Young Measures and Compactness in Measure Spaces.
Material type:![Text](/opac-tmpl/lib/famfamfam/BK.png)
- text
- computer
- online resource
- 9783110280517
- 3110280515
- Spaces of measures
- Measure theory
- Mathematical optimization
- Bounded Measures
- Measure Spaces
- Topological Spaces
- Weak Compactness
- Young Measures
- Espaces de mesures
- Théorie de la mesure
- Optimisation mathématique
- MATHEMATICS -- Calculus
- MATHEMATICS -- Mathematical Analysis
- Mathematical optimization
- Measure theory
- Spaces of measures
- Maßraum
- Kompaktheit
- Young-Maß
- 515.42 515/.42
- QA312 .F56 2012
- SK 430
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OPJGU Sonepat- Campus | E-Books EBSCO | Available |
Print version record.
Many problems in science can be formulated in the language of optimization theory, in which case an optimal solution or the best response to a particular situation is required. In situations of interest, such classical optimal solutions are lacking, or at least, the existence of such solutions is far from easy to prove. So, non-convex optimization problems may not possess a classical solution because approximate solutions typically show rapid oscillations. This phenomenon requires the extension of such problems' solution often constructed by means of Young measures. This book is written to int.
Includes bibliographical references and index.
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.
English.
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