Approximate methods and numerical analysis for elliptic complex equations
Author(s)
Bibliographic Information
Approximate methods and numerical analysis for elliptic complex equations
（Asian mathematics series / edited by Chung-Chun Yang, v. 2）
Gordon & Breach, c1999
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Note
Includes reference & index
Description and Table of Contents
Description
Numerical methods for elliptic partial differential equations have been the subject of many books in recent years, but few have treated the subject of complex equations. In this important new book, the author introduces the theory of, and approximate methods for, nonlinear elliptic complex equations in multiple connected domains. Constructive methods are systematically applied to proper boundary value problems which include very general boundary conditions. Approximate and numerical methods, such as the Newton imbedding method, the continuity method, the finite element method, the difference method and the boundary integral method, as well as their applications, are discussed in detail. The book will be of interest to all scientists studying the theory or applications of complex analysis.
Table of Contents
1. Well Posednesses and Solvability of Elliptic Boundary Value Problems 2. Approximate Methods for Solving Elliptic Complex Equations 3. Finite Element Methods for Elliptic Complex Equations 4. Finite Difference Methods for Elliptic Equations 5. Boundary Integral Methods for Elliptic Equations 6. Applications of Approximate Methods and Numerical Analysis to Mechanics and Physics
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