Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics (Partial Differential Equations and Applications) by Bernard Helffer (PDF)

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Ebook Info

  • Published: 2002
  • Number of pages: 192 pages
  • Format: PDF
  • File Size: 5.38 MB
  • Authors: Bernard Helffer

Description

This important book explains how the technique of Witten Laplacians may be useful in statistical mechanics. It considers the problem of analyzing the decay of correlations, after presenting its origin in statistical mechanics. In addition, it compares the Witten Laplacian approach with other techniques, such as the transfer matrix approach and its semiclassical analysis. The author concludes by providing a complete proof of the uniform Log-Sobolev inequality.

User’s Reviews

Editorial Reviews: Review …the book should be recommended to everyone interested in problems related to partial differential equations and statistical mechanics — Mathematical Reviews, 2003Written by the hand of a master … — Zentralblatt MATH About the Author Bernard Helffer is a professor at the University Paris-Sud, Paris. He is specializing in semi-classical analysis and its applications in statistical physics. He has published over 150 papers in major journals.

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Keywords

Free Download Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics (Partial Differential Equations and Applications) in PDF format
Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics (Partial Differential Equations and Applications) PDF Free Download
Download Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics (Partial Differential Equations and Applications) 2002 PDF Free
Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics (Partial Differential Equations and Applications) 2002 PDF Free Download
Download Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics (Partial Differential Equations and Applications) PDF
Free Download Ebook Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics (Partial Differential Equations and Applications)

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