• About
  • Policies
  • What is open access
  • Library
  • Contact
Advanced search
      View Item 
      •   BUIR Home
      • University Library
      • Bilkent Theses
      • Theses - Department of Mathematics
      • Dept. of Mathematics - Master's degree
      • View Item
      •   BUIR Home
      • University Library
      • Bilkent Theses
      • Theses - Department of Mathematics
      • Dept. of Mathematics - Master's degree
      • View Item
      JavaScript is disabled for your browser. Some features of this site may not work without it.

      Limiting Gibbs measures in some one and two dimensional models

      Thumbnail
      View / Download
      346.5 Kb
      Author(s)
      Tülü, Serdar
      Advisor
      Kerimov, Azer
      Date
      2005
      Publisher
      Bilkent University
      Language
      English
      Type
      Thesis
      Item Usage Stats
      80
      views
      21
      downloads
      Abstract
      We give the definitions of finite volume Gibbs measure and limit Gibbs states. In one dimensional Ising model with arbitrary boundary conditions we calculate correlation functions in explicit way. In one dimension, conditions for uniqueness of Gibbs state are considered. We also discuss two dimensional Ising model.
      Keywords
      Hamiltonian
      Thermodynamic Limit
      Gibbs Measures
      Ising Model
      Phase Transition
      Permalink
      http://hdl.handle.net/11693/29687
      Collections
      • Dept. of Mathematics - Master's degree 125
      Show full item record

      Browse

      All of BUIRCommunities & CollectionsTitlesAuthorsAdvisorsBy Issue DateKeywordsTypeDepartmentsThis CollectionTitlesAuthorsAdvisorsBy Issue DateKeywordsTypeDepartments

      My Account

      LoginRegister

      Statistics

      View Usage StatisticsView Google Analytics Statistics

      Bilkent University

      If you have trouble accessing this page and need to request an alternate format, contact the site administrator. Phone: (312) 290 1771
      © Bilkent University - Library IT

      Contact Us | Send Feedback | Off-Campus Access | Admin | Privacy