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Aspects of Sobolev-Type Inequalities
By (author)
Laurent Saloff-Coste
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| book description |
This book, first published in 2001, focuses on Poincaré, Nash and other Sobolev-type inequalities and their applications to the Laplace and heat diffusion equations on Riemannian manifolds. Applications covered include the ultracontractivity of the heat diffusion semigroup, Gaussian heat kernel bounds, the Rozenblum-Lieb-Cwikel inequality and elliptic and parabolic Harnack inequalities. Emphasis is placed on the role of families of local Poincaré and Sobolev inequalities. The text provides the first self contained account of the equivalence between the uniform parabolic Harnack inequality, on the one hand, and the conjunction of the doubling volume property and Poincaré's inequality on the other. It is suitable to be used as an advanced graduate textbook and will also be a useful source of information for graduate students and researchers in analysis on manifolds, geometric differential equations, Brownian motion and diffusion on manifolds, as well as other related areas.
| product details |
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Publisher |
Cambridge University Press
Published date |
11 May 2012
Language |
Format |
Digital download and online
Pages |
0
Dimensions |
0 x 0 x 0mm (L x W x H)
Weight |
0g
ISBN |
978-1-1392-3740-6
Readership Age |
BISAC |
mathematics / algebra / abstract
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Helgoland: The Strange and Beautiful Story of Quantum Physics
Carlo Rovelli
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208 pages
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The Coming Wave: AI, Power and Our Future
Mustafa Suleyman
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352 pages
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The Order of Time
Carlo Rovelli
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224 pages
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Originally published in Italian: L'ordine del tempo (Milan: Adelphi Edizioni, 2017).
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