Rational Homotopy Theory II: Vol 2

F�lix, Yves/ Halperin, Steve/ Thomas, Jean-Claude

ISBN 10: 9814651427 ISBN 13: 9789814651424

Edit� par World Scientific Pub Co Inc, 2015

Langue: anglais

Etat : Neuf Couverture rigide

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412 pages. 9.00x6.25x1.00 inches. In Stock.

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Titre

Rational Homotopy Theory II: Vol 2

�diteur

World Scientific Pub Co Inc

Date de parution

2015

Langue

anglais

ISBN � 10 chiffres

9814651427

ISBN � 13 chiffres

9789814651424

Reliure

Hardcover

�tat de l'article

Brand New

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Synopsis

This research monograph is a detailed account with complete proofs of rational homotopy theory for general non-simply connected spaces, based on the minimal models introduced by Sullivan in his original seminal article. Much of the content consists of new results, including generalizations of known results in the simply connected case. The monograph also includes an expanded version of recently published results about the growth and structure of the rational homotopy groups of finite dimensional CW complexes, and concludes with a number of open questions.This monograph is a sequel to the book Rational Homotopy Theory [RHT], published by Springer in 2001, but is self-contained except only that some results from [RHT] are simply quoted without proof.

Pr�sentation de l'�diteur

This research monograph is a detailed account with complete proofs of rational homotopy theory for general non-simply connected spaces, based on the minimal models introduced by Sullivan in his original seminal article. Much of the content consists of new results, including generalizations of known results in the simply connected case. The monograph also includes an expanded version of recently published results about the growth and structure of the rational homotopy groups of finite dimensional Cw complexes, and concludes with a number of open questions. This monograph is a sequel to the book Rational Homotopy Theory [Rht], published by Springer in 2001, but is self-contained except only that some results from [Rht] are simply quoted without proof.

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