Gibbs measures and phase transitions in one-dimensional models

Date

2000

Editor(s)

Advisor

Kerimov, Azer

Supervisor

Co-Advisor

Co-Supervisor

Instructor

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Abstract

In this thesis we study the problem of limit Gibbs measures in one-dimensional models. VVe investigate uniqueness conditions for the limit Gibbs measures for one-dimensional models. VVe construct a one-dimensional model disproving a uniqueness conjecture formulated before for one-dimensional models. It turns out that this conjecture is correct under some natural regularity conditions. VVe also apply the uniqueness theorem to some one-dimensional models.

Source Title

Publisher

Course

Other identifiers

Book Title

Degree Discipline

Mathematics

Degree Level

Doctoral

Degree Name

Ph.D. (Doctor of Philosophy)

Citation

Published Version (Please cite this version)

Language

English

Type