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Complex Analysis in Banach Spaces (Dover Books on Mathematics)

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Complex Analysis in Banach Spaces (Dover Books on Mathematics) Cover

 

Synopses & Reviews

Synopsis:

The development of complex analysis is based on issues related to holomorphic continuation and holomorphic approximation. This volume presents a unified view of these topics in finite and infinite dimensions. 1986 edition.

Synopsis:

The development of complex analysis is based on issues related to holomorphic continuation and holomorphic approximation. This volume presents a unified view of these topics in finite and infinite dimensions. 1986 edition.

Table of Contents

I Polynomials
II
Holomorphic Mappings
III Domains of Holomorphy
IV Differentiable Mappings
V Differential Forms
VI Polynomially Convex Domains
VII Commutative Banach Algebras
VIII Plurisubharmonic Functions
IX The Equation in Pseudoconvex Domains
X The Levi Problem
XI Riemann Domains
XII The Levi Problem in Rieman Domains
XIII Envelopes of Holomorphy
Bibliography
Index
Errata

Product Details

ISBN:
9780486474663
Author:
Mujica, Jorge
Publisher:
Dover Publications
Author:
Mathematics
Subject:
Calculus
Subject:
Mathematical Analysis
Subject:
Banach spaces
Subject:
Holomorphic functions.
Subject:
Complex Analysis
Subject:
Holomorphic continuation
Subject:
Holomorphic approximation
Subject:
Mathematics-Analysis General
Copyright:
Edition Description:
Trade Paper
Series:
Dover Books on Mathematics
Publication Date:
20100331
Binding:
TRADE PAPER
Language:
English
Pages:
464
Dimensions:
9.25 x 6.25 in 1.33 lb

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Complex Analysis in Banach Spaces (Dover Books on Mathematics) Used Trade Paper
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Product details 464 pages Dover Publications - English 9780486474663 Reviews:
"Synopsis" by ,
The development of complex analysis is based on issues related to holomorphic continuation and holomorphic approximation. This volume presents a unified view of these topics in finite and infinite dimensions. 1986 edition.
"Synopsis" by ,
The development of complex analysis is based on issues related to holomorphic continuation and holomorphic approximation. This volume presents a unified view of these topics in finite and infinite dimensions. 1986 edition.
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