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  • 1
    UID:
    almahu_BV040272055
    Format: XII, 339 S.
    ISBN: 978-3-11-027640-4
    Additional Edition: Erscheint auch als Online-Ausgabe ISBN 978-3-11-028051-7
    Language: English
    Subjects: Mathematics
    RVK:
    Keywords: Maßraum ; Kompaktheit ; Young-Maß
    Library Location Call Number Volume/Issue/Year Availability
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  • 2
    Online Resource
    Online Resource
    Berlin ; : De Gruyter,
    UID:
    almahu_9949462262202882
    Format: 1 online resource (339 p.)
    ISBN: 9783110280517 , 9783110238570
    Content: In recent years, technological progress created a great need for complex mathematical models. Many practical problems can be formulated using optimization theory and they hope to obtain an optimal solution. In most cases, such optimal solution can not be found. So, non-convex optimization problems (arising, e.g., in variational calculus, optimal control, nonlinear evolutions equations) may not possess a classical minimizer because the minimizing sequences have typically rapid oscillations. This behavior requires a relaxation of notion of solution for such problems; often we can obtain such a relaxation by means of Young measures. This monograph is a self-contained book which gathers all theoretical aspects related to the defining of Young measures (measurability, disintegration, stable convergence, compactness), a book which is also a useful tool for those interested in theoretical foundations of the measure theory. It provides a complete set of classical and recent compactness results in measure and function spaces. The book is organized in three chapters: The first chapter covers background material on measure theory in abstract frame. In the second chapter the measure theory on topological spaces is presented. Compactness results from the first two chapters are used to study Young measures in the third chapter. All results are accompanied by full demonstrations and for many of these results different proofs are given. All statements are fully justified and proved.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Weak Compactness in Measure Spaces -- , Chapter 2. Bounded Measures on Topological Spaces -- , Chapter 3. Young Measures -- , Bibliography -- , Index -- , About the Authors , Mode of access: Internet via World Wide Web. , In English.
    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 9783110276404
    Language: English
    Subjects: Mathematics
    RVK:
    URL: Cover
    URL: Volltext  (lizenzpflichtig)
    URL: Cover
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
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  • 3
    Online Resource
    Online Resource
    Berlin ;Boston :De Gruyter,
    UID:
    edocfu_9958353908502883
    Format: 1 online resource (351p.)
    ISBN: 9783110280517
    Content: In recent years, technological progress created a great need for complex mathematical models. Many practical problems can be formulated using optimization theory and they hope to obtain an optimal solution. In most cases, such optimal solution can not be found. So, non-convex optimization problems (arising, e.g., in variational calculus, optimal control, nonlinear evolutions equations) may not possess a classical minimizer because the minimizing sequences have typically rapid oscillations. This behavior requires a relaxation of notion of solution for such problems; often we can obtain such a relaxation by means of Young measures. This monograph is a self-contained book which gathers all theoretical aspects related to the defining of Young measures (measurability, disintegration, stable convergence, compactness), a book which is also a useful tool for those interested in theoretical foundations of the measure theory. It provides a complete set of classical and recent compactness results in measure and function spaces. The book is organized in three chapters: The first chapter covers background material on measure theory in abstract frame. In the second chapter the measure theory on topological spaces is presented. Compactness results from the first two chapters are used to study Young measures in the third chapter. All results are accompanied by full demonstrations and for many of these results different proofs are given. All statements are fully justified and proved.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Weak Compactness in Measure Spaces -- , Chapter 2. Bounded Measures on Topological Spaces -- , Chapter 3. Young Measures -- , Bibliography -- , Index -- , About the Authors , In English.
    Additional Edition: ISBN 978-3-11-027640-4
    Language: English
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
  • 4
    UID:
    b3kat_BV040272055
    Format: XII, 339 S.
    ISBN: 9783110276404
    Additional Edition: Erscheint auch als Online-Ausgabe ISBN 978-3-11-028051-7
    Language: English
    Subjects: Mathematics
    RVK:
    Keywords: Maßraum ; Kompaktheit ; Young-Maß
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
  • 5
    Online Resource
    Online Resource
    Berlin ; : De Gruyter,
    UID:
    edocfu_9959242394402883
    Format: 1 online resource (352 p.)
    Edition: 1st ed.
    ISBN: 1-283-85791-X , 3-11-028051-5 , 3-11-028052-3
    Content: In recent years, technological progress created a great need for complex mathematical models. Many practical problems can be formulated using optimization theory and they hope to obtain an optimal solution. In most cases, such optimal solution can not be found. So, non-convex optimization problems (arising, e.g., in variational calculus, optimal control, nonlinear evolutions equations) may not possess a classical minimizer because the minimizing sequences have typically rapid oscillations. This behavior requires a relaxation of notion of solution for such problems; often we can obtain such a relaxation by means of Young measures. This monograph is a self-contained book which gathers all theoretical aspects related to the defining of Young measures (measurability, disintegration, stable convergence, compactness), a book which is also a useful tool for those interested in theoretical foundations of the measure theory. It provides a complete set of classical and recent compactness results in measure and function spaces. The book is organized in three chapters: The first chapter covers background material on measure theory in abstract frame. In the second chapter the measure theory on topological spaces is presented. Compactness results from the first two chapters are used to study Young measures in the third chapter. All results are accompanied by full demonstrations and for many of these results different proofs are given. All statements are fully justified and proved.
    Note: Description based upon print version of record. , Front matter -- , Preface -- , Contents -- , Chapter 1. Weak Compactness in Measure Spaces -- , Chapter 2. Bounded Measures on Topological Spaces -- , Chapter 3. Young Measures -- , Bibliography -- , Index -- , About the Authors , English
    Additional Edition: ISBN 3-11-027640-2
    Language: English
    Subjects: Mathematics
    RVK:
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
  • 6
    Online Resource
    Online Resource
    Berlin ; : De Gruyter,
    UID:
    almahu_9947548580302882
    Format: 1 online resource (351 p.)
    ISBN: 9783110280517 , 9783110288995
    Content: In recent years, technological progress created a great need for complex mathematical models. Many practical problems can be formulated using optimization theory and they hope to obtain an optimal solution. In most cases, such optimal solution can not be found. So, non-convex optimization problems (arising, e.g., in variational calculus, optimal control, nonlinear evolutions equations) may not possess a classical minimizer because the minimizing sequences have typically rapid oscillations. This behavior requires a relaxation of notion of solution for such problems; often we can obtain such a relaxation by means of Young measures. This monograph is a self-contained book which gathers all theoretical aspects related to the defining of Young measures (measurability, disintegration, stable convergence, compactness), a book which is also a useful tool for those interested in theoretical foundations of the measure theory. It provides a complete set of classical and recent compactness results in measure and function spaces. The book is organized in three chapters: The first chapter covers background material on measure theory in abstract frame. In the second chapter the measure theory on topological spaces is presented. Compactness results from the first two chapters are used to study Young measures in the third chapter. All results are accompanied by full demonstrations and for many of these results different proofs are given. All statements are fully justified and proved.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Weak Compactness in Measure Spaces -- , Chapter 2. Bounded Measures on Topological Spaces -- , Chapter 3. Young Measures -- , Bibliography -- , Index -- , About the Authors , 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 9783110276404
    Language: English
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
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