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Khenkin, G M (Ed) - Several Complex Variables V Complex Analysis In Partial Differential Equations And Mathematica.pdf

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Khenkin, G M (Ed) - Several Complex Variables V Complex Analysis In Partial Differential Equations And Mathematica.pdf

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Khenkin, G M (Ed) - Several Complex Variables V Complex Analysis In Partial Differential Equations And Mathematica.pdf

文档介绍

文档介绍:G. M. Khenkin (Ed.) Lk g is
Several
Complex Variables V
Complex Analysis
in Partial Differential Equations
and Mathematical Physics
Springer-Verlag
Berlin Heidelberg New York
London Paris Tokyo
Hong Kong Barcelona
Budapest
List of Editors and Authors
. Gamkrelidze, Russian Academy of Sciences, Steklov Mathematical Institute,
ul. Vavilova 42, 1 17966 Moscow, Institute for Scientific Information (VINITI),
ul. Usievicha 20a, 125219 Moscow, Russia
Consulting Editor
G. M. Khenkin, UniversitC de Paris VI, Pierre et Marie Curie, MathCmatiques,
Tour 45-46,4, place Jussieu, 75252 Paris Cedex 05, France
Authors
C. A. Berenstein, Department of Mathematics, University of Maryland, College
Park, MD 20742, USA
G. M. Khenkin, UniversitC de Paris VI, Pierre et Marie Curie, MathCmatiques,
Tour 45-46,4, place Jussieu, 75252 Paris Cedex 05, France
A. Yu. Morozov, Institute for Theoretical and Experimental Physics,
117259 Moscow, Russia
R. G. Novikov, CNRS . 758, DCpartement de MathCmatiques,
UniversitC de Nantes, F-44072 Nantes Cedex 03, France
A. M. Perelomov, Institute for Theoretical and Experimental Physics,
117259 Moscow, Russia
D. C. Struppa, Department of Mathematics, e Mason University, Fairfax,
VA 22030-4444, USA
Contents
I. Complex Analysis and Convolution Equations
C. A. Berenstein, D. C. Struppa
1
Yang-Mills ~ieldslthe Radon-Penrose Transform
and the Cauchy-Riemann Equations
G. M. Khenkin, R. G. Novikov
109
111. Complex Geometry and String Theory
A. Yu. Morozov, A. M. Perelomov
195
Author Index
28 1
Subject Index
285
I . Complex Analysis and
Convolution Equations
. Berenstein. . Struppa
Contents
Introduction .................................................. 2
Chapter 1. Complex Analysis ................................... 5
Chapter 2 . Mean-Periodicity and Representation Theorems ......... 24
Chapter 3. The Pompeiu