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  • 1
    UID:
    almahu_9947548580602882
    Format: 1 online resource (499 p.)
    ISBN: 9783110277333 , 9783110288995
    Series Statement: De Gruyter Series in Nonlinear Analysis and Applications ; 16
    Content: This monograph aims to give a self-contained introduction into the whole field of topological analysis: Requiring essentially only basic knowledge of elementary calculus and linear algebra, it provides all required background from topology, analysis, linear and nonlinear functional analysis, and multivalued maps, containing even basic topics like separation axioms, inverse and implicit function theorems, the Hahn-Banach theorem, Banach manifolds, or the most important concepts of continuity of multivalued maps. Thus, it can be used as additional material in basic courses on such topics. The main intention, however, is to provide also additional information on some fine points which are usually not discussed in such introductory courses. The selection of the topics is mainly motivated by the requirements for degree theory which is presented in various variants, starting from the elementary Brouwer degree (in Euclidean spaces and on manifolds) with several of its famous classical consequences, up to a general degree theory for function triples which applies for a large class of problems in a natural manner. Although it has been known to specialists that, in principle, such a general degree theory must exist, this is the first monograph in which the corresponding theory is developed in detail.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Introduction -- , Part I. Topology and Multivalued Maps -- , Chapter 2. Multivalued Maps -- , Chapter 3. Metric Spaces -- , Chapter 4. Spaces Defined by Extensions, Retractions, or Homotopies -- , Chapter 5. Advanced Topological Tools -- , Part II. Coincidence Degree for Fredholm Maps -- , Chapter 6. Some Functional Analysis -- , Chapter 7. Orientation of Families of Linear Fredholm Operators -- , Chapter 8. Some Nonlinear Analysis -- , Chapter 9. The Brouwer Degree -- , Chapter 10. The Benevieri–Furi Degrees -- , Part III. Degree Theory for Function Triples -- , Chapter 11. Function Triples -- , Chapter 12. The Degree for Finite-Dimensional Fredholm Triples -- , Chapter 13. The Degree for Compact Fredholm Triples -- , Chapter 14. The Degree for Noncompact Fredholm Triples -- , Bibliography -- , Index of Symbols -- , Index , Mode of access: Internet via World Wide Web. , In English.
    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 9783110277227
    Language: English
    Subjects: Mathematics
    RVK:
    RVK:
    URL: Cover
    URL: Volltext  (lizenzpflichtig)
    URL: Cover
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
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  • 2
    UID:
    almahu_BV040269766
    Format: IX, 490 S. ; , 25 cm.
    ISBN: 978-3-11-027722-7
    Series Statement: De Gruyter series in nonlinear analysis and applications 16
    Note: Literaturangaben
    Additional Edition: Erscheint auch als Online-Ausgabe ISBN 978-3-11-027733-3
    Language: English
    Subjects: Mathematics
    RVK:
    RVK:
    RVK:
    Keywords: Analysis ; Topologische Methode
    Author information: Väth, Martin 1967-
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  • 3
    UID:
    almahu_9949462111402882
    Format: 1 online resource (490 p.)
    ISBN: 9783110277333 , 9783110647099
    Series Statement: De Gruyter Series in Nonlinear Analysis and Applications , 16
    Content: This monograph aims to give a self-contained introduction into the whole field of topological analysis: Requiring essentially only basic knowledge of elementary calculus and linear algebra, it provides all required background from topology, analysis, linear and nonlinear functional analysis, and multivalued maps, containing even basic topics like separation axioms, inverse and implicit function theorems, the Hahn-Banach theorem, Banach manifolds, or the most important concepts of continuity of multivalued maps. Thus, it can be used as additional material in basic courses on such topics. The main intention, however, is to provide also additional information on some fine points which are usually not discussed in such introductory courses. The selection of the topics is mainly motivated by the requirements for degree theory which is presented in various variants, starting from the elementary Brouwer degree (in Euclidean spaces and on manifolds) with several of its famous classical consequences, up to a general degree theory for function triples which applies for a large class of problems in a natural manner. Although it has been known to specialists that, in principle, such a general degree theory must exist, this is the first monograph in which the corresponding theory is developed in detail.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Introduction -- , Part I. Topology and Multivalued Maps -- , Chapter 2. Multivalued Maps -- , Chapter 3. Metric Spaces -- , Chapter 4. Spaces Defined by Extensions, Retractions, or Homotopies -- , Chapter 5. Advanced Topological Tools -- , Part II. Coincidence Degree for Fredholm Maps -- , Chapter 6. Some Functional Analysis -- , Chapter 7. Orientation of Families of Linear Fredholm Operators -- , Chapter 8. Some Nonlinear Analysis -- , Chapter 9. The Brouwer Degree -- , Chapter 10. The Benevieri-Furi Degrees -- , Part III. Degree Theory for Function Triples -- , Chapter 11. Function Triples -- , Chapter 12. The Degree for Finite-Dimensional Fredholm Triples -- , Chapter 13. The Degree for Compact Fredholm Triples -- , Chapter 14. The Degree for Noncompact Fredholm Triples -- , Bibliography -- , Index of Symbols -- , Index , Issued also in print. , Mode of access: Internet via World Wide Web. , In English.
    In: DG Studies in Nonlinear Analysis and Applications, De Gruyter, 9783110647099
    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 9783110277227
    Language: English
    Subjects: Mathematics
    RVK:
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
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  • 4
    Book
    Book
    Berlin [u.a.] : Walter de Gruyter GmbH & Co. KG
    UID:
    kobvindex_ZLB15491856
    Format: IX, 490 Seiten
    ISBN: 9783110277227 , 3110277220
    Series Statement: De Gruyter series in nonlinear analysis and applications 16
    Note: Literaturangaben
    Language: English
    Keywords: Analysis ; Topologische Methode
    Author information: Väth, Martin
    Library Location Call Number Volume/Issue/Year Availability
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  • 5
    UID:
    edocfu_9958354077602883
    Format: 1 online resource (499p.)
    ISBN: 9783110277333
    Series Statement: De Gruyter Series in Nonlinear Analysis and Applications ; 16
    Content: This monograph aims to give a self-contained introduction into the whole field of topological analysis: Requiring essentially only basic knowledge of elementary calculus and linear algebra, it provides all required background from topology, analysis, linear and nonlinear functional analysis, and multivalued maps, containing even basic topics like separation axioms, inverse and implicit function theorems, the Hahn-Banach theorem, Banach manifolds, or the most important concepts of continuity of multivalued maps. Thus, it can be used as additional material in basic courses on such topics. The main intention, however, is to provide also additional information on some fine points which are usually not discussed in such introductory courses. The selection of the topics is mainly motivated by the requirements for degree theory which is presented in various variants, starting from the elementary Brouwer degree (in Euclidean spaces and on manifolds) with several of its famous classical consequences, up to a general degree theory for function triples which applies for a large class of problems in a natural manner. Although it has been known to specialists that, in principle, such a general degree theory must exist, this is the first monograph in which the corresponding theory is developed in detail.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Introduction -- , Part I. Topology and Multivalued Maps -- , Chapter 2. Multivalued Maps -- , Chapter 3. Metric Spaces -- , Chapter 4. Spaces Defined by Extensions, Retractions, or Homotopies -- , Chapter 5. Advanced Topological Tools -- , Part II. Coincidence Degree for Fredholm Maps -- , Chapter 6. Some Functional Analysis -- , Chapter 7. Orientation of Families of Linear Fredholm Operators -- , Chapter 8. Some Nonlinear Analysis -- , Chapter 9. The Brouwer Degree -- , Chapter 10. The Benevieri–Furi Degrees -- , Part III. Degree Theory for Function Triples -- , Chapter 11. Function Triples -- , Chapter 12. The Degree for Finite-Dimensional Fredholm Triples -- , Chapter 13. The Degree for Compact Fredholm Triples -- , Chapter 14. The Degree for Noncompact Fredholm Triples -- , Bibliography -- , Index of Symbols -- , Index , In English.
    Additional Edition: ISBN 978-3-11-027722-7
    Language: English
    Library Location Call Number Volume/Issue/Year Availability
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  • 6
    UID:
    edocfu_9959242396102883
    Format: 1 online resource (500 p.)
    Edition: 1st ed.
    ISBN: 1-283-85794-4 , 3-11-027734-4
    Series Statement: De Gruyter series in nonlinear analysis and applications, 16
    Content: This monograph aims to give a self-contained introduction into the whole field of topological analysis: Requiring essentially only basic knowledge of elementary calculus and linear algebra, it provides all required background from topology, analysis, linear and nonlinear functional analysis, and multivalued maps, containing even basic topics like separation axioms, inverse and implicit function theorems, the Hahn-Banach theorem, Banach manifolds, or the most important concepts of continuity of multivalued maps. Thus, it can be used as additional material in basic courses on such topics. The main intention, however, is to provide also additional information on some fine points which are usually not discussed in such introductory courses. The selection of the topics is mainly motivated by the requirements for degree theory which is presented in various variants, starting from the elementary Brouwer degree (in Euclidean spaces and on manifolds) with several of its famous classical consequences, up to a general degree theory for function triples which applies for a large class of problems in a natural manner. Although it has been known to specialists that, in principle, such a general degree theory must exist, this is the first monograph in which the corresponding theory is developed in detail.
    Note: Description based upon print version of record. , Front matter -- , Preface -- , Contents -- , Chapter 1. Introduction -- , Part I. Topology and Multivalued Maps -- , Chapter 2. Multivalued Maps -- , Chapter 3. Metric Spaces -- , Chapter 4. Spaces Defined by Extensions, Retractions, or Homotopies -- , Chapter 5. Advanced Topological Tools -- , Part II. Coincidence Degree for Fredholm Maps -- , Chapter 6. Some Functional Analysis -- , Chapter 7. Orientation of Families of Linear Fredholm Operators -- , Chapter 8. Some Nonlinear Analysis -- , Chapter 9. The Brouwer Degree -- , Chapter 10. The Benevieri-Furi Degrees -- , Part III. Degree Theory for Function Triples -- , Chapter 11. Function Triples -- , Chapter 12. The Degree for Finite-Dimensional Fredholm Triples -- , Chapter 13. The Degree for Compact Fredholm Triples -- , Chapter 14. The Degree for Noncompact Fredholm Triples -- , Bibliography -- , Index of Symbols -- , Index , Issued also in print. , English
    Additional Edition: ISBN 3-11-027733-6
    Additional Edition: ISBN 3-11-027722-0
    Language: English
    Subjects: Mathematics
    RVK:
    Library Location Call Number Volume/Issue/Year Availability
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