Prof. Dr. Alexander Glazman
- Raum: 2.001
CS 20.30 - Tel.: +49 721 608-43925
- alexander glazman ∂does-not-exist.kit edu
- Englerstr. 2
76131 Karslruhe
Beiträge in Fachzeitschriften und Sammelbänden
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Glazman, A.; Lammers, P.
Delocalisation and Continuity in 2D: Loop O(2), Six-Vertex, and Random-Cluster Models
2025. Communications in Mathematical Physics, 406 (5), 108. doi:10.1007/s00220-025-05259-9 -
Aoun, Y.; Dober, M.; Glazman, A.
Phase Diagram of the Ashkin–Teller Model
2024. Communications in Mathematical Physics, 405 (2), 37. doi:10.1007/s00220-023-04925-0 -
Glazman, A.; Manolescu, I.
Uniform Lipschitz Functions on the Triangular Lattice Have Logarithmic Variations
2021. Communications in Mathematical Physics, 381 (3), 1153–1221. doi:10.1007/s00220-020-03920-z -
Glazman, A.; Manolescu, I.
Exponential Decay in the Loop O(n) Model on the Hexagonal Lattice for n >1 and x<
2021. In and Out of Equilibrium 3: Celebrating Vladas Sidoravicius. Ed.: M. Vares, R. Fernández, L. R. Fontes,C. M. Newman, 455–470, Springer International Publishing. doi:10.1007/978-3-030-60754-8_21 -
Duminil-Copin, H.; Glazman, A.; Peled, R.; Spinka, Y.
Macroscopic loops in the loop
2020. Journal of the European Mathematical Society, 23 (1), 315–347. doi:10.4171/jems/1012 -
Glazman, A.; Manolescu, I.
Self-avoiding walk on
2020. Annales de l’Institut Henri Poincaré, Probabilités et Statistiques, 56 (4), 2281–2300. doi:10.1214/19-AIHP1024 -
Duminil-Copin, H.; Glazman, A.; Hammond, A.; Manolescu, I.
On the probability that self-avoiding walk ends at a given point
2016. The Annals of Probability, 44 (2), 955–983. doi:10.1214/14-AOP993 -
Glazman, A.
Connective constant for a weighted self-avoiding walk on
2015. Electronic Communications in Probability, 20 (86), 1–13. doi:10.1214/ECP.v20-3844 -
Glazman, A.; Rey, L.
On loops in the complement of dimers
2026. Electronic Journal of Probability, 31 (none), 1–26. doi:10.1214/26-EJP1564