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  • 1
    UID:
    almafu_BV040604348
    Format: XIII, 319 S.
    ISBN: 3-11-026303-3 , 978-3-11-026303-9
    Series Statement: De Gruyter studies in mathematics 45
    Additional Edition: Erscheint auch als Online-Ausgabe ISBN 978-3-11-026334-3
    Language: English
    Subjects: Mathematics
    RVK:
    Keywords: Operator ; Funktionenraum ; Vektorverband
    Author information: Randrianantoanina, Beata
    Library Location Call Number Volume/Issue/Year Availability
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  • 2
    Online Resource
    Online Resource
    Berlin [u.a.] : de Gruyter
    UID:
    b3kat_BV040762202
    Format: 1 Online-Ressource
    ISBN: 9783110263343 , 9783110263039
    Series Statement: De Gruyter studies in mathematics 45
    Additional Edition: Erscheint auch als Druck-Ausgabe ISBN 978-3-11-026303-9
    Language: English
    Subjects: Mathematics
    RVK:
    Keywords: Operator ; Funktionenraum ; Vektorverband
    URL: Volltext  (URL des Erstveröffentlichers)
    URL: Volltext  (URL des Erstveröffentlichers)
    URL: Volltext  (lizenzpflichtig)
    URL: Cover
    URL: Cover
    Author information: Randrianantoanina, Beata
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  • 3
    Book
    Book
    Berlin [u.a.] : Walter de Gruyter GmbH & Co. KG
    UID:
    kobvindex_ZLB15618003
    Format: XIII, 319 Seiten , 240 mm x 170 mm
    ISBN: 9783110263039 , 3110263033
    Series Statement: De Gruyter studies in mathematics 45
    Language: English
    Author information: Popov, Mikhail
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  • 4
    UID:
    gbv_72150261X
    Format: XIII, 319 S. , 245 mm x 175 mm
    ISBN: 3110263033 , 9783110263039
    Series Statement: De Gruyter studies in mathematics 45
    Note: Literaturverz. S. [307] - 314
    Additional Edition: ISBN 9783110263343
    Additional Edition: Online-Ausg. Popov, Mykhaĭlo Mykhaĭlovych Narrow operators on function spaces and vector lattices Berlin : De Gruyter, 2013 ISBN 9783110263343
    Additional Edition: Erscheint auch als Online-Ausgabe Popov, Mikhail, 1981 - Narrow operators on function spaces and vector lattices Berlin : De Gruyter, 2013 ISBN 9783110263343
    Additional Edition: ISBN 3110263343
    Additional Edition: ISBN 3110263343
    Language: English
    Subjects: Mathematics
    RVK:
    Keywords: Operator ; Funktionenraum ; Vektorverband ; Operator ; Funktionenraum ; Vektorverband ; Bibliografie
    Author information: Popov, Mikhail 1981-
    Author information: Popov, Mychajlo M.
    Author information: Randrianantoanina, Beata
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  • 5
    Online Resource
    Online Resource
    Berlin ;Boston :De Gruyter,
    UID:
    edocfu_9958354089902883
    Format: 1 online resource (332p.)
    ISBN: 9783110263343
    Series Statement: De Gruyter Studies in Mathematics, 45
    Content: Most classes of operators that are not isomorphic embeddings are characterized by some kind of a “smallness” condition. Narrow operators are those operators defined on function spaces that are “small” at {-1,0,1}-valued functions, e.g. compact operators are narrow. The original motivation to consider such operators came from theory of embeddings of Banach spaces, but since then they were also applied to the study of the Daugavet property and to other geometrical problems of functional analysis. The question of when a sum of two narrow operators is narrow, has led to deep developments of the theory of narrow operators, including an extension of the notion to vector lattices and investigations of connections to regular operators. Narrow operators were a subject of numerous investigations during the last 30 years. This monograph provides a comprehensive presentation putting them in context of modern theory. It gives an in depth systematic exposition of concepts related to and influenced by narrow operators, starting from basic results and building up to most recent developments. The authors include a complete bibliography and many attractive open problems.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Introduction and preliminaries -- , Chapter 2. Each “small” operator is narrow -- , Chapter 3. Some properties of narrow operators with applications to nonlocally convex spaces -- , Chapter 4. Noncompact narrow operators -- , Chapter 5. Ideal properties, conjugates, spectrum and numerical radii of narrow operators -- , Chapter 6. Daugavet-type properties of Lebesgue and Lorentz spaces -- , Chapter 7. Strict singularity versus narrowness -- , Chapter 8. Weak embeddings of L1 -- , Chapter 9. Spaces X for which every operator T ∈ ℒ (Lp;X) is narrow -- , Chapter 10. Narrow operators on vector lattices -- , Chapter 11. Some variants of the notion of narrow operators -- , Chapter 12. Open problems -- , Bibliography -- , Index of names -- , Subject index , In English.
    Additional Edition: ISBN 978-3-11-026303-9
    Language: English
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  • 6
    UID:
    edocfu_9959227870102883
    Format: 1 online resource (336 p.)
    Edition: 1st ed.
    ISBN: 3-11-026334-3
    Series Statement: De Gruyter Studies in Mathematics ; 45
    Content: Most classes of operators that are not isomorphic embeddings are characterized by some kind of a "smallness" condition. Narrow operators are those operators defined on function spaces that are "small" at {-1,0,1}-valued functions, e.g. compact operators are narrow. The original motivation to consider such operators came from theory of embeddings of Banach spaces, but since then they were also applied to the study of the Daugavet property and to other geometrical problems of functional analysis. The question of when a sum of two narrow operators is narrow, has led to deep developments of the theory of narrow operators, including an extension of the notion to vector lattices and investigations of connections to regular operators. Narrow operators were a subject of numerous investigations during the last 30 years. This monograph provides a comprehensive presentation putting them in context of modern theory. It gives an in depth systematic exposition of concepts related to and influenced by narrow operators, starting from basic results and building up to most recent developments. The authors include a complete bibliography and many attractive open problems.
    Note: Description based upon print version of record. , Frontmatter -- , Preface -- , Contents -- , Chapter 1. Introduction and preliminaries -- , Chapter 2. Each "small" operator is narrow -- , Chapter 3. Some properties of narrow operators with applications to nonlocally convex spaces -- , Chapter 4. Noncompact narrow operators -- , Chapter 5. Ideal properties, conjugates, spectrum and numerical radii of narrow operators -- , Chapter 6. Daugavet-type properties of Lebesgue and Lorentz spaces -- , Chapter 7. Strict singularity versus narrowness -- , Chapter 8. Weak embeddings of L1 -- , Chapter 9. Spaces X for which every operator T ∈ ℒ (Lp;X) is narrow -- , Chapter 10. Narrow operators on vector lattices -- , Chapter 11. Some variants of the notion of narrow operators -- , Chapter 12. Open problems -- , Bibliography -- , Index of names -- , Subject index , Issued also in print. , English
    Additional Edition: ISBN 3-11-026303-3
    Additional Edition: ISBN 1-299-71911-2
    Language: English
    Subjects: Mathematics
    RVK:
    Library Location Call Number Volume/Issue/Year Availability
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  • 7
    UID:
    almahu_9947548581202882
    Format: 1 online resource (332 p.)
    ISBN: 9783110263343 , 9783110494938
    Series Statement: De Gruyter Studies in Mathematics, 45
    Content: Most classes of operators that are not isomorphic embeddings are characterized by some kind of a “smallness” condition. Narrow operators are those operators defined on function spaces that are “small” at {-1,0,1}-valued functions, e.g. compact operators are narrow. The original motivation to consider such operators came from theory of embeddings of Banach spaces, but since then they were also applied to the study of the Daugavet property and to other geometrical problems of functional analysis. The question of when a sum of two narrow operators is narrow, has led to deep developments of the theory of narrow operators, including an extension of the notion to vector lattices and investigations of connections to regular operators. Narrow operators were a subject of numerous investigations during the last 30 years. This monograph provides a comprehensive presentation putting them in context of modern theory. It gives an in depth systematic exposition of concepts related to and influenced by narrow operators, starting from basic results and building up to most recent developments. The authors include a complete bibliography and many attractive open problems.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Introduction and preliminaries -- , Chapter 2. Each “small” operator is narrow -- , Chapter 3. Some properties of narrow operators with applications to nonlocally convex spaces -- , Chapter 4. Noncompact narrow operators -- , Chapter 5. Ideal properties, conjugates, spectrum and numerical radii of narrow operators -- , Chapter 6. Daugavet-type properties of Lebesgue and Lorentz spaces -- , Chapter 7. Strict singularity versus narrowness -- , Chapter 8. Weak embeddings of L1 -- , Chapter 9. Spaces X for which every operator T ∈ ℒ (Lp;X) is narrow -- , Chapter 10. Narrow operators on vector lattices -- , Chapter 11. Some variants of the notion of narrow operators -- , Chapter 12. Open problems -- , Bibliography -- , Index of names -- , Subject index , Mode of access: Internet via World Wide Web. , In English.
    In: DG Studies in Mathematics Backlist eBook Package, De Gruyter, 9783110494938
    In: E-BOOK GESAMTPAKET / COMPLETE PACKAGE 2012, De Gruyter, 9783110288995
    In: E-BOOK PACKAGE MATHEMATICS, PHYSICS, ENGINEERING 2012, De Gruyter, 9783110293722
    In: E-BOOK PAKET MATHEMATIK, PHYSIK, INGENIEURWISS. 2012, De Gruyter, 9783110288926
    Additional Edition: ISBN 9783110263039
    Language: English
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
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  • 8
    UID:
    almahu_9949462112802882
    Format: 1 online resource (319 p.)
    ISBN: 9783110263343 , 9783110494938
    Series Statement: De Gruyter Studies in Mathematics , 45
    Content: Most classes of operators that are not isomorphic embeddings are characterized by some kind of a "smallness" condition. Narrow operators are those operators defined on function spaces that are "small" at {-1,0,1}-valued functions, e.g. compact operators are narrow. The original motivation to consider such operators came from theory of embeddings of Banach spaces, but since then they were also applied to the study of the Daugavet property and to other geometrical problems of functional analysis. The question of when a sum of two narrow operators is narrow, has led to deep developments of the theory of narrow operators, including an extension of the notion to vector lattices and investigations of connections to regular operators. Narrow operators were a subject of numerous investigations during the last 30 years. This monograph provides a comprehensive presentation putting them in context of modern theory. It gives an in depth systematic exposition of concepts related to and influenced by narrow operators, starting from basic results and building up to most recent developments. The authors include a complete bibliography and many attractive open problems.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Introduction and preliminaries -- , Chapter 2. Each "small" operator is narrow -- , Chapter 3. Some properties of narrow operators with applications to nonlocally convex spaces -- , Chapter 4. Noncompact narrow operators -- , Chapter 5. Ideal properties, conjugates, spectrum and numerical radii of narrow operators -- , Chapter 6. Daugavet-type properties of Lebesgue and Lorentz spaces -- , Chapter 7. Strict singularity versus narrowness -- , Chapter 8. Weak embeddings of L1 -- , Chapter 9. Spaces X for which every operator T ∈ ℒ (Lp;X) is narrow -- , Chapter 10. Narrow operators on vector lattices -- , Chapter 11. Some variants of the notion of narrow operators -- , Chapter 12. Open problems -- , Bibliography -- , Index of names -- , Subject index , Issued also in print. , Mode of access: Internet via World Wide Web. , In English.
    In: DG Studies in Mathematics eBook-Package, De Gruyter, 9783110494938
    In: DGBA Backlist Complete English Language 2000-2014 PART1, De Gruyter, 9783110238570
    In: DGBA Backlist Mathematics 2000-2014 (EN), De Gruyter, 9783110238471
    In: DGBA Mathematics - 2000 - 2014, De Gruyter, 9783110637205
    In: E-BOOK GESAMTPAKET / COMPLETE PACKAGE 2012, De Gruyter, 9783110288995
    In: E-BOOK PACKAGE MATHEMATICS, PHYSICS, ENGINEERING 2012, De Gruyter, 9783110293722
    In: E-BOOK PAKET MATHEMATIK, PHYSIK, INGENIEURWISS. 2012, De Gruyter, 9783110288926
    Additional Edition: ISBN 9783110263039
    Language: English
    Subjects: Mathematics
    RVK:
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
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