Heat Kernel and Analysis on Manifolds

Heat Kernel and Analysis on Manifolds
Author: Alexander Grigoryan
Publisher: American Mathematical Soc.
Total Pages: 504
Release: 2009
Genre: Mathematics
ISBN: 0821849352


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"This volume contains the expanded lecture notes of courses taught at the Emile Borel Centre of the Henri Poincaré Institute (Paris). In the book, leading experts introduce recent research in their fields. The unifying theme is the study of heat kernels in various situations using related geometric and analytic tools. Topics include analysis of complex-coefficient elliptic operators, diffusions on fractals and on infinite-dimensional groups, heat kernel and isoperimetry on Riemannian manifolds, heat kernels and infinite dimensional analysis, diffusions and Sobolev-type spaces on metric spaces, quasi-regular mappings and p -Laplace operators, heat kernel and spherical inversion on SL 2 (C) , random walks and spectral geometry on crystal lattices, isoperimetric and isocapacitary inequalities, and generating function techniques for random walks on graphs."--Publisher's website.


Heat Kernel and Analysis on Manifolds
Language: en
Pages: 504
Authors: Alexander Grigoryan
Categories: Mathematics
Type: BOOK - Published: 2009 - Publisher: American Mathematical Soc.

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"This volume contains the expanded lecture notes of courses taught at the Emile Borel Centre of the Henri Poincaré Institute (Paris). In the book, leading expe
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Type: BOOK - Published: 2003 - Publisher: American Mathematical Soc.

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This volume contains the expanded lecture notes of courses taught at the Emile Borel Centre of the Henri Poincare Institute (Paris). In the book, leading expert
Heat Kernel and Analysis on Manifolds
Language: en
Pages: 504
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Categories: Education
Type: BOOK - Published: 2009 - Publisher: American Mathematical Soc.

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The heat kernel has long been an essential tool in both classical and modern mathematics but has become especially important in geometric analysis as a result o
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The book covers the latest research in the areas of mathematics that deal the properties of partial differential equations and stochastic processes on spaces in