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Partial differential equations
Overview of attention for book
Table of Contents
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Book Overview
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Chapter 1
Introduction: What Are Partial Differential Equations?
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Chapter 2
The Laplace Equation as the Prototype of an Elliptic Partial Differential Equation of Second Order
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Chapter 3
The Maximum Principle
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Chapter 4
Existence Techniques I: Methods Based on the Maximum Principle
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Chapter 5
Existence Techniques II: Parabolic Methods. The Heat Equation
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Chapter 6
Reaction–Diffusion Equations and Systems
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Chapter 7
Hyperbolic Equations
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Chapter 8
The Heat Equation, Semigroups, and Brownian Motion
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Chapter 9
Relationships Between Different Partial Differential Equations
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Chapter 10
The Dirichlet Principle. Variational Methods for the Solution of PDEs (Existence Techniques III)
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Chapter 11
Sobolev Spaces and L 2 Regularity Theory
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Chapter 12
Strong Solutions
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Chapter 13
The Regularity Theory of Schauder and the Continuity Method (Existence Techniques IV)
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Chapter 14
The Moser Iteration Method and the Regularity Theorem of de Giorgi and Nash
Overall attention for this book and its chapters
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Mentioned by
blogs
1
blog
twitter
53
X users
syllabi
1
institution with syllabi
wikipedia
8
Wikipedia pages
Citations
dimensions_citation
47
Dimensions
Readers on
mendeley
9
Mendeley
citeulike
1
CiteULike
Book overview
1. Introduction: What Are Partial Differential Equations?
2. The Laplace Equation as the Prototype of an Elliptic Partial Differential Equation of Second Order
3. The Maximum Principle
4. Existence Techniques I: Methods Based on the Maximum Principle
5. Existence Techniques II: Parabolic Methods. The Heat Equation
6. Reaction–Diffusion Equations and Systems
7. Hyperbolic Equations
8. The Heat Equation, Semigroups, and Brownian Motion
9. Relationships Between Different Partial Differential Equations
10. The Dirichlet Principle. Variational Methods for the Solution of PDEs (Existence Techniques III)
11. Sobolev Spaces and L 2 Regularity Theory
12. Strong Solutions
13. The Regularity Theory of Schauder and the Continuity Method (Existence Techniques IV)
14. The Moser Iteration Method and the Regularity Theorem of de Giorgi and Nash
Summary
Blogs
X
Syllabi
Wikipedia
Dimensions citations
This data is correct as of December 2015 - for more up to date information, please visit
https://opensyllabus.org/
So far, Altmetric has seen this research output assigned in
1
syllabus from an institution on Open Syllabus Project.
Institution
Syllabi count
Course subject areas covered
Unknown
1
Economics, Business, Engineering, Area and Ethnic Studies