| E-mail: | kramli@informatika.ilab.sztaki.hu |
| Address: | A. Krámli JATE Bolyai Institute Aradi vértanúk tere 1. Szeged, Hungary H–6720 |
| Phone: | ++36 62-544-097 (office) ++36 62-319-025 (home) |
| Fax: | ++36 62-426-246 |
| Position: | professor (egyetemi tanár) |
Scientific degrees:
| 'Candidate' of Mathematical Science (PhD) (1973) 'Doctor' of Mathematical Science (1991) |
Fields of interest:
| Statistical Physics, Ergodic Theory |
| Motto: | Look Andrash,
there are everywhere phase transitions! Ya. G. Sinai |
Main publications: (all publications with citations)
|
A remark to a paper of L. Schmetterer. In: Studia Sci. Math. Hung. 2 (1967). pp. 159-169. Operators of the form C*C in indefinite inner product spaces. coauthor(s): Bognár J. In: Acta Sci. Math. 29 (1968). pp. 19-31. Spektrálmátrixok faktorizációjáról. In: MTA III. Osztály Közleményei XVIII 2 (1968). pp. 183-186. Geodesic Flows on Riemannian Surfaces without Focal Points. In Russian. In: Russian Math. Surveys 27 (1972). pp. 245-246. On the solution of optimal performance storage hierarchies with an independent reference string. coauthor(s): Arató M. and Benczúr A. In: Banach Center Publ. Warsaw 6 (1980). pp. 9-15. On the convergence of the Lorentz gas to the equilibrium. coauthor(s): Szász D. In: Colloquia Math. Soc. Bolyai 35 (1980). pp. 757-766. Random walk with internal degrees of freedom, I. coauthor(s): Szász D. In: Z. Wahrscheinlichkeitstheorie 63 (1983). pp. 85-95. Central limit theorem for the Lorentz process via perturbation theory. coauthor(s): Szász D. In: Commun. Math. Phys. 91 (1983). pp. 519-528. The problem of recurrence for Lorentz processes. coauthor(s): Szász D. In: Comm. Math. Phys. 98 (1985). pp. 539-552. Heat Conduction in Caricature Models of the Lorentz Gas. coauthor(s): Simányi N. and Szász D. In: Journal of Stat. Phys. 46 (1987). pp. 303-318. Ergodic properties of semi-dispersing billiards: I. Two cylindric scatterers on the 3D torus. coauthor(s): Simányi N. and Szász D. In: Nonlinearity 2 (1989). pp. 311-326. A 'transversal' fundamental theorem for semi-dispersing billiards. coauthor(s): Simányi N. and Szász D. In: Comm. Math. Phys. 129 (1990). pp. 535-560. Three billiard balls on the n-dimensional torus is a K-flow. coauthor(s): Simányi N. and Szász D. In: Annals of Math. 133 (1991). pp. 37-72. The K-Property of Four Billiard Balls. coauthor(s): Simányi N. and Szász D. In: Comm. Math. Phys. 144 (1992). pp. 107-148. Decay of correlations in one and two dimensions. In: Journal of Stat. Phys. 83 1/2 (1996). pp. 167-192. |