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The metric theory of tensor products : Grothendieck's résumé revisited

作者: Joe Diestel; A Grothendieck; Jan H Fourie; J Swart
出版商: Providence, R.I. : American Mathematical Society, ©2008.
版本/格式:   圖書 : 英語所有版本和格式的總覽
資料庫:WorldCat
提要:
"Grothendieck's Resume is a landmark in functional analysis. Despite having appeared more than a half century ago, its techniques and results are still not widely known nor appreciated. This is due, no doubt, to the fact that Grothendieck included practically no proofs, and the presentation is based on the theory of the very abstract notion of tensor products. This book aims at providing the details of  再讀一些...
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資料類型: 網際網路資源
文件類型: 圖書, 網路資源
所有的作者/貢獻者: Joe Diestel; A Grothendieck; Jan H Fourie; J Swart
ISBN: 9780821844403 0821844407
OCLC系統控制編碼: 185095773
描述: x, 278 pages : illustrations ; 27 cm
内容: Basics on tensor norms; The role of $C(K)$-spaces and $L1$-spaces; $\otimes$-norms related to Hilbert space; The fundamental theorem and its consequences; Glossary of terms; The problems of the Resume; The Blaschke selection principle and compact convex sets in finite dimensional Banach spaces; A short introduction to Banach lattices; Stonean spaces and injectivity; Epilogue; Bibliography; Author index; Index of notation; Index.
責任: Joe Diestel, Jan H. Fourie, Johan Swart.
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Offers details of Grothendieck's constructions and laying bare how the important classes of operators are a consequence of the abstract operations on tensor norms. This book shows how the classical  再讀一些...

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schema:reviewBody""Grothendieck's Resume is a landmark in functional analysis. Despite having appeared more than a half century ago, its techniques and results are still not widely known nor appreciated. This is due, no doubt, to the fact that Grothendieck included practically no proofs, and the presentation is based on the theory of the very abstract notion of tensor products. This book aims at providing the details of Grothendieck's constructions and laying bare how the important classes of operators are a consequence of the abstract operations on tensor norms. Particular attention is paid to how the classical Banach spaces (C(K)'s, Hilbert spaces, and the spaces of integrable functions) fit naturally within the mosaic that Grothendieck constructed."--Jacket."
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