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OverviewFull Product DetailsAuthor: Katsuro SakaiPublisher: Springer Verlag, Singapore Imprint: Springer Verlag, Singapore Edition: 1st ed. 2020 Weight: 1.112kg ISBN: 9789811575747ISBN 10: 9811575746 Pages: 619 Publication Date: 22 November 2020 Audience: Professional and scholarly , Professional & Vocational Format: Hardback Publisher's Status: Active Availability: Manufactured on demand  We will order this item for you from a manufactured on demand supplier. Table of ContentsChapter 1: Preliminaries and Background Results.- Chapter 2: Fundamental Results on Infinite-Dimensional Manifolds.- Chapter 3: Characterizations of Hilbert Manifolds and Hilbert Cube Manifolds.- Chapter 4: Triangulation of Hilbert Cube Manifolds and Related Topics.- Chapter 5: Manifolds Modeled on Homotopy Dense Subspaces of Hilbert Spaces.- Chapter 6: Manifolds Modeled on Direct Limits and Combinatorial Manifold.- Appendex: PL n-Manifolds and Combinatorial n-Manifolds.- Epilogue.- Bibliography.- Index.Reviews“This is an excellent textbook for graduate students and researchers in infinite-dimensional topology, geometric topology, and general topology, as well as other branches related to topology and its applications. It can also be used as a good reference book.” (Sergey A. Antonyan, Mathematical Reviews, September, 2022) “This is an extraordinary piece of mathematical literature. As a reviewer, I have tried to incorporate as much of the important material as I could, but surely I was not able to cover all the ground that has laid bare in this work even though I spent many hours on it.” (Leonard R. Rubin, zbMATH 1481.57002, 2022) This is an excellent textbook for graduate students and researchers in infinite-dimensional topology, geometric topology, and general topology, as well as other branches related to topology and its applications. It can also be used as a good reference book. (Sergey A. Antonyan, Mathematical Reviews, September, 2022) This is an extraordinary piece of mathematical literature. As a reviewer, I have tried to incorporate as much of the important material as I could, but surely I was not able to cover all the ground that has laid bare in this work even though I spent many hours on it. (Leonard R. Rubin, zbMATH 1481.57002, 2022) This is an extraordinary piece of mathematical literature. As a reviewer, I have tried to incorporate as much of the important material as I could, but surely I was not able to cover all the ground that has laid bare in this work even though I spent many hours on it. (Leonard R. Rubin, zbMATH 1481.57002, 2022) Author InformationTab Content 6Author Website:Countries AvailableAll regions |
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