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Solution Methods for Integral Equations

Theory and Applications

  • Book
  • © 1979

Overview

Editors:
  1. Michael A. Golberg

    1. Department of Mathematics, University of Nevada at Las Vegas, Las Vegas, USA

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Part of the book series: Mathematical Concepts and Methods in Science and Engineering (MCSENG, volume 18)

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Table of contents (13 chapters)

  1. Front Matter

    Pages i-ix
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  2. A Survey of Numerical Methods for Integral Equations

    • M. A. Golberg
    Pages 1-58

  3. A Method for Accelerating the Iterative Solution of a Class of Fredholm Integral Equations

    • R. C. Allen, G. M. Wing
    Pages 59-81

  4. The Approximate Solution of Singular Integral Equations

    • D. Elliott
    Pages 83-107

  5. Numerical Solution of a Class of Integral Equations Arising in Two-Dimensional Aerodynamics

    • J. A. Fromme, M. A. Golberg
    Pages 109-146

  6. Numerical Solution of a Class of Integral Equations Arising in Two-Dimensional Aerodynamics—The Problem of Flaps

    • J. A. Fromme, M. A. Golberg
    Pages 147-167

  7. Applications of Integral Equations in Particle-Size Statistics

    • A. Goldman, W. Visscher
    Pages 169-182

  8. Smoothing and Ill-Posed Problems

    • G. Wahba
    Pages 183-194

  9. Imbedding Methods for Integral Equations with Applications

    • H. Kagiwada, R. Kalaba
    Pages 195-223

  10. On an Initial-Value Method for Quickly Solving Volterra Integral Equations: A Review

    • J. M. Bownds
    Pages 225-243

  11. On a Method of Bownds for Solving Volterra Integral Equations

    • M. A. Golberg
    Pages 245-256

  12. Resolvent Kernels of Green’s Function Kernels and Other Finite-Rank Modifications of Fredholm and Volterra Kernels

    • L. B. Rall
    Pages 257-286

  13. On the Algebraic Classification of Fredholm Integral Operators

    • J. Casti
    Pages 287-301

  14. Boundary and Initial-Value Methods for Solving Fredholm Equations with Semidegenerate Kernels

    • M. A. Golberg
    Pages 303-345

  15. Back Matter

    Pages 347-350
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Keywords

Editors and Affiliations

  • Department of Mathematics, University of Nevada at Las Vegas, Las Vegas, USA

    Michael A. Golberg

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