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Numerical Approximation Methods

π ≈ 355/113

  • Harold Cohen

Table of contents

  1. Front Matter
    Pages i-xiii
  2. Harold Cohen
    Pages 1-29
  3. Harold Cohen
    Pages 31-72
  4. Harold Cohen
    Pages 73-103
  5. Harold Cohen
    Pages 105-168
  6. Harold Cohen
    Pages 169-236
  7. Harold Cohen
    Pages 237-268
  8. Harold Cohen
    Pages 315-382
  9. Harold Cohen
    Pages 383-445
  10. Back Matter
    Pages 447-485

About this book

Introduction

This book presents numerical approximation techniques for solving various types of mathematical problems that cannot be solved analytically. In addition to well-known methods, it contains a collection of non-standard approximation techniques that appear in the literature but are not otherwise well known.  This text also contains original methods developed by the author.  It includes an extensive treatment of approximate solutions to various types of integral equations. Examples are used extensively to illustrate the theory.  Problems at the end of the chapters are provided for practice.

 

The book is suitable as a textbook or as a reference for students taking a course in numerical methods. Researchers in need of approximation methods in their work will also find this book useful.

Keywords

finite difference methods first order differential equation integration linear integral equations partial differential equation second order differential equation series

Authors and affiliations

  • Harold Cohen
    • 1
  1. 1., Department of Physics & AstronomyCalifornia State University, Los AngelesLos AngelesUSA

Bibliographic information