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Quasihomogeneous Distributions

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Author(s): Leopoldo Nachbin (Eds.)
Series: North-Holland Mathematics Studies 165
Publisher: Elsevier, Academic Press
Year: 1991

Language: English
Pages: ii-xviii, 1-449

Content:
Edited by
Page ii

Copyright page
Page iv

Introduction
Pages ix-xiii

Notation
Page xv

List of Symbols
Pages xvi-xviii

Chapter I. (Almost) Quasihomogeneous Functions. Definitions and Basic Properties.
Pages 1-74

Chapter II. (Almost) Quasihomogeneous Distributions. Definitions and Basic Properties
Pages 75-116

Chapter III. Constructing (Almost) Quasihomogeneous Functions by Taking Quasihomogeneous Averages of Functions with M-bounded Support
Pages 117-152

Chapter IV. Constructing (Almost) Quasihomogeneous Distributions by Taking Quasihomogeneous Averages. The Case: X is Locally M-bounded
Pages 153-180

Chapter V. Constructing (Almost) Quasihomogeneous Functions by Taking Quasihomogeneous Averages of Functions Not Necessarily Having M-bounded Support
Pages 181-232

Chapter VI. Constructing (Almost) Quasihomogeneous Distributions by Taking Quasihomogeneous Averages. The Case: (1.14) holds
Pages 233-282

Chapter VII. Solvability of Quasihomogeneous Multiplication Equations and Partial Differential Equations
Pages 283-352

Chapter VIII. Extending (Almost) Quasihomogeneous Distributions on X+ to the Whole of X
Pages 353-382

Chapter IX. Quasihomogeneous Wave Front Sets
Pages 383-444

References
Pages 445-446

Index
Pages 447-449