}

\cit{
%G.F. Roach, Recent Development in Evolution Equations, 1998, p. 158}
A.C. Payatakes - G.N. Constantinides - M.S. Valavanides,
Hierarchical theoretical models: An informal introduction, in:
G. Dassios (ed.) et al.,
Mathematical methods in scattering theory and biomedical technology.
Proceedings of a workshop dedicated to Professor Gary Roach,
Metsovo, Greece, June 30-July 1, 1997. Harlow:
Longman. Pitman Res. Notes Math. Ser. 390, 158-169; p. 158 (1998).}{}{
--------------}{0}

%\cit{{\bf NEW}, Elin, Mark; Harris, Lawrence A.; Reich, Simeon; Shoikhet, David,
%Evolution equations and geometric function theory in $J^*$-algebras,
%J. Nonlinear Convex Anal.  3  (2002),  no. 1, 81--121.}{}{}

%\cit{
%J.P. Vigue', Notes univ. Poitiers (1988)
%Jean-Pierre Vigue',
%Fixed points of holomorphic mappings, in:
%Complex geometry and analysis,
%Proc. Int. Symp. in Honour of E. Vesentini, Pisa/Italy 1988,
%Lect. Notes Math. 1422, 101-106 (1990).}{vigue90.pdf}{
%}

%MR1895239 (2003b:47093)
%Elin, Mark(IL-OBC-AM); Harris, Lawrence A.(1-KY); Reich, Simeon(IL-TECH); Shoikhet, David(IL-OBC-AM)
%Evolution equations and geometric function theory in $J\sp *$-algebras. (English. English summary)
%J. Nonlinear Convex Anal. 3 (2002), no. 1, 81--121.
%47H20 (32A65 37L05 46G20 47D06 47L70)

%MR1602989 (98k:46074)
%Harris, Lawrence A.(1-KY)
%Holomorphic mappings of domains in operator spaces.
%Proceedings of the Second World Congress of Nonlinear Analysts, Part 6 (Athens, 1996).
%Nonlinear Anal. 30 (1997), no. 6, 3493--3503.
%46G20 (46L05 47D99 58B12)







\cikk{\stacho - J.M. ISIDRO}
{Algebraically compact elements of JBW*-triples}
{Acta Sci. Math.}{54}{1990}{171-190}{acta90.pdf}{20}
\newcount\Cxx   \Cxx=\n

\cit{Angel Rodriguez Palacios,
Jordan structures in analysis, in:
Kaup, Wilhelm (ed.) et al., Jordan algebras.
Proceedings of the conference held in Oberwolfach,
Germany, August 9-15, 1992. Berlin: de Gruyter. 97-186 (1994).}{palacios94.pdf}{
(***) [IsSt1],[IsSt2]=[StIs],[St] p.6.l.-4,
p.47.l.14-23 (important about the use of the proj.principle [St]),
p.59.l.-13-9. (Spanish school).}{1}

\cit{L.J. Bunce - C.-H. Chu - B. Zalar,
Classification of sequentially weakly continuous JB*-triples,
Math. Z. 234, No.1, 191-208 (2000).}{bun-chu-z.pdf}{
(****) [25],[30],[36],[37] p.192.l10, p.192.l.15-19 (acknowledging citation),
p.195.l.13, p.202, l-17-12 (use of [37]), p.202.l.-11 (acknowledging citation).}{1}

%\cit{{\bf NEW}, J.-M. Isidro, A glimpse at the theory of Jordan-Banach triple systems,
%Rev. univ. Mat. Complutense (Madrid), 1 (1989) 145--156}{isidro89.pdf}{(Isidro author) [IS.1]}{1}

%\cit{J.M. Isidro,
%Structural characterization of compact operators,
%in: H. Araki (ed.) et al.,
%Proceedings of the satellite conference of ICM-90:
%Current topics in operator algebras, Nara-ken New Public Hall, Japan,
%16-19 August 1990. Singapore: World Scientific. 114-129 (1991).}{}{
%(* Isidro author) -----------------}

%\cit{J.-M. Isiro,
%On some continuity properties of derivations and
%holomorphic automorphisms of JB*-triples,
%Lecture Note of univ. Coll. Dublin p.15 (1990).}{isidro90.pdf}{
%(** Isidro author) [16] p.7. Prop.3.1 (from [16]).}

%\cit{J.-M. Isidro,
%Holomorphic automorphisms and collective compactness in
%$J^*$-algebras of operators,
%Cent. Eur. J. Math. 5, No.3, 512-522 (2007).}{isidro07.pdf}{
%(** Isidro author) [7],[12] p.531.l.1, p.531.l.-1 (new problems),
%p.520.l.1 (use of [12] Prop.9).}

%\cit{Jose' M. Isidro - Wilhelm Kaup,
%Weak continuity of holomorphic automorphisms in $JB^*$-triples,
%Math. Z. 210, No.2, 277-288 (1992).}{is-ka92.pdf}{
%(** Isidro author) [18] p.6,l.11 (techniques from [18]),
%Lemma 2.2 (idea from [18]).}




\cikk{\stacho}{On the spectrum of inner derivations in partial Jordan triples}
{Math. Scandinavica}{66}{1990}{242-248}{scand90.pdf}{21}
\newcount\Cxxi   \Cxxi=\n

\cit{Lina M. Mateus de Oliveira,
Weak*-closed Jordan ideals of nest algebras,
Math. Nachr. 248-249, 129-143 (2003).}{oliv03.pdf}{
(**) [26],[27],[28],[29] p.129.l.-7 (partial J*-triples).}{1}




\cikk{\stacho}{On the classification of bounded circular domains}
{Proc. R. Ir. Acad.}{91, No.2}{1991}{219-238}{irlacad91.pdf}{22}
\newcount\Cxxii   \Cxxii=\n

\cit{Lina M. Mateus de Oliveira,
Weak*-closed Jordan ideals of nest algebras,
Math. Nachr. 248-249, 129-143 (2003).}{oliv03.pdf}{
(**) [26],[27],[28],[29] p.129.l.-7 (partial J*-triples).}{1}




\cikk{\stacho - M.I. BA'N}
{A global strategy for determining reaction paths I.,
General theory}
{Theoret. Chim. Acta (Berl.)}{83}{1992}{433-440}{tca92.pdf}{23}
\newcount\Cxxiii   \Cxxiii=\n

\cit{E. Cances - H. Galicher - M. Lewin M,
Computing electronic structures:
A new multiconfiguration approach for excited states,
J. Comput. Phys. 212, No.1, 73-98 (2006).}{can-h-m-l06.pdf}{
[57],[58],[59],[60]}{1}

\cit{R. Crehuet - J.M. Bofill,
The reaction path intrinsic reaction coordinate method and the
Hamilton-Jacobi theory,
J. Chem. Phys., 122, No.23, 1-18 (2005).}{crehuet-b05.pdf}{
(**) [12] The first
attempt to find an IRC based on variational methods, as far
as we know, is due to Stacho' and Ba'n.12 In fact the algorithm
proposed by these authors consists in the variation of a guess
curve and the successive correction of this curve based on
Mezey�s theory of catchment regions of the gradient field of
the PES.13}{1}

\cit{J.M. Carr - S.A. Trygubenko - D.J. Wales,
Finding pathways between distant local minima,
J. Chem. Phys. 122 No.23, Art. No. 234903 (2005).}{carr-t-w5x.pdf}{
[16],[18],[19],[23],[28]}{1}

\cit{S.A. Trygubenko - D.J. Wales,
A doubly nudged elastic band method for finding transition states,
J. Chem. Phys. 120, No.5, 2082-2094 (2004).}{try-w04.pdf}{
[61],[63],[64],[68],[72] p.2.l.17-19.}{1}

\cit{W. Quapp; Reduced gradient methods and their relation to reaction paths,
J. Theor. and. Comp. Chem., 2 (2003) 385--417}{quapp03a.pdf}{
(*) [110] 2.8: recalling the redistribution from [110]}{1}

\cit{I.M. Mandity - G. Paragi - F. Boga'r - I.G. Csizmadia,
A conformational analysis of histamine and its protonated or deprotonated forms:
an ab initio study, THEOCHEM, 666-7, 143-152 (2003).}{m-par-b-csiz03.pdf}{
(***) [3] p.144.col.1.l.-1 (application of algorithm).}{1}

\cit{D. Siri - A. Gaudel-Siri - J.M. Pons - D. Liotard - M. Rajzmann,
Reaction mechanism studies made simple using simulated annealing.
Potential energy surface exploration,
THEOCHEM 588, 71-78 (2002).}{siri-pons02.pdf}{
(**) [53],[54],[55] p.77.col.2.l-4-1 (acknowledging citation).}{1}

\cit{R. Elber - M. Karplus,
Reply to the paper by Stacho et al.
"On the Elber-Karplus reaction path-following method and related procedures",
Chem. Phys. Lett. 311 No.3-4, 335-340 (1999).}{elber-k99.pdf}{
(**) [1],[3],[4],[15] polemic with our papers without mathematical basis concerning [3]}{1}

\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
Triplet-state characteristics of higher fullerenes,
J. Phys. Chem. A 102, No.8, 1261-1273 (1998).}{k-n-surj98.pdf}{
(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}{1}

\cit{F. Eckert - H.-J. Werner,
Reaction path following by quadratic steepest descent
Theoretical Chemistry Accounts, 100, No.1-4, 21-30 (1998).}{eck-w98.pdf}{
[18] (misprinted "Sacho").}{1}

\cit{H. Bernhart Schlegel, Reaction Path Following, J. Chem. Phys., 2432-2437}{schlegel2.pdf}{
[30] historical hint}{1}

\cit{H. Bernhart Schlegel, Geometry Optimization: 1, J. Chem. Phys., 1136-1142}{schlegel1.pdf}{
[15(b)] historical hint}{1}

\cit{PER-ERIK LARSSON, Modelling Chemical Reactions,
Theoretical Investigations of Organic
Rearrangement Reactions,
Acta universitatis uppsaliensis (2003),
Comprehensive Summaries of uppsala Dissertations
from the Faculty of Science and Technology 859}{larsson03.pdf}{(*) [14(d)] Fig.1}{1}




\cikk{\stacho - M.I. BA'N}
{Mathematical foundation of a global strategy of searching
reaction paths}
{J. Math. Chem.}{11}{1992}{405-421}{jmathch92.pdf}{24}
\newcount\Cxxiv   \Cxxiv=\n

\cit{D. Siri - A. Gaudel-Siri - J.M. Pons - D. Liotard - M. Rajzmann,
Reaction mechanism studies made simple using simulated annealing.
Potential energy surface exploration,
THEOCHEM 588, 71-78 (2002).}{siri-pons02.pdf}{
(**) [53],[54],[55] p.77.col.2.l-4-1 (acknowledging citation).}{1}

\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
Triplet-state characteristics of higher fullerenes,
J. Phys. Chem. A 102, No.8, 1261-1273 (1998).}{k-n-surj98.pdf}{
(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}{1}







\cikk{\stacho}{A terme'szetes logaritmusro'l to"rte'neti
megko"zel�te'sben, (Hungarian)}
{Poligon}{2, No.2}{1992}{81-89}{polyg92.pdf}{25}
\newcount\Cxxv   \Cxxv=\n



\cikk{\stacho - M.I. BA'N}
{An algorithm for determining dynamically defined
reaction paths (DDRP)}
{Theoret. Chim. Acta}{84}{1993}{535-543}{tca93.pdf}{26}
\newcount\Cxxvi   \Cxxvi=\n

\cit{E. Cances - H. Galicher - M. Lewin;
Computing electronic structures:
A new multiconfiguration approach for excited states,
J. Comput. Phys. 212, No.1, 73-98 (2006).}{can-h-m-l06.pdf}{
[57],[58],[59],[60]}{1}

\cit{J.M. Carr - S.A. Trygubenko - D.J. Wales,
Finding pathways between distant local minima,
J. Chem. Phys. 122 No.23, Art. No. 234903 (2005).}{carr-t-w5x.pdf}{
[16],[18],[19],[23],[28]}{1}

\cit{S.A. Trygubenko - D.J. Wales,
A doubly nudged elastic band method for finding transition states,
J. Chem. Phys. 120, No.5, 2082-2094 (2004).}{try-w04.pdf}{
[61],[63],[64],[68],[72] p.2.l.17-19.}{1}

\cit{D. Siri - A. Gaudel-Siri - J.M. Pons - D. Liotard - M. Rajzmann,
Reaction mechanism studies made simple using simulated annealing.
Potential energy surface exploration,
THEOCHEM 588, 71-78 (2002).}{siri-pons02.pdf}{
(**) [53],[54],[55] p.77.col.2.l-4-1 (acknowledging citation).}{1}

\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
Triplet-state characteristics of higher fullerenes,
J. Phys. Chem. A 102 No.8, 1261-1273 (1998).}{k-n-surj98.pdf}{
(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}{1}

%\cit{S. Shaik - P.V. Schleyer et al., J. Chem. S. Faraday 25. (1994)}{}





\cikk{\stacho - M.I. BA'N}
{Procedure for determining dynamically defined
reaction path (DDRP)}
{Computers Chem.}{17}{1993}{No.1, 21-25}{compch93.pdf}{27}
\newcount\Cxxvii   \Cxxvii=\n

\cit{E. Cances - H. Galicher - M. Lewin M,
Computing electronic structures:
A new multiconfiguration approach for excited states,
J. Comput. Phys. 212, No.1, 73-98 (2006).}{can-h-m-l06.pdf}{
[57],[58],[59],[60]}{1}

\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
Triplet-state characteristics of higher fullerenes,
J. Phys. Chem. A 102, No.8, 1261-1273 (1998).}{k-n-surj98.pdf}{
(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}{1}

\cit{W. Quapp,
Reaction pathways and projection operators: Application to string methods,
J. Comput. Chem. 25, No.10, 1277-1285 (2004).}{quapp04.pdf}{
(*) [12] p.1277: description of DDRP}{1}






\kongr{
T. KO"RTVE'LYESI - GY. DO"MO"TO"R - \stacho - M.I. BA'N}
{Reaction paths for some collinear collisions calculated by means of
the DDRP method}
{in: Workshop of the Faraday Soc. on Potential Energy Surfces
and Reaction Mechanism, Oxford, England, 1993}{}{28}
\newcount\Cxxviii   \Cxxviii=\n




\cikk{J.M. ISIDRO - \stacho}
{Weakly and weakly* continuous elements in JBW*-triples}
{Acta Sci. Math.}{57}{1993}{511-525}{acta93.pdf}{29}
\newcount\Cxxix   \Cxxix=\n

\cit{Leslie J Bunce - Antonio M. Peralta,
On weak sequential convergence in JB*-triple duals,
Stud. Math. 160, No.2, 117-127 (2004).}{bun-per04a.pdf}{
[26],[28] p.120.l.8-9.}{1}

\cit{L.J. Bunce - C.-H. Chu - B. Zalar,
Classification of sequentially weakly continuous *-triples,
Math. Z. 234, No.1, 191-208 (2000).}{bun-chu-z.pdf}{
(****) [25],[30],[36],[37] p.192.l10, p.192.l.15-19 (acknowledging citation),
p.195.l.13, p.202, l-17-12 (use of [37]), p.202.l.-11 (acknowledging citation).}{1}

\cit{Angel Rodriguez Palacios,
Jordan structures in analysis, in:
Kaup, Wilhelm (ed.) et al., Jordan algebras.
Proceedings of the conference held in Oberwolfach,
Germany, August 9-15, 1992. Berlin: de Gruyter. 97-186 (1994).}{palacios94.pdf}{
(***) [IsSt1],[IsSt2]=[StIs],[St] p.6.l.-4,
p.47.l.14-23 (important about the use of the proj.principle [St]),
p.59.l.-13-9. (Spanish school).}{1}

%\cit{J.-M. Isidro,
%Holomorphic automorphisms of the unit balls of Hilbert $C^*$-modules,
%Glasg. Math. J. 45, No. 2, 249-262 (2003).}{isidro03.pdf}{
%(*** Isidro author) [17],[6] p.259.l.10 (used Countex.1.13 from [17]),
%p.262.l.6 (use of [6]).}

%\cit{J.-M. Isidro,
%Holomorphic automorphisms and collective compactness in
%$J^*$-algebras of operators,
%Cent. Eur. J. Math. 5, No.3, 512-522 (2007).}{isidro07.pdf}{
%(** Isidro author) [7],[12] p.531.l.1, p.531.l.-1 (new problems),
%p.520.l.1 (use of [12] Prop.9).}




\cikk{GY. DO"MO"TO"R - M.I. BA'N - \stacho}
{Experiences and practical hints on using the DDRP method}
{J. Comput. Chem.}{14, No.12}{1993}{1491-1497}{jcompch93.pdf}{30}
\newcount\Cxxx   \Cxxx=\n

\cit{J.M. Carr - S.A. Trygubenko - D.J. Wales,
Finding pathways between distant local minima,
J. Chem. Phys. 122 No.23, Art. No. 234903 (2005).}{carr-t-w5x.pdf}{
[16],[18],[19],[23],[28]}{1}

\cit{S.A. Trygubenko - D.J. Wales,
A doubly nudged elastic band method for finding transition states,
J. Chem. Phys. 120, No.5, 2082-2094 (2004).}{try-w04.pdf}{
[61],[63],[64],[68],[72] p.2.l.17-19.}{1}

\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
Triplet-state characteristics of higher fullerenes,
J. Phys. Chem. A 102, No.8, 1261-1273 (1998).}{k-nsurj98.pdf}{
(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}{1}




\cikk{\stacho}{A note on Ko"nig's minimax theorem}
{Acta Math. Sci. Hungarica}{62, No.2}{1994}{183-190}{hungar94.pdf}{31}
\newcount\Cxxxi   \Cxxxi=\n

\cit{Wen Song,
On the equivalence of minimax theorems,
Acta Math. Hung. 84, No.1-2, 129-134 (1999).}{song99.pdf}{
(**) p.129.l.11, p.131.l.10 (improving my result).}{1}




\cikk{W. KAUP - \stacho}
{Weakly continuous elements in JB*-triples}
{Math. Nachr.}{166}{1994}{305-315}{mathnachr94.pdf}{32}
\newcount\Cxxxii   \Cxxxii=\n

\cit{Leslie J.Bunce - Antonio M. Peralta,
On weak sequential convergence in JB*-triple duals,
Stud. Math. 160, No.2, 117-127 (2004).}{bun-per04a.pdf}{
[26],[28] p.120.l.8-9.}{1}

\cit{L.J. Bunce - C.-H. Chu - B. Zalar,
Classification of sequentially weakly continuous JB*-triples,
Math. Z. 234, No.1, 191-208 (2000).}{bun-chu-z.pdf}{
(****) [25],[30],[36],[37] p.192.l10, p.192.l.15-19 (acknowledging citation),
p.195.l.13, p.202, l-17-12 (use of [37]), p.202.l.-11 (acknowledging citation).}{1}

\cit{C.-H. Chu - P. Mellon,
The Dunford-Pettis property in JB*-triples,
J. Lond. Math. Soc., II. Ser. 55, No.3, 515-526 (1997).}{chu-mel97.pdf}{
(*) [24] p.515.l.14 (for new concept).}{1}

%\cit{W. Kaup,
%On real Cartan factors,
%Manuscr. Math. 92, No.2, 191-222 (1997).}{kaup97.pdf}{
%(** Kaup author) [21] p.194.l.-1 (effectively used).}

%\cit{C. Martin Edwards - Remo V. Hu"gli - Gottfried T. Ru"ttimann,
%A geometric characterization of structural projections on a JBW$^*$-triple,
%J. Funct. Anal. 202, No. 1, 174-194 (2003).}{edw-h-r.pdf}{
%}




\cikk{\stacho}{A Fibonacci sorozat mint a linea'ris algebra rekla'mja, (Hungarian)}
{Poligon}{4, No.1}{1994}{97-100}{polyg93.pdf}{33}
\newcount\Cxxxiii   \Cxxxiii=\n




\cikk{M.I. BA'N - GY. DO"MO"TO"R - \stacho}
{Dynamically defined reaction path (DDRP) method}
{J. Molecular Structure (THEOCHEM)}{117}{1994}{29-35}{theoch94.pdf}{34}
\newcount\Cxxxiv   \Cxxxiv=\n

\cit{E. Cances - H. Galicher - M. Lewin M,
Computing electronic structures:
A new multiconfiguration approach for excited states,
J. Comput. Phys. 212, No.1, 73-98 (2006).}{can-h-m-l06.pdf}{
[57],[58],[59],[60]}{1}

\cit{S.A. Trygubenko - D.J. Wales,
A doubly nudged elastic band method for finding transition states,
J. Chem. Phys. 120, No.5, 2082-2094 (2004).}{try-w04.pdf}{
[61],[63],[64],[68],[72] p.2.l.17-19.}{1}

\cit{J.M. Carr - S.A. Trygubenko - D.J. Wales,
Finding pathways between distant local minima,
J. Chem. Phys. 122 No.23, Art. No. 234903 (2005).}{carr-t-w5x.pdf}{
[16],[18],[19],[23],[28]}{1}

\cit{W. Quapp - M. Hirsch - O. Imig - D. Heidrich,
Searching for saddle points of Potential Energy Surfaces by Following a Reduced Gradient,
J. Comput. Chem. 19, No.9, 1087-1100 (1998).}{quapp-h-i-h98.pdf}{
[7(k)] for history}{1}

\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
Triplet-state characteristics of higher fullerenes,
J. Phys. Chem. A 102, No.8, 1261-1273 (1998).}{k-n-surj98.pdf}{
(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}{1}

\cit{W. Quapp,
A gradient-only algorithm,
Chem. Phys. Lett. 253, No.3-4, 286-292 (1996).}{quapp96.pdf}{
[8]}{1}

\cit{D.J. Wales; Energy Landscapes
with Applications to Clusters, Biomolecules and Glasses;
Cambridge: Cambridge University Press, 2003. 681 p.
www.books.google.com; p. 352 (2004).}{}{
--------------}{0}

%\cit{Mills  - H. Jo'nsson, Phys. Rev. Lett. 72, 1124 (1994)}{}






\cikk{\stacho}{Contributions to General Discussion}
{J. Chem. Soc. Faraday Trans.}{90}{1994}{1609-1611}{}{35}
\newcount\Cxxxv   \Cxxxv=\n



\kongr{GY. DO"MO"TO"R - M.I. BA'N - \stacho}
{Theoretical and practical views of the
convergence proprties of the DDRP method}
{8th International Congress of Quantum Chemistry,
Book of Abstracts, Prague, 1994, p. 89}{}{36}
\newcount\Cxxxvi   \Cxxxvi=\n



\cikk{\stacho}{Direct approach to Laurent series}
{Nieuw Arch. Wiskd., IV. Ser.}{12, No.1-2}{1994}{31-33}{laurent94.pdf}{37}
\newcount\Cxxxvii   \Cxxxvii=\n



\konyv{\stacho}{A to"bbva'ltozos anal�zis alapjai, (Hungarian)}
{Lecture note, Bolyai Inst. univ. Szeged}{JATE Press, Szeged (1994)}{jate94.pdf}{38}
\newcount\Cxxxviii   \Cxxxviii=\n



\konyv{\stacho}{Analitikus euklideszi geometria, (Hungarian)}
{Lecture note, Dept. Math. of Janus Pannonius univ.}{Pe'cs, (1994)}{jpte95.pdf}{39}
\newcount\Cxxxix   \Cxxxix=\n



\cikk{J.M. ISIDRO - \stacho}
{Pointwise convergent nets of holomorphic
automorphisms of the unit ball of Cartan factors}
{Rev. univ. Complutense (Madrid)}{8}{1995}{71-90}{madrid95.pdf}{40}
\newcount\Cxl   \Cxl=\n



\cikk{\stacho - M.I. BA'N}
{Theoretical implications involved in the DDRP method}
{J. Math. Chem.}{17}{1995}{377-393}{jmathch95.pdf}{41}
\newcount\Cxli   \Cxli=\n

\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
Triplet-state characteristics of higher fullerenes,
J. Phys. Chem. A 102, No.8, 1261-1273 (1998).}{k-nsurj98.pdf}{
(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}{1}




\cikk{\stacho - GY. DO"MO"TO"R - M.I. BA'N}
{Accelaration of the DDRP method by potential energy transformations}
{J. Molecular Structure (THEOCHEM)}{337}{1995}{99-100}{theoch95.pdf}{42}
\newcount\Cxlii   \Cxlii=\n



\konyv{\stacho}{Linea'ris algebra, (Hungarian)}
{Lecture note, Dept. Math. of Janus Pannonius univ.}{Pe'cs (1995)}{jpte95a.pdf}{43}
\newcount\Cxliii   \Cxliii=\n



\cikk{\stacho}{On the structure of inner derivations in
partial Jordan-triple algebras}
{Acta Sci. Math.}{60}{1995}{619-636}{acta95.pdf}{44}
\newcount\Cxliv   \Cxliv=\n

\cit{Lina M. Mateus de Oliveira,
Weak*-closed Jordan ideals of nest algebras,
Math. Nachr. 248-249, 129-143 (2003).}{oliv03.pdf}{
(**) [26],[27],[28],[29] p.129.l.-7 (partial J*-triples).}{1}




\cikk{GY. DO"MO"TO"R - M.I. BA'N - \stacho}
{Program for determining dynamically defined reaction path
(DDRP) in 3-atom collinear collision}
{QCPE}{15 No.4}{1995}{64-65}{qcpe95.pdf}{45}
\newcount\Cxlv   \Cxlv=\n



\cikk{K.H. INDLEKOFER - J. FEHE'R - \stacho}
{On sets of uniqeness of arithmetic functions}
{Analysis}{16}{1996}{405-415}{anal96.pdf}{46}
\newcount\Cxlvi   \Cxlvi=\n

%\cit{{\bf NEW},
%Indlekofer, Karl-Heinz(D-PDRBEI); Timofeev, Nikolai M.,
%Shifted $B$-numbers as a set of uniqueness for additive and multiplicative functions,
%Acta Arith. 116 (2005), no. 4, 295--313. }{}{}

%\cit{K.-H. Indlekofer,
%Number theory -- probabilistic, heuristic, and computational approaches,
%Comput. Math. Appl. 43, No.8-9, 1035-1061 (2002).}{indlek02.pdf}{
%(Indlekofer author) [67] implicit in text.}




\cikk{\stacho - B. ZALAR}{On the norm of Jordan elementary
operators in standard operator algebras}
{Publ. Math. (Debrecen)}{49}{1996}{127-134}{debr96.pdf}{47}
\newcount\Cxlvii   \Cxlvii=\n

\cit{A. Bachir - A. Segres; NUMERICAL RANGE AND ORTHOGONALITY IN NORMED SPACES;
Available at: http://www.pmf.ni.ac.yu/filomat;
Filomat 23 No.1 (2009), 21�-41}{bachir-s09.pdf}{[18] in references}{1}

\cit{Seddik, Ameur; On the injective norm of
sum_{i=1}^n A_i o B_i and characterization of normaloid
operators. Oper. Matrices 2 (2008), no. 1, 67--77.}{seddik08.pdf}{[5],[14]}{1}

\cit{Xiao-Li Zhang - Guo-Xi Ji;
Norms of certain Jordan elementary operators;
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 346 No.1 (2008) 251--254}{zhang-ji08.pdf}{
[7] historical remark}{1}

\cit{ M. Boumazgour,
Norm inequalities for sums of two basic elementary operators,
J. Math. Anal. Appl., 342, No.1, 386-393 (2008).}{boum08.pdf}{
(***) [14],[15] p.387.l.1, p.391.l.-10,
p.389 Rem.2.7 (solutions of problems from [14,15].}{1}

\cit{A. Seddik,
Rank one operators and norm of elementary operators,
Linear Algebra Appl. 424, No.1, 177-183 (2007).}{seddik07.pdf}{
[4],[12] p.178.l.-10, p.181. Rem.2.2(ii).}{1}

\cit{Bojan Magajna,
The norm of a symmetric elementary operator,
Proc. Am. Math. Soc. 132, No.6, 1747-1754 (2004).}{magajna04.pdf}{
(*) p.1747.l.-6-4. (acknowledging citation).}{1}

\cit{Ameur Seddik,
On the numerical range and norm of elementary operators,
Linear Multilinear Algebra 52, No.3-4, 293-302 (2004).}{seddik04.pdf}{
[14],[15] p.296-299: Section 3 is devoted to generalize [14], while [15] is optimal}{1}

\cit{A. Blanco - M. Boumazgour - T.J. Ransford,
On the norm of elementary operators,
J. Lond. Math. Soc., II. Ser. 70, No.2, 479-498 (2004).}{bo-ransf04.pdf}{
(***) [15],[16] p.480.l.3-8 (acknowledging citation),
{\bf p.488. Proof of Thm.3.7} (our idea is used).}{1}

\cit{Mohamed Barraa - Mohamed Boumazgour,
Norm equality for a basic elementary operator,
J. Math. Anal. Appl. 286, No.1, 359-362 (2003).}{bar-boum03.pdf}{
[8],[9] in text implicitly.}{1}

\cit{Rok Strasek,
A remark on Lorentz algebras,
Acta Math. Hung. 101, No.1-2, 63-68 (2003).}{strasek02.pdf}{
(**) [4],[5] p.64.l.16-25 ([5]+[4] starting point of investigations).}{1}

\cit{B. Magajna, Bojan - Aleksej Turnsek,
On the norm of symmetrised two-sided multiplications,
Bull. Aust. Math. Soc. 67, No.1, 27-38 (2003).}{mag-tur03.pdf}{
(**) [12],[13] p.28.l.1, p.28.l.16, p.31. Prop.3.1
(new proofs for some of our results).}{1}

\cit{Richard M. Timoney,
Norms and CB norms of Jordan elementary operators,
Bull. Sci. Math. 127, No.7, 597-609 (2003).}{timoney03.pdf}{
(**) [5],[17] p.597.l.4-12 (origin of the problem).}{1}

\cit{Pere Ara - Martin Mathieu,
Local multipliers of C*-algebras,
Springer Monographs in Mathematics. London: Springer (2003).}{ara-math03.pdf}{
[78],[296],[297] p.234.l.-16.}{1}

\cit{A. Seddik,
On the norm of elementary operators in standard operator algebras,
Acta Sci. Math. 70, No.1-2, 229-236 (2004).}{seddik2.pdf}{
(**) [4],[5] Introduction (aims: improve [4]+[5]), Remark 3.2.}{1}

\cit{Mohamed Barraa, Mohamed Boumazgour; A Lower Bound of the Norm of the Operator
X --> AXB + BXA; Extracta Mathematicae Vol. 16, No. 2, 223 � 227 (2001)}{barraa-b01.pdf}{
[6],[7] for motivation}{1}

\cit{Saksman, Eero;  Tylli, Hans-Olav;
Multiplications and elementary operators in the
Banach space setting; preprint (2010)
}{saksman-t10.pdf}{[SZ96] p.6: historical citation}{1}

\cit{ F.O. Nyamwala;
Norms of Symmetrised Two-Sided Multiplication Operators,
Int. Journal of Math. Analysis, Vol. 3, 2009, no. 35, 1735 - 1744
}{nyamwala09.pdf}{[10],[11] historical citation}{1}

\cit{N.B. Okelo, J.O. Agure, D. O. Ambogo;
Norms of Elementary Operators and
Characterization of Norm-Attainable Operators,
Int. Journal of Math. Analysis, Vol. 4, 2010, no. 24, 1197 - 1204
}{okelo10.pdf}{[17],[18] historical citation}{1}

%\cit{{\bf NEW}, R. Stra�sek - B. Zalar; uNIFORM PRIMENESS OF CLASSICAL BANACH LIE
%ALGEBRAS OF COMPACT OPERATORS; university of Ljubljana
%Institute of Mathematics, Physics and Mechanics Preprint series, Vol. 39 (2001), 754}{strasek-z01.pdf}{
%(Zalar author) [16]}{(1}

%\cit{A Seddik, A lower bound for the numerical radius
%and the norm of the operator $X\to XAB+BXA$,
%Linear Algebra and Its Applications 2002}{}

%\cit{R. Stra\v sek - B. Zalar,
%uniform primeness of classical Banach Lie algebras of compact operators,
%Publ. Math. 61, No.3-4, 325-340 (2002).}{str-zal02.pdf}{
%(** Zalar author) p.328.l.-2 (use of [16] Prop.1), p.33.l.-8.}

%\cit{{\bf NEW}, Barraa, M; Essential numerical range of elementary operators,
%Proc. Amer. Math. Soc.  133  (2005),  no. 6, 1723--1726 (electronic).}{barraa05.pdf}{}{1}

%\cit{Barraa, Mohamed; Mu"ller, Vladimir,
%On the essential numerical range,
%Acta Sci. Math. (Szeged)  71  (2005),  no. 1-2, 285--298}{bar-mul05.pdf}{}{1}






\cikk{GY. DO"MO"TO"R - M.I. BA'N - \stacho}
{Theoretical and practical aspects of the convergence
properties of the DDRP method}
{J. Comput. Chem.}{17}{1996}{289-297}{jcompch96.pdf}{48}
\newcount\Cxlviii   \Cxlviii=\n

%\cit{P. Surja'n - M. Ka'llay- Gy. Do"mo"to"r,
%Reaction coordinate analysis on the excited potential
%surfaces of fullerenes, in:
%H. Kuzmany - J. Fink - M. Mehring -S. Roth (editors),
%Molecular Nanostructures,
%World Scientific, Singapore (1998)}{}{
%(Do"mo"to"r author) p.146.}{0}




\cikk{GY. DO"MO"TO"R - M.I. BA'N - \stacho}
{A dinamikusan definia'lt reakcio�t (DDRP) mo'dszer
ke'miai reakcioutak meghata'roza'sa'ra, (Hungarian)}
{Magy. Ke'm. Foly.}{103}{1997}{1-21}{magykem97.pdf}{49}
\newcount\Cxlix   \Cxlix=\n



\cikk{\stacho - B. ZALAR}{uniform primeness of the Jordan
algebra of symmetric operators}{Proc. AMS}{126(8)}{1998}{2241-2247}{pams98.pdf}{50}
\newcount\Cl   \Cl=\n

\cit{ M. Boumazgour,
Norm inequalities for sums of two basic elementary operators,
J. Math. Anal. Appl., 342, No.1, 386-393 (2008).}{boum08.pdf}{
(***) [14],[15] p.387.l.1, p.391.l.-10,
p.389 Rem.2.7 (solutions of problems from [14,15].}{1}

\cit{R. Strasek,
ultraprimeness of the Lorentz algebra,
Manuscr. Math. 118, No.4, 501-506 (2005).}{strasek05.pdf}{
(*) [1],[9] p.502.l.10-13 (detailed citation).}{1}

\cit{Bojan Magajna,
The norm of a symmetric elementary operator,
Proc. Am. Math. Soc. 132, No.6, 1747-1754 (2004).}{magajna04.pdf}{
(*) p.1747.l.-6-4. (acknowledging citation).}{1}

\cit{Ameur Seddik,
On the numerical range and norm of elementary operators,
Linear Multilinear Algebra 52, No.3-4, 293-302 (2004).}{seddik04.pdf}{
[14],[15] p.296-299: Section 3 is devoted to generalize [14], while [15] is optimal}{1}

\cit{A. Blanco M. Boumazgour - T.J.Ransford,
On the norm of elementary operators,
J. Lond. Math. Soc., II. Ser. 70, No.2, 479-498 (2004).}{bo-ransf04.pdf}{
(***) [15],[16] p.480.l.3-8 (acknowledging citation),
p.488. Proof of Thm.3.7 (our idea is used).}{1}

\cit{R. Strasek,
uniform primeness of the Jordan algebra of Hermitian quaternion matrices,
Linear Algebra Appl. 367, 235-242 (2003).}{strasek03.pdf}{
(**) [1],[10] p.236.l.13, p.236.l.-11 (acknowledging citations).}{1}

\cit{B. Magajna, Bojan - Aleksej Turnsek,
On the norm of symmetrised two-sided multiplications,
Bull. Aust. Math. Soc. 67, No.1, 27-38 (2003).}{mag-tur03.pdf}{
(**) [12],[13] p.28.l.1, p.28.l.16, p.31. Prop.3.1
(new proofs for some of our results).}{1}

\cit{Mohamed Barraa - Mohamed Boumazgour,
Norm equality for a basic elementary operator,
J. Math. Anal. Appl. 286, No.1, 359-362 (2003).}{bar-boum03.pdf}{
[8],[9] in text implicitly.}{1}

\cit{A. Seddik,
On the norm of elementary operators in standard operator algebras,
Acta Sci. Math. 70, No.1-2, 229-236 (2004).}{seddik2.pdf}{
(**) [4],[5] Introduction (aims: improve [4]+[5]), Remark 3.2.}{1}

\cit{R. Strasek,
A remark on Lorentz algebras,
Acta Math. Hung. 101, No.1-2, 63-68 (2003).}{strasek02.pdf}{
(**) [4],[5] p.64.l.16-25 ([5]+[4] starting point of investigations).}{1}

\cit{Pere Ara - Martin Mathieu,
Local multipliers of C*-algebras,
Springer Monographs in Mathematics. London: Springer (2003).}{ara-math03.pdf}{
[78],[296],[297] p.234.l.-16.}{1}

\cit{Mohamed Barraa, Mohamed Boumazgour; A Lower Bound of the Norm of the Operator
X --> AXB + BXA; Extracta Mathematicae Vol. 16, No. 2, 223 � 227 (2001)}{barraa-b01.pdf}{
[6],[7] for motivation}{1}

\cit{F.O. Nyamwala;
Norms of Symmetrised Two-Sided Multiplication Operators,
Int. Journal of Math. Analysis, Vol. 3, 2009, no. 35, 1735 - 1744
}{nyamwala09.pdf}{[10],[11] historical citation}{1}

\cit{N.B. Okelo, J.O. Agure, D. O. Ambogo;
Norms of Elementary Operators and
Characterization of Norm-Attainable Operators,
Int. Journal of Math. Analysis, Vol. 4, 2010, no. 24, 1197 - 1204
}{okelo10.pdf}{[17],[18] historical citation}{1}






\cikk{L.J.BUNCE - C.H. CHU - \stacho - B. ZALAR}{On prime
JB*-triples}{Quart.J.Math.Oxford}{49, No.2}{1998}{279-290}{quartox98.pdf}{51}
\newcount\Cli   \Cli=\n

\cit{Ilisevic, Dijana,
Generalized bicircular projections on JB*-triples.
Linear Algebra Appl.  432  (2010),  no. 5, 1267--1276}{ilisevic10.pdf}{
(****) [11],[24],[25],[26], p.1267 l.-1,
p.1269 l.25: essential use of [25,Prop.3.4]; p.1274 Remark 3.3 mentions
[25] Prop. 3.4 again.,
p.1270: using [26,Ex.1] and Thm.2.2 extends [26,Thm.1];
p.1271.l.-13: essential use of [11, Prop.2.1];
p.1272.l.14: [26,Thm.1,Step(5)] is used;
p.1273: Cor.2.3 extends [26,Cor.1]}{1}

\cit{Seddik, Ameur; On the injective norm of
sum_{i=1}^n A_i o B_i and characterization of normaloid
operators. Oper. Matrices 2 (2008), no. 1, 67--77.}{seddik08.pdf}{[5],[14]}{1}

\cit{A. Seddik,
Rank one operators and norm of elementary operators,
Linear Algebra Appl. 424, No.1, 177-183 (2007).}{seddik07.pdf}{
[4],[12] p.178.l.-10, p.181. Rem.2.2(ii).}{1}

\cit{R. Strasek,
On Euclidean algebra of Hermitian operators on a quaternionic Hilbert space,
Linear Algebra Appl. 416, No. 2-3, 580-587 (2006).}{strasek06.pdf}{
[1] p.581.l.10.}{1}

\cit{R. Strasek,
Ultraprimeness of the Lorentz algebra,
Manuscr. Math. 118, No.4, 501-506 (2005).}{strasek05.pdf}{
(*) [1],[9] p.502.l.10-13 (detailed citation).}{1}

\cit{R. Strasek,
Uniform primeness of the Jordan algebra of Hermitian quaternion matrices,
Linear Algebra Appl. 367, 235-242 (2003).}{strasek03.pdf}{
(**) [1],[10] p.236.l.13, p.236.l.-11 (acknowledging citations).}{1}

\cit{Richard M. Timoney,
Norms and CB norms of Jordan elementary operators,
Bull. Sci. Math. 127, No.7, 597-609 (2003).}{timoney03.pdf}{
(**) [5],[17] p.597.l.4-12 (origin of the problem).}{1}

\cit{Pere Ara - Martin Mathieu,
Local multipliers of C*-algebras,
Springer Monographs in Mathematics. London: Springer;
p. 301 (2003).}{ara-math03.pdf}{
[78],[296],[297] p.234.l.-16.}{1}

%\cit{L.J. Bunce - B. Sheppard, Prime JB$^*$-triples and extreme dual
%ball density, Math. Nachr. 237, 26-39 (2002).}{bun-sh02.pdf}{ (*
%Bunce author) [7],[32] p.26.l.-8 (proj. principle for JB*-triples),
%p.26.l.-5 (prime JB*-triples).}{1}

%\cit{C.-H. Chu - A.M. Galindo - A. Rodriguez Palacios,
%On prime real JB$^*$-triples, in:
%Krzysztof Jarosz (ed.), Function spaces.
%Proceedings of the 3rd conference,
%Edwardsville, IL, uSA, May 19-23, 1998. Providence, RI:
%American Mathematical Society.
%Contemp. Math. 232, 105-111 (1999).}{ch-gal-r99.htm}{
%(*** Chu author) [3] p.105.l.4 (one of aims: improve [3]),
%p.107.l.-1, p.108.l.-7 (use of [3] Thm.4.3).}

%\cit{Cho-Ho Chu,
%Jordan structures in Banach manifolds, in:
%Lo Yang (ed.) et al.,
%First international congress of Chinese mathematicians.
%Proceedings of the ICCM '98, Beijing, China, December 12--16, 1998.
%Providence, RI: American Mathematical Society (AMS).
%AMS/IP Stud. Adv. Math. 20, 201-210 (2001).}{}{
%(* Chu author) ------------------}






\kongr{GY. DO"MO"TO"R - M.I. BA'N - \stacho}
{Scrutinies of simple chemical systems by the path following method DDRP}{
in Fourth Word Congress of Theoretically Oriented Chemists -
WATOC '96, Kenes Ltd. Tel Aviv, Abstracts p. 266 (1996)}{jerus96a.pdf}{52}
\newcount\Clii   \Clii=\n



\kongr{M.I. BA'N - GY. DO"MO"TO"R - \stacho}
{Reaction paths of larger chemical systems by the DDRP-2 metod}
{in Fourth Word Congress of Theoretically Oriented Chemists -
WATOC '96, Kenes Ltd. Tel Aviv, Abstracts p. 267 (1996)}{jerus96a.pdf}{53}
\newcount\Cliii   \Cliii=\n


\kongr{\stacho - GY. DO"MO"TO"R - M.I. BA'N - SZ. SZAKACSITS}
{Parallelization strategies and experiences with the path
following method DDRP-2}
{in: Fourth Word Congress of Theoretically Oriented Chemists -
WATOC '96, Kenes Ltd. Tel Aviv, Abstracts p. 31 (1996)}{jerus96a.pdf}{54}
\newcount\Cliv   \Cliv=\n


%\cikk{GY. Do"Mo"To"R - \stacho - M.I. Ba'N - S. SZAKASITS}
%{DDRP-2, program for determining dynamically defined reaction
%paths in general chemical systems}
%{QCPE}{}{in preparation}{}



\cikk{\stacho - GY. DO"MO"TO"R - M.I. BA'N - T. CSENDES}
{Parallelization strategies and experiences with the path
following method DDRP-2}
{THEOCHEM}{398}{1997}{111-119}{theoch97.pdf}{55}
\newcount\Clv   \Clv=\n


\kongr{P.R. SURJA'N - M. KA'LLAI - GY. DO"MO"TO"R - \stacho - M.I. BA'N}
{Reaction coordinate analysis on the excited potential surfaces of
fullerenes}
{in: H. Kuzmany (ed.) et al., Proc. IWEP'97, Kirchberg in Tirol,
Word Scientific Publisher, 147-159 (1998)}{}{56}
\newcount\Clvi   \Clvi=\n

\cit{R. Elber - M. Karplus,
Reply to the paper by Stacho et al.
"On the Elber-Karplus reaction path-following method and related procedures",
Chem. Phys. Lett. 311 No.3-4, 335-340 (1999).}{elber-k99.pdf}{
(**) [1],[3],[4],[15] polemic with our papers without mathematical basis concerning [3]}{1}

%\cit{M. Ka'llay - M. Ne'meth - P. Surja'n,
%Triplet-state characteristics of higher fullerenes,
%J. Phys. Chem. A 102, No.8, 1261-1273 (1998).}{k-n-surj98.pdf}{
%(***) [27],[109],[110],[111] p.1266.col.2.l.3-7 (application of algorithm).}




\cikk{GY. DO"MO"TO"R - \stacho - M.I. BA'N}
{Searches for molecular species on the potential energy
surfaces of HCN, H_3CO_2 and H_4CF}
{THEOCHEM}{455}{1998}{219-228}{theoch98.pdf}{57}
\newcount\Clvii   \Clvii=\n

\cit{F.-Q. Shi - X.-M. Jiang - Z.-C. Xu - J.-Y. An - J.-Y. Yu,
Theoretical studies on pyrrole-HCN complexes in gas phase and in solution,
Acta Phys.-Chim. Sinica, 20, No. 11, 1324-1328 (2004).}{shi-j-x-a-y04.pdf}{
[18] p.1325 Table (cited Exp data).}{1}

\cit{D. Siri - A. Gaudel-Siri - J.M. Pons - D. Liotard - M. Rajzmann,
Reaction mechanism studies made simple using simulated annealing.
Potential energy surface exploration,
THEOCHEM 588, 71-78 (2002).}{siri-pons02.pdf}{
(**) [53],[54],[55] p.77.col.2.l-4-1 (acknowledging citation).}{1}

\cit{C. Rangel - M. Navarrete - J. Espinosa-Garcia,
Potential energy surface for the F(2P3/2, 2P1/2) + CH4
hydrogen abstraction reaction. Kinetics and dynamics study,
J. Phys. Chem., A 109,  No.7, 1441-1448 (2005).}{rang-n-e05.pdf}{
[4] in ref. list.}{1}





\cikk{L. HATVANI - \stacho}
{On small solutions of second order differential equations
with random coefficients}
{Archivum Mathematicum (Brno)}{34}{1998}{119-126}{brno98.pdf}{58}
\newcount\Clviii   \Clviii=\n

\cit{A. Domoshnitsky; Wronskian of fundamental system of delay
differential equations, Funct. Differ. Equ. 9, No.3-4, 353-376
(2002).}{dom02.pdf}{ [28] p.370.l.-14.}{1}

\cit{A. Domoshnitsky,
unboundedness of solutions and instability of
differential equations of the second order with delayed argument,
Differ. Integral Equ. 14, No.5, 559-576 (2001).}{dom01.pdf}{
[31] p.564.l.-3.}{1}

\cit{M. Feckan,
Existence of almost-periodic solutions to jumping discontinuous systems,
Acta Math. Hung. 86, No.4, 291-303 (2000).}{feckan00.pdf}{
[5] p.291.l.6.}{1}

\cit{John R. Graef - Ja'nos Karsai,
Behaviour of solutions of impulsively perturbed non-halflinear oscillator equations,
J. Math. Anal. Appl. 244, No.1, 77-96 (2000).}{graef-kar00.pdf}{
[15] p.91.l.-12.}{1}

\cit{Akhmet, M. u.; Bu"yu"kadal; C. Differential
equations with state-dependent piecewise constant argument.
Nonlinear Anal. 72 (2010),  no. 11, 4200--4210.}{akhmet-buyukdali10.pdf}{
[32] Introduction p.4201. l. 14-15.}{1}

%\cit{{\bf NEW} Cso"rg�, S\'ndor; Hatvani, La'szl�; Stability properties of solutions of
%linear second order differential equations with random coefficients.
%J. Differential Equations 248 (2010), no. 1, 21--49.}{}{}





\cikk{L. MAKRA - \stacho}
{Optimal selection of the stations describing the global
sea level pressure field}
{Acta univ. Lodz (Fol. Geo. Phys.)}{3}{1998}{483-494}{gogr98.pdf}{59}
\newcount\Cvix   \Cvix=\n



\cikk{\stacho}{Partial Jordan* triples with grid base}
{in: Proc. of the International Conference on Jordan Structures,
Ed.: A. Castellon Cerrano (ed.) - J.A. Cuenca Mira (ed.)- C. Mart�n Gonza'les (ed.),
universidad de Ma'laga, Spain, June 1997.
Ma'laga: univ. de Ma'laga,}
{Departamento de Algebra Geometria y Topologia}{1999}{175-184}{malaga99.pdf}{60}
\newcount\Clx   \Clx=\n

\cit{Lina M. Mateus de Oliveira,
Weak*-closed Jordan ideals of nest algebras,
Math. Nachr. 248-249, 129-143 (2003).}{oliv03.pdf}{
(**) [26],[27],[28],[29] p.129.l.-7 (partial J*-triples).}{1}




\cikk{\stacho - GY. DO"MO"TO"R - M.I. BA'N}
{On the Elber-Karplus reaction path following method
and related procedures}
{Chem. Phys. Letters}{311}{1999}{328-334}{chphlet99.pdf}{61}
\newcount\Clxi   \Clxi=\n

\cit{S.A. Trygubenko - D.J. Wales,
A doubly nudged elastic band method for finding transition states,
J. Chem. Phys. 120, No.5, 2082-2094 (2004).}{try-w04.pdf}{
[61],[63],[64],[68],[72] p.2.l.17-19.}{1}

\cit{J.M. Carr - S.A. Trygubenko - D.J. Wales,
Finding pathways between distant local minima,
J. Chem. Phys. 122 No.23, Art. No. 234903 (2005).}{carr-t-w5x.pdf}{
[16],[18],[19],[23],[28]}{1}

\cit{R. Elber - M. Karplus,
Reply to the paper by Stacho et al.
"On the Elber-Karplus reaction path-following method and related procedures",
Chem. Phys. Lett. 311 No.3-4, 335-340 (1999).}{elber-k99.pdf}{
(**) [1],[3],[4],[15] polemic with our papers without mathematical basis concerning [3]}{1}

\cit{I.V. Khavrutskii - R.H. Byrd - C.L. Brooks,
A line integral reaction path approximation for
large systems via nonlinear constrained optimization:
Application to alanine dipeptide and the B hairpin of protein G,
J. Chem. Phys., 124, No.19, art. no. 194903 (2006)}{havrutski06.pdf}{[30],[38],[39],[40]}{1}




\cikk{\stacho}
{On the level set method in minimax theory}
{in: Nonlinear Analysis and Convex Analysis,
Proceedings of NACA98 Niigata}{}{Ed.: Wataru Takahashi
and Tomita Tanaka, World Scientific publishers, 1999}{333-340}{niigata99.pdf}{62}
\newcount\Clxii   \Clxii=\n

\cit{Sehie Park,
Fixed point theorems in locally G-convex spaces,
Nonlinear Anal., Theory Methods Appl. 48, No.6(A), 869-879 (2002).}{park02.pdf}{
[in text] p.870.l-4.}{1}

\cit{Becerra Guerrero, Julio; Rodriguez-Palacios, Angel; Wood, Geoffrey V..
Banach spaces whose algebras of operators are unitary: a holomorphic approach,
Bull. London Math. Soc.  35  (2003),  no. 2, 218--224.}{guer-p-w03x.pdf}{
(***) [25],[26],[27] p.222.l-22-17 (Lem.2.8 by PP),
p.223.l.2 crucial appl. of Lem.2.8 for Prop.2.9).}{1}

%\cit{
%%Handbook of Metric Fixed Point Theory, 2001, p. 103
%Stanislaw Prus,
%Geometrical background of metric fixed point theory, in:
%William A. Kirk (ed.) et al., Handbook of metric fixed point theory.
%Dordrecht: Kluwer Academic Publishers. 93-132; p. 103 (2001).}{}






\cikk{\stacho}
{On nonlinear projections of vector fields}
{in Convex Analysis and Chaos
(Proceedings of NLA98, ed.: K. Nishizawa),
Josai Mathematical Monographs Josai}{JMM 1.}{1999}{47-55}{josai99.pdf}{63}
\newcount\Clxiii   \Clxiii=\n

\cit{Julio Becerra Guerrero - Angel Rodriguez-Palacios - Geoffrey V. Wood,
Banach spaces whose algebras of operators are unitary: A holomorphic approach,
Bull. Lond. Math. Soc. 35, No.2, 218-224 (2003).}{guer-p-w03.pdf}{
(***) [25],[26],[27] p.222.l-22-17 (Lem.2.8 by PP),
p.223.l.2 crucial appl. of Lem.2.8 for Prop.2.9).}{1}

\cit{N.M. Ben Yousif,
Complete polynomial vector fields in a ball,
Acta Math. Acad. Paedagog. Nyha'zi. (N.S.) 20, 43-44 (2004).}{nuri04a.pdf}{
(**) [1],[2] Introduction.}{1}

\cit{N.M. Ben Yousif,
Complete polynomial vector fields in simplexes with
application to evolutionary dynamics,
Electron. J. Qual. Theory Differ. Equ.,
Paper No.5, electronic only (2004).}{nuri04.pdf}{
(***) [4] p.4.l.7 (use of [4] 2.2).}{1}




\cikk{\stacho - GY. DO"MO"TO"R - M.I. BA'N}
{Misgivings from the theoretical foundation of the
pathg-following procedures based on the
Elber-Karplus strategy}
{J. Math. Chem.}{26}{1999}{87-94}{jmathch99.pdf}{64}
\newcount\Clxiv    \Clxiv=\n

\cit{{\bf NEW}, I.V. Khavrutskii - R.H. Byrd - C.L. Brooks,
A line integral reaction path approximation for
large systems via nonlinear constrained optimization:
Application to alanine dipeptide and the B hairpin of protein G,
J. Chem. Phys., 124, No.19, art. no. 194903 (2006)}{havrutski06.pdf}{
[30],[38],[39],[40]}{1}

\cit{M.B. Davies,
Mechanisms of reactions in solution
Annual Reports on the Progress of Chemistry - Section A 97, 501-549 (2001)}{davies01.pdf}{
[7] Introduction: caution with E-K method due to [7]}{1}

\cit{R. Elber - M. Karplus,
Reply to the paper by Stacho et al.
"On the Elber-Karplus reaction path-following method and related procedures",
Chem. Phys. Lett. 311 No.3-4, 335-340 (1999).}{elber-k99.pdf}{
(**) [1],[3],[4],[15] polemic with our papers without mathematical basis concerning [3]}{1}




\cikk{J.-M. ISIDRO - \stacho}
{Holomorphic automorphisms of continuous products of balls}
{Math. Z.}{234}{2000}{621-633}{mathz00.pdf}{65}
\newcount\Clxv   \Clxv=\n




\cikk{L. MAKRA - \stacho}{Optimal selection of the
stations describing the global sea level pressure field}
{Scripta. Fac. Sci. Nat. univ. Masaryk Brno, Geography}
{26}{2000}{45-54}{geogr98.pdf}{66}
\newcount\Clxvi   \Clxvi=\n




\cikk{GY. DO"MO"TO"R - \stacho - M.I. BA'N}
{Comparison of some global path-following methods I.}
{THEOCHEM}{501-502}{2000}{509-518}{theoch00.pdf}{67}
\newcount\Clxvii   \Clxvii=\n

\cit{I.V. Khavrutskii - K. Aurora - C.L. Brooks,
Harmonic Fourier beads method for studying rare events on rugged energy surfaces
Abstract + Refs Full Text (opens in new window) Show Abstract
J. Chem. Phys., 125,  No.17, art. no. 174108 (2006)}{havrutski-a-b06.pdf}{[7]}{1}

\cit{I.V. Khavrutskii - R.H. Byrd - C.L. Brooks,
A line integral reaction path approximation for
large systems via nonlinear constrained optimization:
Application to alanine dipeptide and the B hairpin of protein G,
J. Chem. Phys., 124, No.19, art. no. 194903 (2006)}{havrutski06.pdf}{
[30],[38],[39],[40]}{1}




\cikk{\stacho - GY. DO"MO"TO"R - M.I. BA'N}
{On the reaction path concept of Olender and Elber}
{J. Math. Chem.}{28}{2000}{241-246}{jmathch00.pdf}{68}
\newcount\Clxviii   \Clxviii=\n

\cit{W. Quapp;  Chemical Reaction Path and Calculus of Variation,
Theoretical Chemistry Accounts, 121 No.5-6 (2008) 227--237}{quapp08.pdf}{
(*) [18] p.1: mentioning [18], p.231: (22) from [18]}{1}

\cit{Michael B. Davies, Mechanisms of reactions in solution,
Annu. Rep. Prog. Chem., Sect. A, 2001, 97, 501�549}{davies01.pdf}{
[7]: the flows of the E-K method are indicated by [7]}{1}

\cit{W. Quapp; Schmidt, B; An empirical, variational Method of Approach to
unsymmetric Valley-Ridge Inflection Points, THEOCHEM? to appear,
accepted: 2010}{quapp-s10.pdf}{(*) [49] p.6: (14) from [49]}{1}

\cit{R. Elber - M. Karplus,
Reply to the paper by Stacho et al.
"On the Elber-Karplus reaction path-following method and related procedures",
Chem. Phys. Lett. 311 No.3-4, 335-340 (1999).}{elber-k99.pdf}{
(**) [1],[3],[4],[15] polemic with our papers without mathematical basis concerning [3]}{1}




\cikk{A. PERALTA - \stacho}
{On the atomic decomposition of real JBW*-triples}
{Quart. J. Math. Oxford}{52}{2001}{79-87}{quartox01.pdf}{69}
\newcount\Clxix   \Clxix=\n

\cit{Julio Becerra Guerrero - Maria Burgos - El Amin Kaidi - Angel Rodriguez Palacios,
Banach spaces whose algebras of operators have a large group of unitary elements,
Math. Proc. Cambridge Philos. Soc. 144, No.1, 97-108 (2008).}{guer-burgos-am08.pdf}{
(***) [21] p.105.l.-6 (use of [21] Cor.2.1).}{1}

\cit{Gine's Lo'pez Pe'rez,
The big slice phenomena in M-embedded and L-embedded spaces,
Proc. Am. Math. Soc. 134, No.1, 273-282 (2006).}{perez06.pdf}{
(***) [21] p.280.l.4 (use of [21] Cor.2.1+Thm.3.6), p.281.l.20.}{1}

\cit{J. Becerra Guerrero - Miguel Martin,
The Daugavet property of C*-algebras, JB*-triples
and of their isometric preduals,
J. Funct. Anal. 224, No.2, 316-337 (2005).}{guer-mig05.pdf}{
(***) [39] p.323.l.12, p.323.l.-10, p.324.l.4 (use of [39] Cor.2.1+Lem.2.7),
p.323.l.-9, p.326.l.8 (use of [39] Thm.3.6).}{1}

%\cit{J. Becerra Guerrero, Julio - A.M. Peralta,
%The Dunford-Pettis and the Kadec-Klee properties on tensor products of JB*-triples,
%Math. Z. 251, No.1, 117-130 (2005).}{guer-per05.pdf}{
%(Peralta author) [30] p.127.l.4.}

%\cit{Francisco J. Fernandez-Polo - Juan Martinez - Antonio M. Peralta,
%Surjective isometries between real JB*-triples,
%Math. Proc. Camb. Philos. Soc. 137, No.3, 709-723 (2004).}{polo-m-per04c.pdf}{
%(*** Peralta author) [29] p.714.l.20-28, p.720.l.-3 (use of [29] Thm.3.6),
%p.721.l.8 (use of [29] Cor.2.1 and Lem.2.7).}

%\cit{F.J. Ferna'ndez-Polo - J. Mart�nez Moreno - A.M. Peralta,
%Geometric characterization of tripotents in real and complex JB$^{*}$-triples,
%J. Math. Anal. Appl. 295, No.2, 435-443 (2004).}{polo-m-per04.pdf}{
%(** Peralta author) [19] p.442.l.-10 (use of [19] Lem.2.7).}

%\cit{J. Becerra Guerrero - A.M. Peralta,
%Subdifferentiability of the norm and the
%Banach--Stone theorem for real and complex JB*-triples
%Manuscr. Math. 114, No.4, 503-516 (2004).}{guer-per04.pdf}{
%(** Peralta author) [22] p.512.l.19 (use of [22] Lem.3.2).}

%\cit{J. Becerra Guerrero - Gine's Lo'pez Pe'rez -
%Antonio M. Peralta - A. Rodr�guez-Palacios,
%Relatively weakly open sets in closed balls of Banach spaces
%and real $JB^*$-triples of finite rank,
%Math. Ann. 330, No. 1, 45-58 (2004).}{guer-per-per-rod04.pdf}{
%(** Peralta author) [27] p.55.l.3-5 (use of [27] Prop.2.2 + Lem.3.2.}

%\cit{Antonio M. Peralta,
%Little Grothendieck`s theorem for real JB*-triples,
%Math. Z. 237, No. 3, 531-545 (2001).}{peralta01.pdf}{
%(** Peralta author) [PS] p.536.Lem.2.3, p.544.l.11.}

%\cit{F.J. Ferna'ndez-J. Mart�nez-A.M. Peralta,
%Kadison-Schwarz inequality for real C$^*$-algebras}{}





\cikk{\stacho}
{A counterexample concerning the problem of contractive
projections of real JB*-triples}
{Publ. Math. Debrecen}{58}{2001}{223-230}{debr01.pdf}{70}
\newcount\Clxx   \Clxx=\n

\cit{Polo, F.; Aspectos geome'tricos en la teorya de los JB*-triples;
Tesis doctoral. Universidad de Granada (2006)}{polo_thesis.pdf}{
(*) [77],[78] p.v: recalling the proj.p. ; p.vi: my real count.ex. mentioned}{1}

\cit{N.M. Ben Yousif,
Complete polynomial vector fields in a ball,
Acta Math. Acad. Paedagog. Nyha'zi. (N.S.) 20, 43-44 (2004).}{nuri04a.pdf}{
(**) [1],[2] Introduction.}{1}




\cikk{\stacho - Gy. DO"MO"TO"R - M.I. BA'N}
{Comment on the reply on the paper
"On the Elber-Karplus reaction path following methods
and related procedures"}
{J. Math. Chem.}{29}{2001}{169-176}{jmathch01.pdf}{71}
\newcount\Clxxi   \Clxxi=\n

\cit{I.V. Khavrutskii - R.H. Byrd - C.L. Brooks,
A line integral reaction path approximation for
large systems via nonlinear constrained optimization:
Application to alanine dipeptide and the B hairpin of protein G,
J. Chem. Phys., 124, No.19, art. no. 194903 (2006)}{havrutski06.pdf}{[30],[38],[39],[40]}{1}





\cikk{\stacho - B. ZALAR}
{Symmetric continuous Reinhardt domains}
{Archiv der Math. (Basel)}{81}{2003}{50-61}{arch03.pdf}{72}
\newcount\Clxxii   \Clxxii=\n

\cit{Ilisevic, Dijana,
Generalized bicircular projections on JB*-triples.
Linear Algebra Appl.  432  (2010),  no. 5, 1267--1276}{ilisevic10.pdf}{
(****) [11],[24],[25],[26], p.1267 l.-1,
p.1269 l.25: essential use of [25,Prop.3.4]; p.1274 Remark 3.3 mentions
[25] Prop. 3.4 again.,
p.1270: using [26,Ex.1] and Thm.2.2 extends [26,Thm.1];
p.1271.l.-13: essential use of [11, Prop.2.1];
p.1272.l.14: [26,Thm.1,Step(5)] is used;
p.1273: Cor.2.3 extends [26,Cor.1]}{1}

\cit{Isidro, Jose M.; On linear isometries of Banach lattices in C_0(Omega)-spaces.
Proc. Indian Acad. Sci. Math. Sci. 119 (2009), no. 5, 635--645.}{isidro09a.pdf}{
(***) [3],[4],[5] p.635 Intro. and prelim.: the Banach-Stone type thm. from [3] quoted in details
as being fundamental for the whole work, [4],[5] as subjects for generalization;
p.637.l.-18-16: essential use of [3,Thm.1.4];
p.638.l.15-20: [3,Prop.4.3] is essential for one of the main results Prop.3.1 }{1}




\cikk{T.A.K. KEHOE - M.R. PETERSON - G.A. CHASS - B. VISKOLCZ -
\stacho - I.G. CSIZMADIA}
{The Fitting and Functional Analysis of a
Double Rotor Potential Energy Surface for the
R and S enantiomers of 1-chloro-3-floro-isobutane}
{J. Mol. Struct. (THEOCHEM)}{666-677C}{2003}{79-87}{theoch03.pdf}{73}
\newcount\Clxxiii   \Clxxiii=\n

%\cit{M.A. Sahai - B.  Viskolcz - E.F. Pai - I.G. Csizmadia,
%Quantifying the intrinsic effects of two point mutation models of
%Pro-Pro-Pro triamino acid diamide. A first-principle computational study,
%J. Phys. Chem., B 111, No.5, 13135-13142 (2007).}{sah-v-p-cs07.pdf}{
%(* Viskolcz+Csizmadia authors) [13] in ref. list.}

%\cit{M.A. Sahai - S.N. Fejer - B. Viskolcz - E.F. Pai - I.G. Csizmadia,
%First-principle computational study on the full conformational space of
%L-threonine diamide, the energetic stability of Cis and trans isomers,
%J. Phys. Chem., A 110 No.40, 11527-11536 (2006).}{sah-f-v-p-cs.pdf}{
%(* Viskolcz+Csizmadia authors) [33] in ref. list.}

%\cit{I.G. Csizmadia; From submolecular biology to submolecular medicine
%The legacy of Albert Szent-Gy\"orgyi, Journal of Molecular Structure
%(Theochem) 666�667 (2003) 11�24}{csizmadia03.pdf}{(* Csizmadia author) [7]}{1}





\cikk{J.-M. ISIDRO - \stacho}
{On the Jordan structure of ternary rings of operators}
{Annales Math. univ. Sci. Eo"tvo"s Budapest}{46}{2003}{143-150}{eotw03a.pdf}{74}
\newcount\Clxxiv   \Clxxiv=\n

%\cit{J.-M. Isidro - M. Mackey,
%The manifold of finite rank projections in the algebra $\cal L(H)$
%of bounded linear operators,
%Expo. Math. 20, No.2, 97-116 (2002).}{is-mac02.pdf}{
%(* Isidro author) [7] Intr.l.4 (more than motivation).}

%\cit{J.-M. Isidro,
%Manifolds of algebraic elements in JB*-triples,
%preprint.}

%\cikk{Jos�e M. Isidro -- \stacho}{
%On the holomorphic classification of
%continuous bounded symmetric Reinhardt domains}{}{}{2003}{}{i-st03.pdf}{}{0}






\cikk{\stacho - B. ZALAR}
{Bicircular projections and a characterization of Hilbert spaces}
{Proc. Amer. Math. Soc.}{132}{2004}{3019-3025}{pams04.pdf}{75}
\newcount\Clxxv   \Clxxv=\n

\cit{Ilisevic, Dijana,
Generalized bicircular projections on JB*-triples.
Linear Algebra Appl.  432  (2010),  no. 5, 1267--1276}{ilisevic10.pdf}{
(****) [11],[24],[25],[26], p.1267 l.-1,
p.1269 l.25: essential use of [25,Prop.3.4]; p.1274 Remark 3.3 mentions
[25] Prop. 3.4 again.,
p.1270: using [26,Ex.1] and Thm.2.2 extends [26,Thm.1];
p.1271.l.-13: essential use of [11, Prop.2.1];
p.1272.l.14: [26,Thm.1,Step(5)] is used;
p.1273: Cor.2.3 extends [26,Cor.1]}{1}

\cit{Botelho, Fernanda; Jamison, James,
Surjective isometries on spaces of differentiable vector-valued functions,
Studia Math.  192  (2009),  no. 1, 39--50.}{bot-jam09.pdf}{
[14] concerning generalized bicircular projections (Sect.4)}{1}

\cit{
Fernanda Botelho - J. Jamison,
Projections on tensor products of Banach spaces,
Arch. Math. (Basel) 90, No.4, 341-352 (2008).}{bot-jam08a.pdf}{
(*) [17],[18] p.1397.l.4-6.}{1}

\cit{F. Botelho,
Projections as convex combinations of surjective isometries on C(Omega),
J. Math. Anal. and Appl., 341, No.2, 1163-1169 (2008).}{bot08.pdf}{
[13],[14] p1163.l.3-4.}{1}

\cit{Fernanda Botelho - J. Jamison,
Generalized bi-circular projections on minimal ideals of operators,
Proc. Am. Math. Soc. 136, No.4, 1397-1402 (2008).}{bot-jam08.pdf}{
[17],[18] p.347.l.-11.}{1}

\cit{M. Fosner - J. Vukman,
On some equations in prime rings,
Monatsh. Math. 152, No.2, 135-150 (2007).}{fos-vuk07.pdf}{
(**) [15],[16] p.136.(5), p.136.l.-5.}{1}

\cit{James E. Jamison,
Bicircular projections on some Banach spaces,
Linear Algebra Appl. 420, No. 1, 29-33 (2007).}{jam07.pdf}{
(**) [13],[14] p.30.l.1, p.31.Cor.2.2, p.31.}{1}

\cit{Kosi-Ulbl, Irena - Vukman, Joso.
On some functional equations on standard operator algebras,
Glas. Mat. Ser. III  44(64)  (2009),  no. 2, 447--455.}{kosi-ulbl_vukman10.html}{[10],[11]}{2}

\cit{Botelho, Fernanda - Jamison, James E; Generalized
bi-circular projections on C(Omega,X).  Rocky Mountain J. Math.
40  (2010),  no. 1, 77--83.}{bot-jam10.pdf}{(*) [17],[18] lines 14-19 of Introduction}{1}

\cit{Botelho, Fernanda - Jamison, James;
Generalized bi-circular projections on spaces of analytic functions,
Acta Sci. Math. (Szeged)  75  (2009),  no. 3-4, 527--546.}{bot-jam09b.pdf}{
(*) [31],[32] beginning of Introduction}{1}

\cit{Botelho, Fernanda - Jamison, James;
Generalized bi-circular projections on Lipschitz spaces,
Acta Sci. Math. (Szeged)  75  (2009),  no. 1-2, 103--112.}{bot-jam09c.pdf}{
[17],[18] Introduction l.3-4}{1}

\cit{Adja Fosner - Joso Vukman,
Some functional equations on standard operator algebras,
Acta Math. Hungar. 118, No.4, 299-306 (2008)}{fos-vuk08.pdf}{
(*) [11],[12] p.303.(0.12).}{1}

\cit{J. Vukman,
On functional equations related to bicircular projections,
Glasnik Matematicki, 41, No.1, 51-55 (2006).}{vukman06.pdf}{
(*) [4],[5] [4,Prop.3.4] is cited in datails}{1}






\cikk{\stacho - B. ZALAR}
{Bicircular projections in some matrix and operator spaces}
{J. Linear Algebra and its Applications}{384}{2004}{9-20}{jlinalgappl04.pdf}{76}
\newcount\Clxxvi   \Clxxvi=\n

\cit{Ilisevic, Dijana,
Generalized bicircular projections on JB*-triples.
Linear Algebra Appl.  432  (2010),  no. 5, 1267--1276}{ilisevic10.pdf}{
(****) [11],[24],[25],[26], p.1267 l.-1,
p.1269 l.25: essential use of [25,Prop.3.4]; p.1274 Remark 3.3 mentions
[25] Prop. 3.4 again.,
p.1270: using [26,Ex.1] and Thm.2.2 extends [26,Thm.1];
p.1271.l.-13: essential use of [11, Prop.2.1];
p.1272.l.14: [26,Thm.1,Step(5)] is used;
p.1273: Cor.2.3 extends [26,Cor.1]}{1}

\cit{Adja Fosner - Joso Vukman,
Some functional equations on standard operator algebras,
Acta Math. Hungar. 118, No.4, 299-306 (2008)}{fos-vuk08.pdf}{
(*) [11],[12] p.303.(0.12).}{1}


\cit{Fernanda Botelho - J. Jamison,
Projections on tensor products of Banach spaces,
Arch. Math. (Basel) 90, No.4, 341-352 (2008).}{bot-jam08.pdf}{
(*) [17],[18] p.1397.l.4-6.}{1}

\cit{D. Ilisevic,
Generalized bicircular projections via the operator equation X^2AY^2+XAY+A=0,
Linear Algebra Appl., 429 No.8-9, 2025-2029 (2008).}{ilisevic08.pdf}{
(*) [12] p.2026.l.1-3.}{1}

\cit{Fernanda Botelho - J. Jamison,
Generalized bi-circular projections on minimal ideals of operators,
Proc. Am. Math. Soc. 136, No.4, 1397-1402 (2008).}{bot-jam08a.pdf}{
[17],[18] p.347.l.-11.}{1}

\cit{Pei-Kee Lin,
Generalized bi-circular projections,
J. Math. Anal. Appl. 340, No.1, 1-4 (2008).}{lin08.pdf}{
[8] p.1.l.4.}{1}

\cit{M. Fosner - J. Vukman,
On some equations in prime rings,
Monatsh. Math. 152, No.2, 135-150 (2007).}{fos-vuk07.pdf}{
(**) [15],[16] p.136.(5), p.136.l.-5.}{1}

\cit{M. Fosner - D. Ilisevic - Chi-Kwong Li,
G-invariant norms and bicircular projections,
Linear Algebra Appl. 420, No.2-3, 596-608 (2007).}{fos-il-li.pdf}{
(*) [14] p.597. 1.2.3.}{1}

\cit{Maja Fosner, Maja - Dijana Ilisevic,
On a class of projections on *-rings,
Commun. Algebra 33, No.9, 3293-3310 (2005).}{fos-il05a.pdf}{
(**) [St-z (2004)] Introduction.}{1}

\cit{J. Vukman,
On functional equations related to bicircular projections,
Glasnik Matematicki, 41, No.1, 51-55 (2006).}{vukman06.pdf}{
(*) [4],[5] [4,Prop.3.4] is cited in datails}{1}


\cit{F. Botelho,
Projections as convex combinations of surjective isometries on C(Omega),
J. Math. Anal. and Appl., 341, No.2, 1163-1169 (2008).}{bot08.pdf}{
[13],[14] p.1163.l3-4.}{1}

\cit{James E. Jamison,
Bicircular projections on some Banach spaces,
Linear Algebra Appl. 420, No.1, 29-33 (2007).}{jam07.pdf}{
(*) [13],[14] p.30.l.1, p.31.l.4, p.32.l.-10.}{1}

\cit{Botelho, Fernanda; Jamison, James,
Generalized bi-circular projections on Lipschitz spaces,
Acta Sci. Math. (Szeged)  75  (2009),  no. 1-2, 103--112.}{bot-jam09c.pdf}{
[17],[18] Introduction l.3-4}{1}

\cit{Kosi-Ulbl, Irena - Vukman, Joso;
On some functional equations on standard operator algebras,
Glas. Mat. Ser. III  44(64)  (2009),  no. 2, 447--455.}{kosi-ulbl_vukman10.html}{[10],[11]}{2}

\cit{Botelho, Fernanda - Jamison, James E.; Generalized
bi-circular projections on C(Omega,X).  Rocky Mountain J. Math.
40  (2010),  no. 1, 77--83.}{bot-jam10.pdf}{(*) [17],[18] lines 14-19 of Introduction}{1}

\cit{Botelho, Fernanda - Jamison, James;
Generalized bi-circular projections on spaces of analytic functions,
Acta Sci. Math. (Szeged)  75  (2009),  no. 3-4, 527--546.}{bot-jam09b.pdf}{
(*) [31],[32] beginning of Introduction}{1}

%\cit{Botelho, Fernanda; Jamison, James,
%Surjective isometries on spaces of differentiable vector-valued functions,
%Studia Math.  192  (2009),  no. 1, 39--50.}{bot-jam09.pdf}{
%[14] concerning generalized bicircular projections (Sect.4)}{1}

%\cit{{\bf NEW}, Ili\v sevi\v c, Dijana,
%Generalized bicircular projections via the operator equation $\alpha X^2AY^2+\beta XAY+A=0$,
%Linear Algebra Appl.  429  (2008),  no. 8-9, 2025--2029.}{}{}





\cikk{J.-M. ISIDRO - \stacho}
{Holomorphic invariants of continuous bounded
symmetric Reinhardt domains}
{Acta Sci. Math. (Szeged)}{71}{2004}{105-119}{acta04.pdf}{77}
\newcount\Clxxvii   \Clxxvii=\n

%\cit{Isidro, Jose M.; On linear isometries of Banach lattices in ${\cal C}_0(\Omega)$-spaces.
%Proc. Indian Acad. Sci. Math. Sci.  119  (2009),  no. 5, 635--645.}{}{}



\cikk{J.-M. ISIDRO - \stacho}
{On the manifold of tripotents in JB*-triples}
{J. Math. Anal. Appl.}
{304/1}{2005}{147-157}{jmaa05.pdf}{78}
\newcount\Clxxviii   \Clxxviii=\n

\cit{Chu, Cho-Ho,
Jordan triples and Riemannian symmetric spaces,
Adv. Math.  219  (2008),  no. 6, 2029--2057. }{chu08a.pdf}{}{1}

\cit{C.-H. Chu,
Grassmann manifolds of Jordan algebras,
Archiv der Math., 87, No.2, 179-192 (2006).}{chu08.pdf}{[6] p.179.l.3.}{1}

%\cit{J.-M. Isidro, Banach manifolds of algebraic elements in the
%algebra L(H) of bounded linear operators;
%CEJM 3(2) 2005 188�202}{[8] (Isidro author)}{isidro05.pdf}





%\cikk{T.A. KEHOE - B. VISKOLCZ - \stacho - I.G. CSIZMADIA}
%{The Role of Entropy in Conformational Analysis}
%{Angew. Chem. Int. Ed}{}{2004}{ko"zle'sre beny�jtva}{}




\cikk{T. KO"RTVE'LYESI - \stacho - Gy. DO"MO"TO"R - B. JO'JA'RT - M.I. BA'N}
{Pathway of the conformal transition in flexible molecules}
{J. Mol. Struct. (THEOCHEM)}{725}{2005}{145-149}{theoch05.pdf}{79}
\newcount\Clxxix   \Clxxix=\n


%
%\cikk{T. Ko"RTVe'LYESI - G. Do"Mo"To"R - B. Jo'Ja'RT - \stacho}
%{Flexibilis molekula'k konforma'cio'i ko"zti reakcio'�t meghata'roza'sa}
%{Magyar Ke'miai Folyo'irat}{}{}{ko"zle'sre beny�jtva}{}
%
%\kongr{T. Ko"RTVe'LYESI  - G. Do"Mo"To"R - \stacho - M.I Ba'N}
%{Dynamically defined reaction paths of biomolecule associations}
%{CETSC (conference abstract), Tihany 2004}{}
%
%\kongr{G. Do"Mo"To"R - T. Ko"RTVe'LYESI  - \stacho - M.I Ba'N}
%{Dynamically defined reaction path calculations of conformational changes in
%biomolecules}{CETSC (conference abstract), Tihany 2004}{}
%




\konyv{\stacho}{Bevezete's a to"bbva'ltozo's komplex fu"ggve'nytanba}{egyetemi jegyzet,
Polygon Jegyzetta'r 32}{Polygon, Szeged (2005)}{k.pdf}{80}
\newcount\Clxxx   \Clxxx=\n




\kongr{T. KO"RTVE'LYESI - G. DO"MO"TO"R - R. RAJKO' - \stacho}
{Refinement of small molecule docking/mapping on biomolecules}
{Chemometrics 2005 (conference abstract)}{chemometr05.pdf}{81}
\newcount\Clxxxi   \Clxxxi=\n



\cikk{\stacho}
{On reaction paths in quantum chemistry}
{Proceedigs. Applimat}{5/1}{2006}{211-220}{Pozsony06.pdf}{82}
\newcount\Clxxxii   \Clxxxii=\n




\cikk{J.-M. ISIDRO - \stacho}
{On the manifold of complemented
principal inner ideals in JB*-triples}
{Quart. J. Math (Oxford)}{57}{2006}
{505-525; \ doi:10.1093/qmath/hal001}{quartox06.pdf}{83}
\newcount\Clxxxiii   \Clxxxiii=\n

\cit{Hu"gli, Remo V. - Mackey, Michael;
Transitivity of inner automorphisms in infinite dimensional Cartan factors (English summary),
Math. Z. 262 (2009), no. 1, 125--141. }{hugli-mc09.pdf}{}{1}




\cikk{\stacho}
{Affine recursions in linear spaces with an application
in combinatorial chemistry}
{Proceedigs. Applimat}{6/2}{2007}{131-138}{Pozsony07.pdf}{84}
\newcount\Clxxxiv    \Clxxxiv=\n




\cikk{\stacho}
{Banach--Stone type theorem for
lattice norms in C_0-spaces}{
Acta Sci. Math. (Szeged)}{73}{2007}{193-208}{acta08.pdf}{85}
\newcount\Clxxxv   \Clxxxv=\n

\cit{Isidro, Jose M.; On linear isometries of Banach lattices in C_0(Omega)-spaces.
Proc. Indian Acad. Sci. Math. Sci. 119 (2009), no. 5, 635--645.}{isidro09a.pdf}{
(***) [3],[4],[5] p.635 Intro. and prelim.: the Banach-Stone type thm. from [3] quoted in details
as being fundamental for the whole work, [4],[5] as subjects for generalization;
p.637.l.-18-16: essential use of [3,Thm.1.4];
p.638.l.15-20: [3,Prop.4.3] is essential for one of the main results Prop.3.1 }{1}

%\cit{{\bf NEW} Isidro, José M.; Holomorphic automorphisms and collective compactness in
%${\rm J}^\ast$-algebras of operators.
%Cent. Eur. J. Math.  5  (2007),  no. 3, 512--522.}{isidro09a.pdf}{
%(***) [3] Introduction, essential use in Section 3}




\kongr{\stacho}{On the manifold of tripotents in JB*-triples,
in: D. Andrica - S. Morianu (Editors), Contemporary Geometry and
Topology and Related Topics,
The 8th Worksop on Differential Geometry and its Applications,
Cluj-Napoca, Aug. 19-25, 2007, Cluj university Press, pp. 351-264
(2008)}{}{kolzsv07.pdf}{86}
\newcount\Clxxxvi   \Clxxxvi=\n




\cikk{\stacho - L.I. SZABO'}{A note on invariant sets of iterated function systems}
{Acta Math. Hungarica}{119}{2008}{159-164}{hung08.pdf}{87}
\newcount\Clxxxvii   \Clxxxvii=\n




\cikk{\stacho - L.I. SZABO'}{Lipschitzian retracts and curves as invariant sets of iterated function systems}
{Periodica Math. Hungarica}{57/1}{2008}{23-30}{period07.pdf}{88}
\newcount\Clxxxviii   \Clxxxviii=\n




\cikk{\stacho}{Continuous Reinhardt-domains from a Jordan view point}
{Studia Math.}{185(2)}{2008}{177-199}{studia08.pdf}{89}
\newcount\Clxxxix   \Clxxxix=\n

\cit{B. Zalar, Norm of sums of Peirce projections;
Asian-European Journal of Mathematics
Vol. 2, No. 3 (2009) 521-531}{zalar10.pdf}{[21] as example for new trend}{1}

\cit{Isidro, Jose M.; On linear isometries of Banach lattices in C_0(Omega)-spaces.
Proc. Indian Acad. Sci. Math. Sci. 119 (2009), no. 5, 635--645.}{isidro09a.pdf}{
(***) [3],[4],[5] p.635 Intro. and prelim.: the Banach-Stone type thm. from [3] quoted in details
as being fundamental for the whole work, [4],[5] as subjects for generalization;
p.637.l.-18-16: essential use of [3,Thm.1.4];
p.638.l.15-20: [3,Prop.4.3] is essential for one of the main results Prop.3.1 }{1}




\kongr{G. GOSZTOLYA - \stacho}{
On best fit T-norms in speech recognition}{in:
Proceedings CD of SISY 2008
(6th International Symposium on Intelligent Systems and Informatics;
http://old.bmf.hu/conferences/sisy2008/FinalProgram\_SISY2008.pdf),
Subotica (2008)}{sisy08.pdf}{90}
\newcount\Cxc   \Cxc=\n



\cikk{\stacho}{Ke't a'ltala'nos�tott Rolle-te'tel}{
Polygon}{16/2}{2008}{53-57}{polygon08.pdf}{91}
\newcount\Cxci   \Cxci=\n



\cikk{\stacho}{Heron-formula tetrae'derre}{
Polygon}{17/2}{2008}{118-124}{polygon08a.pdf}{92}
\newcount\Cxcii   \Cxcii=\n


\cikk{\stacho}{Weighted grids in complex Jordan* triples}{
Asian-Eur. J. Math.}{3/1}{2010}{155--184}{wgrid.pdf}{93}
\newcount\Cxciii   \Cxciii=\n


\cikk{\stacho}{On strongly continuous one-parameter groups of
automorphisms of multilinear functionals}{J. of Math. Anal. and Appl.}{363/2}{2010}{419-431}{jmaa10.pdf}{94}
\newcount\Cxciv   \Cxciv=\n


\kongr{\stacho - W. WERNER}{Jordan manifolds}{
in: D. Andrica, S. Moroianu (Ed.s); Geometry, Explanatory Workshop on Differential Geometry and its Applications
(Conf. Proc. Iasai, Romania, Sept. 2-4, 2009), pp. 135-147 (2011)}{iasi2010.pdf}{95}
\newcount\Cxcv   \Cxcv=\n


\cikk{A. DE'NES - L. HATVANI -\stacho}{
Eventual stability properties in a non-autonomous model of
population dynamics}{Nonlinear Analysis}{73/3}{2010}{650-659}{nonlin10.pdf}{96}
\newcount\Cxcvi   \Cxcvi=\n


\cikk{\stacho - W. WERNER}{On non-commutative Minkowski spheres}
%{submitted to:
%D. Andrica, S. Moroianu (Ed.s); Workshop on Differential Geometry and its Applications
%(Conf. Proc. Constanta, Romania, Aug. 25-31, 2011), pp. 159-170 (2012)}
{An. St. Univ. Ovidius Constanta}{20/2}{2012}{159-170}
{constanta11.pdf}{97}
\newcount\Cxcvii   \Cxcvii=\n


\cikk{\stacho}{Fast measurement of hyperspace vectors in
noise-based logic}{Fluctuation and Noise Letters}{11/2}{2012}{1250001-7}{fnl12.pdf}{98}
\newcount\Cxcviii   \Cxcviii=\n

\cit{He Wen and L.B. Kish, Noise based logic: why noise?
A comparative study of the necessity of randomness out of orthogonality,
arXiv:1204.2545.}{kish_wen12.pdf}{
(***) p.7 Concerning the reading out the noise-bit values in a hyperspace vector Stacho [15] has
developed an algorithm that provides an exponential speedup compared to a brute force
determination. Stacho's algorithm provides that .... Citation for utilization}{1}

\cikk{\stacho}{On the holomorphic hull of generalized Reinhardt domains
in spaces of continuous functions}{Acta Sci. Math. (Szeged)}{79}{2013}{79-85}{acta13.pdf}{99}
\newcount\Cxcix   \Cxcix=\n

\cikk{\stacho - R. VAJDA}{Hermite interpolation sequences over fields}{J.
Linear Algebra and its Applications}{439/1}{2013}{66-77}{jlinalgappl13.pdf}{100}
\newcount\Cc   \Cc=\n

\cikk{\stacho}{On strongly continuous one-parameter groups of automorphisms}{Roumain J. of
Pure and Applied Math.}{59}{2014}{411-423}{rev_roum14.pdf}{101}

\cikk{A. PERALTA - \stacho}{Von Neumann algebra preduals satisfy the linear biholomorphic
property}{Math. Scandinavica}{118/2}{2016}{277-284}{scand14.pdf}{102}

\cikk{\stacho}{A fixed point approach to $C_0$-groups
of ball automorphisms in Hilbert space}{Roumain J. of
Pure and Applied Math.}{61/4}{2016}{241-259}{rev_roum16.pdf}{104}

\cikk{\stacho}{On the structure of $C_0$-semigroups of holomorphic
Carath'eodory isometries in Hilbert space}{J. Math. Anal. Appl.}{445}{2017}{139-150. In press, http://doi.org/10.2016/j.jmaa.2016.07.038}{jmaa15.pdf}{105} 

\cikk{R. TO'BIA'S - \stacho - G. TASI}{First-order chemical reaction networks I: theoretical
considerations}{J Math Chem}{}{2016}{DOI 10.1007/s10910-016-0655-2}{jmathch16.pdf}{106}

\cikk{G. CZ'EDLI - \stacho}{A note and a short survey on supporting lines 
of compact convex sets in the plane}{Acta Univ. M. Belii ser. Mathematics}{}{2016}{44-55}{oacta17.pdf}{107}

\cikk{\stacho}{Az $S_k(n)=1^k+2^k+\cdots+n^k$ o"sszegekro"l ko"ze'piskola'soknak}{Polygon}{24, No.2}{2017}{67-70}{polygon17.pdf}{108}

\cikk{\stacho}{On C0-semigroups of holomorphic isometries
with fixed point in JB*-triples}{Roumain J. of
Pure and Applied Math.}{63}{2018}{211-235}{rev_roum18.pdf}{109}

\cikk{\stacho}{C0-semigroups of holomorphic Carath'eodory
isometries in reflexive TRO}{Acta Sci. Math.}{84/3-4}{2018}{439-450}{acta18.pdf}{110}

\cikk{\stacho}{Diszkre't Lebesgue-te'tel ko"ze'piskola'soknak}{Polygon}{}{2018}{In press}{polygon18.pdf}{111}

\cikk{\stacho}{Locally generated polynomial C1-splines over triangular meshes}{arXiv}{}{2019}{2629120}{arXiv19.pdf}{112a} 

\cikk{\stacho}{Locally generated polynomial C1-splines over triangular meshes}{Miskolc Math. Notes}{}{2021}{submitted}{miskolc20.pdf}{112} 

\cikk{\stacho}{On C0-semigroups of holomorphic isometries 
in spin facors}{Roumain J. of Pure and Applied Math.}{65/4}{2020}{511-32}{rev_roum20.pdf}{113}

\kongr{L. OLOUCH - \stacho - L. VIHAROS}{Mechanical Model for the Dental Drilling Protocols,
in: P. Hudoba - F. Hajdu (Editors), Contemporary Geometry and
Topology and Related Topics,
7th Winter School for PhD Students in Informatics and Mathematics,
Veszpr'em, Jan. 24-26, 2007, Assoc. of Hungarian PHD and DLA Students , pp.35
(2020)}{}{wsps20.pdf}{114}



\cikk{L. OLUOCH - \stacho - L. VIHAROS - A. VIHAROS - E. MIK'O}{Random Forest Regression models for Lactation and
Successful Insemination in Holstein Friesian cows.
1. Mathematical aspects}{Gradus}{8/2}{2021}{1-8}{gradus21.pdf}{115}


\cikk{A. AL-NAJAFI - \stacho - L. VIHAROS}{Regression estimators for the tail index}{Acta Sci. Math. (Szeged)}{87}{2021}{649-678}{acta21.pdf}{116}

\cikk{\stacho}{A simple affine-invariant spline interpolation over triangular meshes}{MDPI Mathematics, 
Special Issue: Numerical Analysis and Scientific Computing II}{}{2022}{https://www.mdpi.com/2227-7390/10/5/776/pdf}{mathematics-10-00776-v2.pdf}{117}

\cikk{\stacho}{On Hermitian interpolation of first order data with
locally generated C1-splines over triangular meshes}{Publ. Math. Debrecen}{}{2023}{to appear in 2025 }{debr23.pdf}{118}

\cikk{\stacho}{A counterexample concerning non-linear C0-semigroups of holomorphic Carathe'odory isometries}{MDPI Mathematics}{}{2024}{https://doi.org/
10.3390/math12132035}{mdpi24.pdf}{119} 


Mathematics
2024, 12, 2035. https://doi.org/
10.3390/math12132035
Academic Editor: Farhad Jafari
 
