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Interpolation Of Operators

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Overview

This book presents interpolation theory from its classical roots beginning with Banach function spaces and equimeasurable rearrangements of functions, providing a thorough introduction to the theory of rearrangement-invariant Banach function spaces. At the same time, however, it clearly shows how the theory should be generalized in order to accommodate the more recent and powerful applications. Lebesgue, Lorentz, Zygmund, and Orlicz spaces receive detailed treatment, as do the classical interpolation theorems and their applications in harmonic analysis.
The text includes a wide range of techniques and applications, and will serve as an amenable introduction and useful reference to the modern theory of interpolation of operators.

Audience: Mathematics graduate students and researchers; mathematical reference libraries.

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Product Details

  • ISBN-13: 9780120887309
  • Publisher: Elsevier Science
  • Publication date: 12/1/1988
  • Series: Pure and Applied Mathematics Series , #129
  • Pages: 492
  • Product dimensions: 1.25 (w) x 6.00 (h) x 9.00 (d)

Table of Contents

Banach Function Spaces. Rearrangement-Invariant Banach Function Spaces. Interpolation of Operators on Rearrangement-Invariant Spaces. The Classical Interpolation Theorems. The K-Method. Each chapter includes references. Index.

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  • Anonymous

    Posted April 10, 2004

    A Mathematical Journey!

    This book takes you down a magically enchanted trail through the exciting world of mathematics! I was spellbound by the witty banter and oh-so-steamy descriptive text. This is a one-in-a-million type of math text! Go out and get it today!

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