Second Order Elliptic Equations and Elliptic Systems (Translations of Mathematical Monographs)
β Scribed by Ya-Zhe Chen, Lan-Cheng Wu
- Publisher
- Amer Mathematical Society
- Year
- 1998
- Tongue
- English
- Leaves
- 243
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
There are two parts to the book. In the first part, a complete introduction of various kinds of a priori estimate methods for the Dirichlet problem of second order elliptic partial differential equations is presented. In the second part, the existence and regularity theories of the Dirichlet problem for linear and nonlinear second order elliptic partial differential systems are introduced. The book features appropriate materials and is an excellent textbook for graduate students. The volume is also useful as a reference source for undergraduate mathematics majors, graduate students, professors, and scientists.
π SIMILAR VOLUMES
The first part of this book presents a complete introduction of various kinds of a priori estimate methods for the Dirichlet problem of second order elliptic partial differential equations are completely introduced. In the second part, the existence and regularity theory of the Dirichlet problem for
Language:δΈζ,Soft cover,description:Paperback Pages Number: 232 Language: Chinese. "Second-order elliptic equations and elliptic equations" is the script of the 1985 Nankai Institute of Mathematics, Partial Differential Equations "activities to teach and learn from the interview was of...
Text: English (translation) Original Language: Russian
This book focuses on the following three topics in the theory of boundary value problems of nonlinear second order elliptic partial differential equations and systems: (i) eigenvalue problem, (ii) upper and lower solutions method, (iii) topological degree method, and deals with the existence of solu
<p><span>This book focuses on the following three topics in the theory of boundary value problems of nonlinear second order elliptic partial differential equations and systems: (i) eigenvalue problem, (ii) upper and lower solutions method, (iii) topological degree method, and deals with the existenc