The Schonmann projection: How Gibbsian is it?-Reference-Cited by-同舟云学术

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The Schonmann projection: How Gibbsian is it?

Published:2024-02-01 Issue:1 Volume:60 Page:
ISSN:0246-0203
Container-title:Annales de l'Institut Henri Poincaré, Probabilités et Statistiques
language:
Short-container-title:Ann. Inst. H. Poincaré Probab. Statist.

Author:

van Enter Aernout¹,Shlosman Senya²

Affiliation:

1. Bernoulli Institute of Mathematics, Computer Science and Artificial Intelligence, University of Groningen, Groningen, the Netherlands A.C.D.van.Enter@rug.nl

2. Skolkovo Institute of Science and Technology, Moscow, Russia; Aix Marseille Univ, Universite de Toulon, CNRS, CPT, Marseille, France; Inst. of the Information Transmission Problems, RAS, Moscow, Russia senya.shlosman@univ-amu.frshlos@iitp.ru

Publisher

Institute of Mathematical Statistics

Reference17 articles.

1. N. Berger, S. A. Bethuelsen, D. Conache and A. Le Ny. Oberwolfach miniworkshop: One-sided and two-sided stochastic descriptions. In Oberwolfach Reports 601–637, 17. European Mathematical Society, 2020.

2. S. Berghout, R. Fernandez and E. A. Verbitskiy. On the relation between Gibbs and g-measures. Ergodic Theory Dynam. Systems 38 (2019) 3224–3249.

3. S. A. Bethuelsen and D. Conache. One-sided continuity properties for the Schonmann projection. J. Stat. Phys. 172 (4) (2018) 1147–1163.

4. R. Bissacot, E. O. Endo, A. C. D. van Enter and A. Le Ny. Entropic repulsion and lack of the g-measure property for Dyson models. Comm. Math. Phys. 363 (3) (2018) 767–788.

5. J. Bricmont, A. El Mellouki and J. Fröhlich. Random surfaces in statistical mechanics: Roughening, rounding, wetting. J. Stat. Phys. 42 (5) (1986) 743–798.

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