Gibbs measures and phase transitions in one-dimensional models
Date
2000
Authors
Editor(s)
Advisor
Kerimov, Azer
Supervisor
Co-Advisor
Co-Supervisor
Instructor
BUIR Usage Stats
4
views
views
12
downloads
downloads
Series
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
Permalink
Published Version (Please cite this version)
Collections
Language
English