Accurate computation of critical properties for the 2-D Ising model on periodic networks through finite size scaling analysis

Accurate computation of critical properties for the 2-D Ising model on periodic networks through finite size scaling analysis

To access the full text documents, please follow this link:: http://hdl.handle.net/2117/192491
Date: 2021-03-25
Document type: Coursework
Published by: Universitat Politècnica de Catalunya

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The aim of this article is to study in a rigorous way at the computational level the critical properties of 2D Ising Model. We have used the Metropolis algorithm for a square lattice with periodic boundary conditions in a ferromagnet without external field. We will also address the effect of an external magnetic field, and lattices with triangular and hexagonal symmetry.
 
2015/2016
 
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