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**About this book :- **
**Theoretical and Mathematical Physics ** written by
** David Lavis, George Bell **.

This two-volume work provides a comprehensive study of the statistical mechanics of lattice models. It introduces readers to the main topics and the theory of phase transitions, building on a firm mathematical and physical basis. Volume 1 contains an account of mean-field and cluster variation methods successfully used in many applications in solid-state physics and theoretical chemistry, as well as an account of exact results for the Ising and six-vertex models and those derivable by transformation methods.

**Book Detail :- **
** Title: ** Mathematical Methods for Physicists
** Edition: **
** Author(s): ** David Lavis, George Bell
** Publisher: ** Springer
** Series: **
** Year: ** 1999
** Pages: ** 381
** Type: ** PDF
** Language: ** English
** ISBN: ** 3642084117,9783642084119
** Country: **
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**About Author :- **

The author **David Lavis**He was appointed a lecturer in Mathematics Chelsea College London in 1983. In 2014 he became a Research Associate at the Centre for the Philosophy of Natural and Social Science, London School of Economics, and in 2016 he was made an Emeritus Senior Lecturer at King's.
Dr Lavis has held leave Appointments at Makerere University, Kampala, Uganda (1969-71), Institut Laue-Langevin, Grenoble, France (1978-79), University of Waterloo, Canada (1985) and University of Manitoba, Canada (1997).

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** • Download PDF Mathematical Methods for Physicists by Tail Chow **

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**Book Contents :- **
**Mathematical Methods for Physicists ** written by
** Jirí Blank, Pavel Exner, Miloslav Havlícek **
cover the following topics.

1. Introduction to Thermodynamics and Phase Transitions

2. Statistical Mechanics and the One-Dimensional Ising Model

3. The Mean-Field Approximation, Scaling and Critical Exponents

4. Antiferromagnets and Other Magnetic Systems

5. Lattice Gases

6. Solid Mixtures and the Dilute Ising Model

7. Cluster Variation Methods

8. Exact Results for Two-Dimensional Ising Models

9. Applications of Transform Methods

10. The Six-Vertex Model

Appendices

References and Author Index

Subject Index

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