An edition of The Cauchy-Riemann complex (2002)

The Cauchy-Riemann Complex

Integral Formulae and Neumann Problem (Vieweg Aspects of Mathematics)

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Last edited by ImportBot
October 5, 2021 | History
An edition of The Cauchy-Riemann complex (2002)

The Cauchy-Riemann Complex

Integral Formulae and Neumann Problem (Vieweg Aspects of Mathematics)

  • 0 Ratings
  • 0 Want to read
  • 0 Currently reading
  • 0 Have read

The method of integral representations is developed in order to establish 1. classical fundamental results of complex analysis both elementary and advanced, 2. subtle existence and regularity theorems for the Cauchy-Riemann equations on complex manifolds. These results are then applied to important function theoretic questions. The book can be used for advanced courses and seminars at the graduate level; it contains to a large extent material which has not yet been covered in text books.

Publish Date
Language
English
Pages
362

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Previews available in: English

Edition Availability
Cover of: Cauchy-Riemann Complex
Cauchy-Riemann Complex: Integral Formulae and Neumann Problem
2012, Vieweg Verlag, Friedr, & Sohn Verlagsgesellschaft mbH
in English
Cover of: The Cauchy-Riemann Complex
The Cauchy-Riemann Complex: Integral Formulae and Neumann Problem
Jul 27, 2012, Vieweg+Teubner Verlag
paperback
Cover of: The Cauchy-Riemann Complex
The Cauchy-Riemann Complex: Integral Formulae and Neumann Problem (Vieweg Aspects of Mathematics)
March 2002, Friedrick Vieweg & Son
Hardcover in English
Cover of: Cauchy-Riemann Complex
Cauchy-Riemann Complex
2002, Island Press
in English

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Book Details


Classifications

Library of Congress
QA331 .L54 2002

The Physical Object

Format
Hardcover
Number of pages
362
Dimensions
9.2 x 7 x 1 inches
Weight
1.6 pounds

ID Numbers

Open Library
OL12768749M
Internet Archive
cauchyriemanncom00lieb
ISBN 10
3528069546
ISBN 13
9783528069544
OCLC/WorldCat
49989206
Goodreads
3174569

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October 5, 2021 Edited by ImportBot import existing book
June 28, 2019 Created by MARC Bot import existing book