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Introduction to Maximum Principles and Symmetry in Elliptic Problems

Language EnglishEnglish
Book Paperback
Book Introduction to Maximum Principles and Symmetry in Elliptic Problems L. E. (University of Bath) Fraenkel
Libristo code: 02024523
Publishers Cambridge University Press, April 2011
Originally published in 2000, this was the first book to present the basic theory of the symmetry of... Full description
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Originally published in 2000, this was the first book to present the basic theory of the symmetry of solutions to second-order elliptic partial differential equations by means of the maximum principle. It proceeds from elementary facts about the linear case to recent results about positive solutions of non-linear elliptic equations. Gidas, Ni and Nirenberg, building on work of Alexandrov and of Serrin, have shown that the shape of the set on which such elliptic equations are solved has a strong effect on the form of positive solutions. In particular, if the equation and its boundary condition allow spherically symmetric solutions, then, remarkably, all positive solutions are spherically symmetric. Results are presented with minimal prerequisites in a style suited to graduate students. Two long and leisurely appendices give basic facts about the Laplace and Poisson equations. There is a plentiful supply of exercises, with detailed hints.

About the book

Full name Introduction to Maximum Principles and Symmetry in Elliptic Problems
Language English
Binding Book - Paperback
Date of issue 2011
Number of pages 352
EAN 9780521172783
ISBN 0521172780
Libristo code 02024523
Weight 540
Dimensions 228 x 155 x 29
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