Positive fixed points of quadratic operators and Gibbs measures-Reference-Cited by-同舟云学术

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Positive fixed points of quadratic operators and Gibbs measures

Published:2016-01-12 Issue:4 Volume:20 Page:929-943
ISSN:1385-1292
Container-title:Positivity
language:en
Short-container-title:Positivity

Author:

Eshkabilov Yusup Khalbaevich,Nodirov Shohruh Dilmurodovich,Haydarov Farhod Halimjonovich

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics,Theoretical Computer Science,Analysis

Link

http://link.springer.com/content/pdf/10.1007/s11117-015-0394-9.pdf

Reference18 articles.

1. Bleher, P.M., Ganikhodjaev, N.N.: On pure phases of the Ising model on the Bethe lattice. Theor. Probab. Appl. 35, 216–227 (1990)

2. Bleher, P.M., Ruiz, J., Zagrebnov, V.A.: On the purity of the limiting Gibbs state for the Ising model on the Bethe lattice. J. Stat. Phys. 79, 473–482 (1995)

3. Eshkabilov, YuKh, Haydarov, F.H., Rozikov, U.A.: Non-uniqueness of Gibbs measure for models with uncountable set of spin values on a Cayley tree. J. Stat. Phys. 147, 779–794 (2012)

4. Eshkabilov, Y.K., Haydarov, F.H., Rozikov, U.A.: Uniqueness of Gibbs measure for models with uncountable set of spin values on a Cayley tree. Math. Phys. Anal. Geom. 16, 1–17 (2013)

5. Eshkabilov, YuKh, Rozikov, U.A., Botirov, G.I.: Phase transitions for a model with uncountable set of spin values on a Cayley tree. Lobachevskii J. Math. 34(3), 256–263 (2013)

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2. On solutions to nonlinear integral equation of the Hammerstein type and its applications to Gibbs measures for continuous spin systems;Nanosystems: Physics, Chemistry, Mathematics;2024-02-29

3. New Condition on Uniqueness of Gibbs Measure for Models with Uncountable Set of Spin Values on a Cayley Tree;Mathematical Physics, Analysis and Geometry;2021-09-20

4. Uniqueness of Gibbs Measures for an Ising Model with Continuous Spin Values on a Cayley Tree;Reports on Mathematical Physics;2020-12

5. Phase transitions for models with a continuum set of spin values on a Bethe lattice;Theoretical and Mathematical Physics;2020-10

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