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Bounded symmetric domains in Banach ...

Chu, Cho-Ho,

Bounded symmetric domains in Banach spaces /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	Bounded symmetric domains in Banach spaces /Cho-Ho Chu.
Author:	Chu, Cho-Ho,
Published:	New Jersey :World Scientific,c2021.
Description:	xi, 393 p. ;24 cm
Subject:	Banach spaces.
ISBN:	9789811214103 :

Bounded symmetric domains in Banach spaces /
Chu, Cho-Ho,

Bounded symmetric domains in Banach spaces /Cho-Ho Chu. - New Jersey :World Scientific,c2021. - xi, 393 p. ;24 cm

Includes bibliographical references (p. 367-384) and index.

"The latest book which discusses recent advances in geometric analysis on bound symmetric domains of both finite and infinite dimensions. A unique feature is the use of Jordan theory in tandem with Lie theory to treat geometric and analytic topics such as rank and boundary structures, dynamics, Siegel domains and symmetric cones, classification, as well as function theory It contains a chapter on Jordan and Lie structures in Banach spaces, which are used to present a self-contained proof of a Riemann mapping theorem asserting that every bounded symmetric domain can be realized as the open unit ball of a complex Banach space with a Jordan structure"--

ISBN: 9789811214103 :NT$3406

LCCN: 2020025418Subjects--Topical Terms:

199048
Banach spaces.

LC Class. No.: QA322.2 / C559 2021

Dewey Class. No.: 515/.732

Bounded symmetric domains in Banach spaces /
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020 $a 9789811214103 : $c NT$3406
020 $z 9789811214110 (ebk. for institutions)
020 $z 9789811214127 (ebk. for individuals)
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041 0 $a eng
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050 0 0 $a QA322.2 $b C559 2021
082 0 0 $a 515/.732 $2 23
100 1 $a Chu, Cho-Ho, $e author. $3 885108
245 1 0 $a Bounded symmetric domains in Banach spaces / $c Cho-Ho Chu.
260 $a New Jersey : $b World Scientific, $c c2021.
300 $a xi, 393 p. ; $c 24 cm
504 $a Includes bibliographical references (p. 367-384) and index.
520 $a "The latest book which discusses recent advances in geometric analysis on bound symmetric domains of both finite and infinite dimensions. A unique feature is the use of Jordan theory in tandem with Lie theory to treat geometric and analytic topics such as rank and boundary structures, dynamics, Siegel domains and symmetric cones, classification, as well as function theory It contains a chapter on Jordan and Lie structures in Banach spaces, which are used to present a self-contained proof of a Riemann mapping theorem asserting that every bounded symmetric domain can be realized as the open unit ball of a complex Banach space with a Jordan structure"-- $c Provided by publisher.
650 0 $a Banach spaces. $3 199048
650 0 $a Symmetric domains. $3 885109