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Partial Differential Equations
The Regularity Theory of Schauder and the Continuity Method (Existence Techniques IV)
other
Author(s):
Jürgen Jost
Publication date
(Online):
October 14 2012
Publisher:
Springer New York
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Elliptic Partial Differential Equations of Second Order
David Gilbarg
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Neil S. Trudinger
(1983)
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Partial Differential Equations
Lawrence Evans
(2010)
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Partial Differential Equations
Fritz John
(1982)
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Author and book information
Book Chapter
Publication date (Print):
2013
Publication date (Online):
October 14 2012
Pages
: 329-351
DOI:
10.1007/978-1-4614-4809-9_13
SO-VID:
6e11bf36-59e0-4b26-8848-da01037b0937
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http://www.springer.com/tdm
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Book chapters
pp. 1
Introduction: What Are Partial Differential Equations?
pp. 9
The Laplace Equation as the Prototype of an Elliptic Partial Differential Equation of Second Order
pp. 37
The Maximum Principle
pp. 59
Existence Techniques I: Methods Based on the Maximum Principle
pp. 85
Existence Techniques II: Parabolic Methods. The Heat Equation
pp. 127
Reaction–Diffusion Equations and Systems
pp. 149
Hyperbolic Equations
pp. 173
The Heat Equation, Semigroups, and Brownian Motion
pp. 207
Relationships Between Different Partial Differential Equations
pp. 215
The Dirichlet Principle. Variational Methods for the Solution of PDEs (Existence Techniques III)
pp. 255
Sobolev Spaces and L 2 Regularity Theory
pp. 311
Strong Solutions
pp. 329
The Regularity Theory of Schauder and the Continuity Method (Existence Techniques IV)
pp. 353
The Moser Iteration Method and the Regularity Theorem of de Giorgi and Nash
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