Publications and citations
Eszter K.
Horváth
MR Author ID: |
356424 |
|
|
[1]
E. K. Horváth, Invariance groups
of threshold functions, Acta Cybernetica ,11 (1994), 325-332.MR1402734
PDF
[2]
E. K. Horváth, The Slupecki criterion
by duality, Discussiones Mathematicae
(General Algebra and Applications), 21 (2001), 5-10. MR1868612 PDF
[3]
G. Czédli, E. K. Horváth and L. Klukovits,
Associativity in monoids and categories, Acta Univ. Palacki. Olomouc, Fac. rer.
nat. Mathematica, 40
(2001), 47-53.MR1904684
PDF
[4]
I. Chajda and E. K. Horváth, A triangular
scheme for congruence distributivity, Acta Sci. Math.
(Szeged), 68 (2002), 29-35. MR1916565
PDF
1. K. A. Kearnes and
E.W. Kiss, The triangular principle is equivalent to the triangular scheme,
Algebra Universalis 55 (2005), 373-383.
2. A. Figallo Jr. and A. Ziliani, A
Note on Hilbert Algebras, Southeast Asian Bulletin of Mathematics (2008) 32:
667-676.
[5]
G. Czédli and E. K. Horváth, Congruence
distributivity and modularity
permit tolerances, Acta Univ. Palacki Olomouc, Fac. rer. nat., Mathematica, 41 (2002) 39-42. MR1967338 PDF
3. I. Chajda and
S. Radeleczki, 0-conditions and congruence
schemes, Acta Math. Univ. Comenianae
(N.S.) 72 (2003), 177-184.
4. I. Chajda and
S. Radeleczki, Congruence schemes and their applications, CMUC (Commentationes
Math. Univ. Carolinae), 46 (2005), 1-14.
5. P. Lipparini,
A local proof for a tolerance intersection property, Algebra Universalis, 54
(2005), 273-277.
6. P. Lipparini, From congruence identities to tolerance
identities, Acta Sci.Math. (Szeged), 73 (2007),
35-51.
7. P. Lipparini, Tolerance intersection properties and subalgebras of squares,
Logic Colloquium
2004 (edited by A. Andretta, K. Kearnes and D. Zambella), Cambridge University Press 2007 (ISBN:
0521884241), pp.109-122.
8. B. Skublics, Congruence modularity at 0, Algebra Universalis, 66
(1-2), (2011), 63-67.
9. O. M. Mamedov,
A. Molkhasi, On congruence schemes and compatible relations of algebras,
Transaction of
NAS of Azerbaijan, 29 (4) (2011), 101-106.
10. O. M. Mamedov,
A. Molkhasi, Some properties of the 4- and
5-majority algebras, Transactions
of NAS of Azerbaian 31 (1), (2011), 87-96.
11. P. Lipparini, Representable tolerances in varieties, Acta
Sci Math (Szeged) 79 (1-2),
(2013) 3-16.
12. J. Czelakowski,
The equationally-defined commutator:
A study in equational logic and algebra,
Springer International Publishing, 2015. (ISBN 9783319212005)
[6]
G. Czédli and E. K. Horváth, All
congruence lattice identities implying modularity have Mal'tsev conditions, Algebra Universalis, 68 (2002), 29-35. IF:
0.324 MR2026828
PDF
13. K. A. Kearnes and
E. W. Kiss, The triangular principle
is equivalent to the triangular scheme, Algebra Universalis 55
(2005), 373-383.
14. P. Lipparini,
a local proof for a tolerance intersection property, Algebra Universalis 54
(2005), 273-277.
15. P. Lipparini, From congruence identities to tolerance
identities, Acta Sci. Math. (Szeged) 73 (2007),
31-51.
16. P. Lipparini, Tolerance intersection properties and subalgebras of squares,
Logic Colloquium
2004 (edited by A. Andretta, K. Kearnes and D. Zambella), Cambridge University Press 2007 (ISBN:
0521884241), 109-122.
17. R. McKenzie
and J. Snow, Congruence modular varieties:
commutator theory and its uses: Structural Theory
of Automata, Semigroups, and Universal
Algebra, Book Series: NATO Science Series, Series
II: Mathematics, Physics
and Chemistry, Volume: 207
(2005), Pages: 273-329 (ISBN 978-1-4020-3817-4).
18. B. Skublics, Congruence modularity at 0, Algebra Universalis 66 (1-2), (2011), 63-67.
19. P. Lipparini, Representable tolerances in varieties, Acta Sci.
Math. (Szeged) 79 (1-2),
(2013), 3-16.
20. K. Balog and B. Skublics,
On congruence distributivity of ordered algebras with constants, Discussiones Mathematicae
General Algebra and Applications 31 (2011), 47-59.
[7]
G. Czédli and E. K. Horváth, Reflexive
relations and Mal'tsev conditions
for congruence lattice identities in modular varieties,
Acta Univ. Palacki. Olomouc., Fac.
rer. nat. Mathematica, 41 (2002), 43-53. MR1967339
PDF
21. P. Lipparini, Representable tolerances in varieties, Acta Sci. Math. (Szeged) 79, 1-2 (2013), 3-16.
[8]
I. Chajda, G. Czédli and E.
K. Horváth, The shifting Lemma and shifting lattice identities, Algebra Universalis,
50 (2003), 51-60. IF: 0.285 MR2026826 PDF
22. K. A.
Kearnes and E.W. Kiss, The triangular principle is
equivalent to the triangular scheme, Algebra Universalis
55 (2005), 373-383.
[9]
I. Chajda, G. Czédli and E.
K. Horváth, Trapezoid lemma and congruence distributivity, Math. Slovaca, 53 (2003), No3, 247-253. MR2026826
PDF
23. K. A.
Kearnes and E.W. Kiss, The triangular principle is
equivalent to the triangular scheme, Algebra Universalis
55 (2005), 373-383.
24.
O. M. Mamedov, A. Molkhasi,
On congruence schemes and compatible relations
of algebras, Transaction of
NAS of Azerbaijan, 29 (4), (2009), 101-106.
25. O. M. Mamedov,
A. Molkhasi, Some properties of the 4- and
5-majority algebras, Transactions of NAS of Azerbaijan, 31 (1),
(2011), 87-96.
[10]
G. Czédli, E. K. Horváth and S. Radeleczki,
On tolerance lattices of algebras in congruence modular
varieties, Acta Math. Hungarica, 100 (1-2) (2003), 9-17. IF: 0.330 MR1984855
PDF
26.
H.-J. Bandelt
and V. Chepoi, The algebra of metric betweenness I: Subdirect
representation and retraction, European Journal of Combinatorics , 28/6 (2007),
1640-1661.
27. Joanna Grygiel, Minimal distributive lattices with a given skeleton,
Contributions to
general algebra (Heyn,
Klagenfurt), 16 (2005), 99-105.
28. K. Kaarli and
V. Kuchmei, Order affine completeness of lattices with Boolean
congruence lattices, Czechoslovak Math. J. 57 (132)
(2007), 1049-1065.
29. P. Lipparini:
A local proof for a tolerance intersection property, Algebra Universalis 54
(2005), 273-277.
30. P. Lipparini, From congruence identities to tolerance
identities, Acta Sci. Math. (Szeged), 73 (2007),
31-51.
31. P. Lipparini, Tolerance intersection properties and subalgebras of squares, in: Logic
Colloquium 2004 (edited by A. Andretta, K. Kearnes and D. Zambella),
Cambridge University Press 2007 (ISBN: 0521884241), 109-122.
32.
P Lipparini, Representable tolerances in varieties,
Acta Sci. Math. (Szeged), 79 (1-2), (2013), 3-16.
33. M. Tiwari, S. Bagora, Some Remarks
on Distributive Lattices, International Journal of Mathematics
and Applied Statistics, 2
(1), (2011), 37-43.
[11] G. Czédli,
E. K. Horváth and P. Lipparini, Optimal
Mal'tsev conditions for congruence modular varieties, Algebra Universalis, 53 (2005) 267-279 IF:0.480 MR2048299
PDF
34.
R. McKenzie and John Snow, Congruence modular
varieties: commutator theory and its uses: Structural Theory
of Automata, Semigroups, and Universal
Algebra, Book Series: NATO Science Series, Series
II: Mathematics, Physics
and Chemistry, Volume: 207
(2005), 273-329.
35. B. Skublics, Congruence modularity at 0, Algebra Universalis, 66 (1-2), (2011), 63-67.
36. K. Balog and B. Skublics: On congruence
distributivity of ordered algebras with constants,
Discussiones Mathematicae General Algebra and Applications, 31 (2011), 47-59.
37. J. Czelakowski, The equationally-defined
commutator: A study in equational logic
and algebra, Springer International Publishing, 2015. (ISBN 9783319212005)
38. I. Chajda, S. Radeleczki, Notes on tolerance
factorable classes of algebras, Acta Sci. Math. (Szeged), 80 (3-4)
(2014), 389-397.
[12] I. Chajda and E. K. Horváth, A scheme for congruence semidistributivity Discussiones Math. 23 (2003) 13-18. MR2070042 PDF
[13] E. K. Horváth, Z.
Németh, G. Pluhár, The number
of triangular islands on a triangular grid , Periodica Mathematica Hungarica,
58 (2009), 25--34, manuscript title: Full segments
on the triangular
grid
IF: 0.315 MR2487243 PDF
39.
G. Czédli and
E.T. Schmidt, CDW-independent subsets in distributive lattices, Acta Sci. Math. (Szeged
) 75 (2009), 49-53.
40. G. Czédli, M. Hartmann and E.T. Schmidt, CD-independent subsets
in distributive lattices, Publicationes Mathematicae Debrecen, 74/1-2 (2009),
127-134.
41. G. Czédli, The number of rectangular islands by means
of distributive lattices,
European Journal of Combinatorics, 30 (2009), 208—215.
42. Zs. Lengvárszky,
Notes on systems of triangular islands, Acta Sci.
Math. (Szeged), 75 (2009), 369—376.
43. Zs. Lengvárszky,
The size of maximal systems of square islands, European Journal of Combinatorics,
30 (2009), 889-892.
44. A. Máder, R.
Vajda, Elementary Approaches
to the Teaching
of the Combinatorial Problem of Rectangular Islands, International Journal of Computers for
Mathematical Learning (ISSN: 1382-3892), 15 (3),
(2010), 267-281.
45. Zs.Lengvárszky, P. P. Pach:
A note on systems of rectangular islands: The continouos case, Acta Sci.
Math. (Szeged), 77 (1-2),
(2011), 27-34.
46.
A. Máder, G. Makay: The maximum number
of rectangular islands, The Teaching of Mathematics, (ISSN:
1451-4966), 14 (1), (2011), 31-44.
47. P. P. Pach, G. Pluhár, A. Pongrácz, Cs. Szabó: The possible number of islands on the sea, Journal of Mathematical Analysis and Applications (ISSN: 0022-247X), 375 (1), (2011) 8-13.
48.
T. Eccles, The minimum sizes of maximal systems of brick islands, Acta Sci.
Math. (Szeged), 78
(2012), 375-387. (2012)
49. G. Czédli, CD-independent subsets in meet-distributive lattices, Acta Mathematica Hungarica, (2013), 1-17.
50. Zs. Lengvárszky,
Systems of islands with continuous height functions, Journal of the Australian
Mathematical Society, 94 (3), (2013), 385-396.
[14] E. K. Horváth, G. Horváth, Z. Németh, Cs. Szabó, The number of square islands on a rectangular sea, Acta Sci. Math. (Szeged) 76 (2010) 35-48 MR2668404 PDF
51. G. Czédli and E.T. Schmidt: CDW-independent subsets in distributive lattices, Acta Sci. Math. (Szeged ) 75 (2009), 49-53.
52. G. Czédli, M. Hartmann and E.T. Schmidt: CD-independent subsets
in distributive lattices, Publicationes Mathematicae Debrecen, 74/1-2 (2009),
127-134.
53. Zs. Lengvárszky , P. P. Pach A note on systems
of rectangular islands: the continuous case, acta Sci.Math,
(Szeged), 77 (1-2), (2011), 27-34.
54. T. Eccles : The minimum sizes of maximal systems of brick islands, Acta Sci.
Math. (Szeged),78 (3-4),
(2012), 375-387.
55. A. Máder, G. Makay, The maximum number of rectangular islands, The Teaching of Mathematics (ISSN: 1451-4966), 14 (1) (2011) 31-44.
56.
Zs. Lengvárszky, Systems of islands with continuous height functions, Journal of the Australian Mathematical Society, 94 (3),
(2013), 385-396.
57. G. Czédli:
CD-independent subsets in meet-distributive lattices, Acta Mathematica
Hungarica, 143(1), (2014),
232-248.
[15] E. K. Horváth, B. Seselja, A. Tepavcevic, Cut approach to
islands in rectangular fuzzy relations, Fuzzy Sets
and Systems, 161 (2010) 3114–3126 IF: 1.875 MR2734466
58. A. Máder,
G. Makay, The maximum number of rectangular
islands, The Teaching of Mathematics, 14 (1), (2011), 31-44.
59. G. Czédli,
CD-independent subsets in meet-distributive lattices, Acta Mathematica Hungarica, 143(1),
(2014), 232-248.
60. Zs. Lengvárszki,
Systems of islands with continuous height functions, Journal of the Australian Mathematical Society,
94 (3), (2013), 385-396.
[16]
J. Barát, P. Hajnal, E. K. Horváth, Elementary proof techniques for the maximum number of islands, European
Journal of Combinatorics, 32
(2011) 276–281, manuscript title: Islands, lattices and trees IF: 0.677 MR2738547 PDF
61. G. Czédli and E.T. Schmidt, CDW-independent subsets in distributive lattices, Acta Sci. Math. (Szeged ) 75 (2009), 49-53.
62. A. Máder, R.
Vajda, Elementary Approaches
to the Teaching
of the Combinatorial Problem of Rectangular Islands, International Journal of Computers for
Mathematical Learning, 15 (3),
267-281.
63. T. Eccles , The minimum sizes of maximal systems of brick islands, Acta Sci.
Math.(Szeged), 78 (3-4),
(2012), 375-387.
64. A. Máder, G. Makay,
The maximum number of rectangular
islands, The Teaching of Mathematics, 14 (1),
(2011), 31-44.
65. G. Czédli,
CD-independent subsets in meet-distributive lattices, 143 (1), (2013), 232-248.
66. Zs. Lengvárszky,
Systems of islands with continouos height functions, Journal of the Australian Mathematical Society,
94 (3), (2013), 385-396.
[17] E. K. Horváth, S. Radeleczki, Notes on CD-independent subsets, Acta Sci. Math. (Szeged), 78 (1-2), (2012), 3-24. MR3100391 PDF
67. G. Czédli,
CD-independent subsets in meet-distributive lattices, Acta Mathematica
Hungarica, 143(1), (2014), 232-248.
68.
S. Kerkhoff, F. M. Schneider, Directed tree decompositions,
Lecture Notes in Computer
Science (ISSN:
0302-9743), 8478 (2014), 80-95.
69. G. Czédli, The asymptotic number of planar, slim, semimodular lattice diagrams, Order, 33 (2016), 1-7.
[18]
E. K. Horváth, B. Seselja, A. Tepavcevic,
Cardinality of height function’s range in case of maximally
many rectangular islands – computed by cuts, Cent. Eur. J. Math.,
11(2), (2013), 296-307. IF: 0.519 MR3000646
PDF
70. G. Czédli,
CD-independent subsets in meet-distributive lattices, Acta Mathematica
Hungarica, 143 (1), (2014), 232-248.
[19]
E. K. Horváth, Islands: from
coding theory to enumerative combinatorics and to lattice theory – overview and open problems, Miskolc Mathematical
Notes, 14 (3),
(2013), 927-939. IF:0.357 MR3153976
PDF
71. G. Czédli:
CD-independent subsets in meet-distributive lattices, Acta Mathematica Hungarica, 143: (1) pp.232-248. (2014).
[20] S. Foldes, E. K. Horváth, S. Radeleczki, T. Waldhauser: A general framework for island systems, Acta Sci. Math. (Szeged) 81(2015), 3-24. MR3381870 PDF
72. G. Czédli:
CD-independent subsets in meet-distributive lattices, Acta Mathematica
Hungarica, 143 (1), (2014), 232-248.
[21] E. K. Horváth, G. Makay, R. Pöschel, T. Waldhauser, Invariance groups of finite functions and orbit equivalence of permutation groups, Open Math.13 (2015), 83-95. IF: *0.578 MR3314166
73. E. Lehtonen: On functions with a unique identification minor, Order, 33 (1), (2016), 71-80.
[22]
E. K. Horváth, B. Seselja, A. Tepavcevic,
A note on lattice variant of thresholdness of Boolean functions, Miskolc Matematical Notes, 17 (1), (2016), 293-304. IF:*0.229 MR3527885
PDF
[23]
E. K. Horváth, B. Seselja, A. Tepavcevic:
Isotone lattice-valued Boolean functions and cuts, Acta Sci.
Math. (Szeged) 81 (2015), 375-380. MR3443757
PDF
[24]
E. K. Horváth, B. Seselja, A. Tepavcevic:
Cut approach to invariance groups
of lattice-valued functions,
Soft Computing, 21 (4),
(2017), 853-859. IF:*1.271 PDF
[25.] Delbrin Ahmed, Gábor Czédli and Eszter K. Horváth: Geometric constructibility of polygons lying on a circular arc, Mediterranean Journal of Mathematics, DOI: 10.1007/s00009-018-1166-0, published online May 31, 2018.
[26.] G. Czdli and E. K. Horvath: The three largest numbers of subuniverses of lattices, manuscript PDF
[27.] D. Ahmed and E. K. Horváth:
Yet two additional
large numbers of subuniverses of finite lattices, to appear
in Discussiones Mathematicae, General Algebra and Applications,
PDF
[1.] E. K. Horváth, A. Máder, A. Tepavcevic: One dimensional Czédli-type islands, The College Mathematics Journal (CMJ), Vol 42, No 5, November 2011, 374-378. PDF
[II.] E. K. Horváth: Survey on islands – a possible research topic, even for students, Interesting Mathematical problems in Sciences and in Everyday Life, 2011, eds János Karsai and Róbert Vajda.
Lattices and invariants, PhD Theses, 2005. Szeged.