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December 1, 1987American Mathematical Monthly231 citations

An Introduction to the Ising Model

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BCBarry Cipra

Key Points

  • The aim is to introduce the Ising model and its applications in understanding phase transitions in statistical mechanics.
  • Modal mathematical analysis of the Ising model
  • Examination of lattice structures and configurations
  • Discussion of implications for phase transitions.
  • Clarification of how the Ising model represents interactions in a ferromagnetic material
  • Insights into the concept of critical temperatures and phase transitions

Abstract

Click to increase image sizeClick to decrease image size This article is part of the following collections: Merten M. Hasse Prize Additional informationNotes on contributorsBarry A. CipraBarry Cipra received a Ph.D. in mathematics from the University of Maryland in 1980. He has been an instructor at M.I.T. and at the Ohio State University, and is currently an assistant professor of mathematics at St. Olaf College in Northfield, Minnesota. He is the author of Misteaks and How to Find Them Before the Teacher Does, published by Birkhauser Boston.

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Cite This Study

Barry Cipra (1987) studied this question.

synapsesocial.com/papers/69d7e745ec32c73b01ae3494https://doi.org/10.1080/00029890.1987.12000742
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