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Titlebook: Integration I; Chapters 1-6 Nicolas Bourbaki Book 2004 Springer-Verlag Berlin Heidelberg 2004 MSC (2000): 28-01, 28Bxx, 46Exx.YellowSale200

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書目名稱Integration I
副標題Chapters 1-6
編輯Nicolas Bourbaki
視頻videohttp://file.papertrans.cn/308/307603/307603.mp4
概述Includes supplementary material:
圖書封面Titlebook: Integration I; Chapters 1-6 Nicolas Bourbaki Book 2004 Springer-Verlag Berlin Heidelberg 2004 MSC (2000): 28-01, 28Bxx, 46Exx.YellowSale200
描述.Intégration. .is the sixth and last of the Books that form the core of the Bourbaki series; it draws abundantly on the preceding five Books, especially?.General Topology. and? .Topological Vector Spaces., making it a culmination of the core six. The power of the tool thus fashioned is strikingly displayed in Chapter II of the author‘s?.Théories Spectrales., an exposition, in a mere 38 pages, of abstract harmonic analysis and the structure of locally compact abelian groups...The present volume comprises Chapters 1-6 in English translation (a second volume will contain the remaining Chapters 7-9). The individual fascicles of the original French edition have been extensively reviewed. Chapters 1-5 received very substantial revisions in a second edition, including changes to some fundamental definitions. Chapters 6-8 are based on the first editions of Chs. 1-5. The English edition has given the author the opportunity tocorrect misprints, update references, clarify the concordance of Chapter 6 with the second editions of Chapters 1-5, and revise the definition of a key concept in Chapter 6 (measurable equivalence relations)..
出版日期Book 2004
關鍵詞MSC (2000): 28-01, 28Bxx, 46Exx; YellowSale2006; integration; measure; Abelian group; boundary element me
版次1
doihttps://doi.org/10.1007/978-3-642-59312-3
isbn_softcover978-3-642-63930-2
isbn_ebook978-3-642-59312-3
copyrightSpringer-Verlag Berlin Heidelberg 2004
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書目名稱Integration I影響因子(影響力)




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https://doi.org/10.1007/978-3-663-08705-2aic dual of F′ (the space of all linear forms on F′); F″ is a linear subspace of F′*, and F may be identified (as a vector space without topology) with a linear subspace of F″. We denote by F. the vector space F equipped with the weakened topology cr(F, F′); the qualifiers ‘weak’ and ‘weakly’ refer
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Vectorial integration,aic dual of F′ (the space of all linear forms on F′); F″ is a linear subspace of F′*, and F may be identified (as a vector space without topology) with a linear subspace of F″. We denote by F. the vector space F equipped with the weakened topology cr(F, F′); the qualifiers ‘weak’ and ‘weakly’ refer to this topology.
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https://doi.org/10.1007/978-1-349-07071-8Let X be a set; in the vector space . of all . numerical functions. defined on X, let P be the set of all positive real-valued functions on X. On the other hand, let . be a numerical function., ., with values ≥ 0, defined on P, such that:
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Challenges to Educational Institutions 1.—. X . E . . . ., . . . X . E. . S . X . .(.)=0 . X ? S (in other words, the closure in X of the set of all . ∈ X such that .(.)≠0) . . . Supp(.).
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