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|a Constantinescu, Corneliu.
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|a Spaces of measures /
|c Corneliu Constantinescu.
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|a Berlin ;
|a New York :
|b W. de Gruyter,
|c 1984.
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|a 1 online resource (444 pages)
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|a text
|b txt
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|a computer
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|a data file
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|a De Gruyter studies in mathematics ;
|v 4
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|a Includes bibliographical references and index.
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|3 Use copy
|f Restrictions unspecified
|2 star
|5 MiAaHDL
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533 |
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|a Electronic reproduction.
|b [Place of publication not identified] :
|c HathiTrust Digital Library,
|d 2011.
|5 MiAaHDL
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538 |
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|a Master and use copy. Digital master created according to Benchmark for Faithful Digital Reproductions of Monographs and Serials, Version 1. Digital Library Federation, December 2002.
|u http://purl.oclc.org/DLF/benchrepro0212
|5 MiAaHDL
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583 |
1 |
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|a digitized
|c 2011
|h HathiTrust Digital Library
|l committed to preserve
|2 pda
|5 MiAaHDL
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|a Introduction -- Logical connections between sections -- Notations and Terminology -- 1. Set theory -- 2. Order relations -- 3. Topological spaces -- 4. Uniform spaces -- Chapter 1: Topological preliminaries -- Â1.1 Sets of filters -- Â 1.2 Sets of filters on topological and uniform spaces -- Â 1.3 Î?-continuous and uniformly Î?-continuous maps -- Â 1.4 Filters defined by sets of sequences -- Â 1.5 Sets of sequences on topological and uniform spaces -- Â 1.6 Î?-stable filters -- Â 1.7 Mioritic spaces
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|a  1.8 Î?i-continuous and uniformly Î?i-continuous mapsChapter 2: Spaces of functions --  2.1 Uniformities on spaces of functions --  2.2 Uniformities on spaces of functions defined by sets of sequences --  2.3 Å mulian spaces --  2.4 Constructions with spaces of functions --  2.5 Spaces of parametrized functions -- Chapter 3: Spaces of supersummable families --  3.1 The set G(I, G) --  3.2 Structures on G (I, G) --  3.3 Spaces of supersummable families --  3.4 Spaces of supersummable families of functions
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|a  3.5 Supersummable families in special spacesChapter 4: Spaces of measures --  4.1 Measures and exhaustive maps --  4.2 Spaces of measures and of exhaustive additive maps --  4.3 Vitali-Hahn-Saks theorem and Phillips lemma --  4.4 Weak topologies on spaces of measures --  4.5 Spaces of measures on topological spaces --  4.6 Measures with parameter --  4.7 Bounded sets --  4.8 Bounded sets and measures on topological spaces --  4.9 Spaces of integrals --  4.10 Supersummable families of functions and their integrals
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|a  4.11 Measurability considerationsChapter 5: Locally convex lattices --  5.1 Order summable families --  5.2 Order continuous maps --  5.3 Spaces of order continuous group homomorphisms --  5.4 Vector lattices --  5.5 Duals of vector lattices --  5.6 Spaces of vector valued measures --  5.7 Quasi M-spaces --  5.8 M-spaces --  5.9 Strict M-spaces -- References -- Index -- Notations
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546 |
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|a English.
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590 |
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|a eBooks on EBSCOhost
|b EBSCO eBook Subscription Academic Collection - Worldwide
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650 |
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|a Spaces of measures.
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650 |
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|a Measure theory.
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|a Espaces de mesures.
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|a Théorie de la mesure.
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|a MATHEMATICS
|x Calculus.
|2 bisacsh
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7 |
|a MATHEMATICS
|x Mathematical Analysis.
|2 bisacsh
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|a Measure theory.
|2 fast
|0 (OCoLC)fst01013175
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|a Spaces of measures.
|2 fast
|0 (OCoLC)fst01128126
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|a Maßraum
|2 gnd
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|a Integrationstheorie
|2 gnd
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|a Maßtheorie
|2 gnd
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|a Maattheorie.
|2 gtt
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|a Lineaire functionalen.
|2 gtt
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|a Calcul intégral.
|2 ram
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776 |
0 |
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|i Print version:
|a Constantinescu, Corneliu.
|t Spaces of measures.
|d Berlin ; New York : W. de Gruyter, 1984
|w (DLC) 84005815
|
830 |
|
0 |
|a De Gruyter studies in mathematics ;
|v 4.
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856 |
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