Gibbs measures and phase transitions in one-dimensional models
Date
2000
Authors
Editor(s)
Advisor
Kerimov, Azer
Supervisor
Co-Advisor
Co-Supervisor
Instructor
Source Title
Print ISSN
Electronic ISSN
Publisher
Volume
Issue
Pages
Language
English
Type
Journal Title
Journal ISSN
Volume Title
Attention Stats
Usage Stats
4
views
views
10
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.
Course
Other identifiers
Book Title
Degree Discipline
Mathematics
Degree Level
Doctoral
Degree Name
Ph.D. (Doctor of Philosophy)