Approximation Methods for Solutions of Differential and Integral Equations
β Scribed by V. K. Dzyadyk
- Publisher
- De Gruyter
- Year
- 1995
- Tongue
- English
- Leaves
- 332
- Edition
- Reprint 2018
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
Contents
Preface
1. Introduction to approximation theory
2. A simple approach to Fredholm integral equations of the second kind and application of linear methods for approximating their solutions
3. Iteration method for approximately solving differential and integral equations
4. Approximation method for solving ordinary linear differential equations
5. Approximation of solutions of partial differential equations
6. Theory of transcendental functions and their approximation
7. Application of the Ξ±βmethod to the rational approximation and integral representation of functions
Bibliography
π SIMILAR VOLUMES
<p>This book is primarily based on the research done by the Numerical Analysis Group at the Goethe-Universitat in Frankfurt/Main, and on material presented in several graduate courses by the author between 1977 and 1981. It is hoped that the text will be useful for graduate students and for scientis
This book provides a comprehensive treatment of symmetry methods and dimensional analysis. The authors discuss aspects of Lie groups of point transformations, contact symmetries, and higher order symmetries that are essential for solving differential equations. Emphasis is given to an algorithmic, c
This book provides a comprehensive treatment of symmetry methods and dimensional analysis. The authors discuss aspects of Lie groups of point transformations, contact symmetries, and higher order symmetries that are essential for solving differential equations. Emphasis is given to an algorithmic, c
This book provides a comprehensive treatment of symmetry methods and dimensional analysis. The authors discuss aspects of Lie groups of point transformations, contact symmetries, and higher order symmetries that are essential for solving differential equations. Emphasis is given to an algorithmic, c