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English
Chapman & Hall/CRC
17 December 2003
A great deal of progress has been made recently in the field of asymptotic formulas that arise in the theory of Dirac and Laplace type operators. Asymptotic Formulae in Spectral Geometry collects these results and computations into one book. Written by a leading pioneer in the field, it focuses on the functorial and special cases methods of computing asymptotic heat trace and heat content coefficients in the heat equation. It incorporates the work of many authors into the presentation, and includes a complete bibliography that serves as a roadmap to the literature on the subject. Geometers, mathematical physicists, and analysts alike will undoubtedly find this book to be the definitive book on the subject

By:  
Series edited by:  
Imprint:   Chapman & Hall/CRC
Country of Publication:   United States
Dimensions:   Height: 240mm,  Width: 160mm,  Spine: 25mm
Weight:   553g
ISBN:   9781584883586
ISBN 10:   1584883588
Pages:   312
Publication Date:  
Audience:   General/trade ,  College/higher education ,  ELT Advanced ,  Primary
Format:   Hardback
Publisher's Status:   Active
A great deal of progress has been made recently in the field of asymptotic formulas that arise in the theory of Dirac and Laplace type operators. Asymptotic Formulae in Spectral Geometry collects these results and computations into one book. Written by a leading pioneer in the field, it focuses on the functorial and special cases methods of computing asymptotic heat trace and heat content coefficients in the heat equation. It incorporates the work of many authors into the presentation, and includes a complete bibliography that serves as a roadmap to the literature on the subject. Geometers, mathematical physicists, and analysts alike will undoubtedly find this to be the definitive book on the subject.

Gilkey, Peter B.

Reviews for Asymptotic Formulae in Spectral Geometry

"""This book gathers the available knowledge on the subject; it has a comprehensive bibliography and is an excellent complement to Gilkey's [Invariance theory, the heat equation, and the Atiyah-Singer index theorem, Second Edition]."" -Mathematical Reviews, Issue 2005f"


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