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Heat Kernels and Dirac Operators, Paperback / softback Book

Heat Kernels and Dirac Operators Paperback / softback

Part of the Grundlehren Text Editions series

Paperback / softback

Description

The first edition of this book presented simple proofs of the Atiyah-Singer Index Theorem for Dirac operators on compact Riemannian manifolds and its generalizations (due to the authors and J.-M.

Bismut), using an explicit geometric construction of the heat kernel of a generalized Dirac operator; the new edition makes this popular book available to students and researchers in an attractive softcover.

The first four chapters could be used as the text for a graduate course on the applications of linear elliptic operators in differential geometry and the only prerequisites are a familiarity with basic differential geometry.

The next four chapters discuss the equivariant index theorem, and include a useful introduction to equivariant differential forms.

The last two chapters give a proof, in the spirit of the book, of Bismut's Local Family Index Theorem for Dirac operators.

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