Conformal Representation by C. Caratheodary (2008, Trade Paperback)

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About this product

Product Identifiers

PublisherCambridge University Press
ISBN-100521091799
ISBN-139780521091794
eBay Product ID (ePID)70906419

Product Key Features

Number of Pages128 Pages
LanguageEnglish
Publication NameConformal Representation
Publication Year2008
SubjectGeometry / Non-Euclidean, Functional Analysis, Topology
TypeTextbook
Subject AreaMathematics
AuthorC. Caratheodary
FormatTrade Paperback

Dimensions

Item Height0.3 in
Item Weight6 Oz
Item Length8.5 in
Item Width5.5 in

Additional Product Features

Edition Number2
Intended AudienceScholarly & Professional
Dewey Edition22
IllustratedYes
Dewey Decimal515.9
Table Of Content1. Mobius Transformation; 2. Non-Euclidean Geometry; 3. Elementary Transformations; 4. Schwarz's Lemma; 5. The Fundamental Theorems of Conformal Representation; 6. Transformation of the Frontier; 7. Transformation of Closed Surfaces; 8. The General Theorem of Uniformisation.
SynopsisProfessor Carath odory sets out the basic theory of conformal representations as simply as possible. In the early chapters on Mobius' and other elementary transformations and on non-Euclidean geometry, he deals with those elementary subjects that are necessary for an understanding of the general theory discussed in the remaining chapters., Professor Caratheodory sets out the basic theory of conformal representations as simply as possible. In the early chapters on Mobius' and other elementary transformations and on non-Euclidean geometry, he deals with those elementary subjects that are necessary for an understanding of the general theory discussed in the remaining chapters.", Professor Carathéodory sets out the basic theory of conformal representations as simply as possible. In the early chapters on Mobius' and other elementary transformations and on non-Euclidean geometry, he deals with those elementary subjects that are necessary for an understanding of the general theory discussed in the remaining chapters.
LC Classification NumberQA360
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