Books : The Laplacian on a Riemannian Manifold: An Introduction to Analysis on Manifolds (London Mathematical Society Student Texts)

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Author name: Steven Rosenberg

 : The Laplacian on a Riemannian Manifold: An Introduction to Analysis on Manifolds (London Mathematical Society Student Texts)
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Type of bind: Paperback
Dewey Decimal Number: 516.373
EAN num: 9780521468312
ISBN number: 0521468310
Label: Cambridge University Press
Manufacturer: Cambridge University Press
Quantity: 1
Page Count: 188
Printing Date: January 28, 1997
Publishing house: Cambridge University Press
Sale Popularity Level: 346676
Studio: Cambridge University Press




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Editor's Notes and Comments:

Product Description:
This text on analysis on Riemannian manifolds is a thorough introduction to topics covered in advanced research monographs on Atiyah-Singer index theory. The main theme is the study of heat flow associated to the Laplacians on differential forms. This provides a unified treatment of Hodge theory and the supersymmetric proof of the Chern-Gauss-Bonnet theorem. In particular, there is a careful treatment of the heat kernel for the Laplacian on functions. The author develops the Atiyah-Singer index theorem and its applications (without complete proofs) via the heat equation method. Rosenberg also treats zeta functions for Laplacians and analytic torsion, and lays out the recently uncovered relation between index theory and analytic torsion. The text is aimed at students who have had a very first course in differentiable manifolds, and the author develops the Riemannian geometry used from the beginning. There are over 100 exercises with hints.



Customer Reviews
User popularity level:  out of 5 stars

Rated by buyers 5 out of 5 stars - Fascinating book - I couldn't put it down
Steve Rosenberg's writing style is fascinating. I was up until 3 in the morning finishing this book.



Rated by buyers 5 out of 5 stars - Pithy plot, great characters
A real page turner! It was unbelievable how all the pieces fit together at the end. Rosenberg is a genius.



Rated by buyers 3 out of 5 stars - Good introduction but not detailed enough
Although a good introduction is given certains ideas are not really worked out in detail (proofs,...) the level may be put a little bit higher



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