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Fb2 The Maximum Principle (Progress in Nonlinear Differential Equations and Their Applications) ePub

by J. B. Serrin,Patrizia Pucci

Category: Mathematics
Subcategory: Science books
Author: J. B. Serrin,Patrizia Pucci
ISBN: 3764381442
ISBN13: 978-3764381448
Language: English
Publisher: Birkhäuser; 2007 edition (October 23, 2007)
Pages: 236
Fb2 eBook: 1338 kb
ePub eBook: 1702 kb
Digital formats: mbr mobi docx doc

In der Tat geht das Buch von Pucci-Serrin das Thema von Neuem an: Schwache Lösungen und Sobolewräume .

In der Tat geht das Buch von Pucci-Serrin das Thema von Neuem an: Schwache Lösungen und Sobolewräume werden verwende. hne Übertreibung kann das Buch als Juwel in der Reihe ‘Progress in Nonlinear Differential Equations and Their Applications‘ bezeichnet werden. Series: Progress in Nonlinear Differential Equations and Their Applications (Book 73).

Many differential equations are motivated by problems arising in diversified fields such as mechanics, physics, differential geometry, engineering, control theory, biology and economics. This series is open to both the theoretical and applied aspects, hopefully stimulating a fruitful interaction between the two sides.

Электронная книга "The Maximum Principle", Patrizia Pucci, J. B. Serrin. Эту книгу можно прочитать в Google Play Книгах на компьютере, а также на устройствах Android и iOS. Выделяйте текст, добавляйте закладки и делайте заметки, скачав книгу "The Maximum Principle" для чтения в офлайн-режиме.

The Maximum Principle (Progress in Nonlinear Differential Equations and Their Applications). 1281148210 (ISBN13: 9781281148216).

This principle, simple enough in essence, lends itself to a quite remarkable number of subtle uses when combined appropriately with other notions. The Maximum Principle (Progress in Nonlinear Differential Equations and Their Applications).

Request PDF On Jan 1, 2006, Amandine Aftalion and others published Progress in Nonlinear Differential . We study the long time behavior of solutions to a nonlinear partial differential equation arising in the description of trapped rotating Bose-Einstein condensates.

We study the long time behavior of solutions to a nonlinear partial differential equation arising in the description of trapped rotating Bose-Einstein condensates. The equation can be seen as a hybrid between the well-known nonlinear Schrvskii equation and the Ginzburg-Landau equation.

Patrizia Pucci, J. Serrin

This principle, simple enough in essence, lends itself to a quite remarkable number of subtle uses when combined appropriately with other notions. Patrizia Pucci, J.

The maximum principle is revisited through the use of the Krein-Rutman theorem and the principal eigenvalues. Its various versions, such as the moving plane and sliding plane methods, are applied to a variety of important problems of current interest.

Maximum Principles for Divergence Structure Elliptic Differential Inequalities . 4. Boundary Value Problems for Nonlinear Ordinary Differential Equations . Distribution solutions. Maximum principles for homogeneous inequalities. A maximum principle for thin sets. A comparison theorem in W1,P(Ω). Comparison theorems for singular elliptic. inequalities 4.

Автор: Pucci Patrizia, Serrin James Название: The Maximum Principle Издательство: Springer .

This self-contained text establishes the fundamental principles and provides a variety of applications.

The Maximum Principle - Progress in Nonlinear Differential Equations and Their Applications 73 (Hardback)

The Maximum Principle - Progress in Nonlinear Differential Equations and Their Applications 73 (Hardback). Patrizia Pucci (author), James Serrin (author).

Maximum principles are bedrock results in the theory of second order elliptic equations. This principle, simple enough in essence, lends itself to a quite remarkable number of subtle uses when combined appropriately with other notions. Intended for a wide audience, the book provides a clear and comprehensive explanation of the various maximum principles available in elliptic theory, from their beginning for linear equations to recent work on nonlinear and singular equations.

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