Order structure and topological methods in nonlinear partial differential equations - Info and Reading Options
Maximum principles and applications
By Yihong Du

"Order structure and topological methods in nonlinear partial differential equations" was published by World Scientific in 2006 - Hackensack, N.J, it has 190 pages and the language of the book is English.
“Order structure and topological methods in nonlinear partial differential equations” Metadata:
- Title: ➤ Order structure and topological methods in nonlinear partial differential equations
- Author: Yihong Du
- Language: English
- Number of Pages: 190
- Publisher: World Scientific
- Publish Date: 2006
- Publish Location: Hackensack, N.J
“Order structure and topological methods in nonlinear partial differential equations” Subjects and Themes:
- Subjects: ➤ Differential Equations - Nonlinear Differential equations - MATHEMATICS - Partial - Partial Differential equations - Numerical solutions
Edition Specifications:
- Format: [electronic resource] /
- Pagination: 1 online resource (x, 190 p.)
Edition Identifiers:
- The Open Library ID: OL27079165M - OL19892798W
- Online Computer Library Center (OCLC) ID: 182520946
- ISBN-13: 9789812774446
- ISBN-10: 9812774440
- All ISBNs: 9812774440 - 9789812774446
AI-generated Review of “Order structure and topological methods in nonlinear partial differential equations”:
"Order structure and topological methods in nonlinear partial differential equations" Description:
Open Data:
Preface -- 1. Krein-Rutman theorem and the principal eigenvalue -- 2. Maximum principles revisited. 2.1. Equivalent forms of the maximum principle. 2.2. Maximum principle in W[symbol]([symbol]) -- 3. The moving plane method. 3.1. Symmetry over bounded domains. 3.2. Symmetry over the entire space. 3.3. Positivity of nonnegative solutions -- 4. The method of upper and lower solutions. 4.1. Classical upper and lower solutions. 4.2. Weak upper and lower solutions -- 5. The logistic equation. 5.1. The classical case. 5.2. The degenerate logistic equation. 5.3. Perturbation and profile of solutions -- 6. Boundary blow-up problems. 6.1. The Keller-Osserman result and its generalizations. 6.2. Blow-up rate and uniqueness. 6.3. Logistic type equations with weights -- 7. Symmetry and Liouville type results over half and entire spaces. 7.1. Symmetry in a half space without strong maximum principle. 7.2. Uniqueness results of logistic type equations over R[symbol]. 7.3. Partial symmetry in the entire space. 7.4. Some Liouville type results
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