Description

Book Synopsis

The convolution transform includes as special cases such familiar transforms as the Laplace, Fourier-sine, Fourier-cosine, Hankel, Meier, and Weierstrass (or Gauss). As a consequence any general theory about it may serve as a unifying influence for the evergrowing literature concerning integral transforms. Originally published in 1955. The Prince



Table of Contents
*Frontmatter, pg. i*Preface, pg. v*Contents, pg. vii*CHAPTER I. Introduction, pg. 1*CHAPTER II. The Finite Kernels, pg. 17*CHAPTER III. The Non-Finite Kernels, pg. 37*CHAPTER IV. Variation Diminishing Transforms, pg. 83*CHAPTER V. Asymptotic Behaviour of Kernels, pg. 108*CHAPTER VI. Real Inversion Theory, pg. 120*CHAPTER VII. Representation Theory, pg. 146*CHAPTER VIII. The Weierstrass Transform, pg. 170*CHAPTER IX. Complex Inversion Theory, pg. 210*CHAPTER X. Miscellaneous Topics, pg. 240*Bibliography, pg. 261*Symbols and Notations, pg. 265*Index, pg. 266

Convolution Transform

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    A Paperback by David Vernon Widder, Isidore Isaac Hirschman

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      View other formats and editions of Convolution Transform by David Vernon Widder

      Publisher: Princeton University Press
      Publication Date: 12/8/2015 12:00:00 AM
      ISBN13: 9780691626925, 978-0691626925
      ISBN10: 0691626928

      Description

      Book Synopsis

      The convolution transform includes as special cases such familiar transforms as the Laplace, Fourier-sine, Fourier-cosine, Hankel, Meier, and Weierstrass (or Gauss). As a consequence any general theory about it may serve as a unifying influence for the evergrowing literature concerning integral transforms. Originally published in 1955. The Prince



      Table of Contents
      *Frontmatter, pg. i*Preface, pg. v*Contents, pg. vii*CHAPTER I. Introduction, pg. 1*CHAPTER II. The Finite Kernels, pg. 17*CHAPTER III. The Non-Finite Kernels, pg. 37*CHAPTER IV. Variation Diminishing Transforms, pg. 83*CHAPTER V. Asymptotic Behaviour of Kernels, pg. 108*CHAPTER VI. Real Inversion Theory, pg. 120*CHAPTER VII. Representation Theory, pg. 146*CHAPTER VIII. The Weierstrass Transform, pg. 170*CHAPTER IX. Complex Inversion Theory, pg. 210*CHAPTER X. Miscellaneous Topics, pg. 240*Bibliography, pg. 261*Symbols and Notations, pg. 265*Index, pg. 266

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