Turnpike Theory of Continuous-Time Linear Optimal Control Problems (Springer Optimization and Its Applications, 104)
Language: English
Published by Springer, 2016
Series: Book 96 of 176 - Springer Optimization and Its Applications
- Softcover
- Used
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- Title
- Turnpike Theory of Continuous-Time Linear Optimal Control Problems (Springer Optimization and Its Applications, 104)
- Author
- Zaslavski, Alexander J.
- Publisher
- Springer
- Publication year
- 2016
- Condition
- Like New
- Book Type
- book
- Binding
- Paperback
- Language
- English
- ISBN 10
- 3319366637
- ISBN 13
- 9783319366630
- Series
- Book 96 of 176: Springer Optimization and Its Applications
Individual turnpike results are of great interest due to their numerous applications in engineering and in economic theory; in this book the study is focused on new results of turnpike phenomenon in linear optimal control problems. The book is intended for engineers as well as for mathematicians interested in the calculus of variations, optimal control and in applied functional analysis.
Two large classes of problems are studied in more depth. The first class studied in Chapter 2 consists of linear control problems with periodic nonsmooth convex integrands. Chapters 3-5 consist of linear control problems with autonomous convex smooth integrands. Chapter 6 discusses a turnpike property for dynamic zero-sum games with linear constraints. Chapter 7 examines genericity results. In Chapter 8, the description of structure of variational problems with extended-valued integrands is obtained. Chapter 9 ends the exposition with a study of turnpike phenomenon for dynamic games with extended value integrands.
"Synopsis" may belong to another edition of this title.
From the Back Cover
Individual turnpike results are of great interest due to their numerous applications in engineering and in economic theory; in this book the study is focused on new results of turnpike phenomenon in linear optimal control problems. The book is intended for engineers as well as for mathematicians interested in the calculus of variations, optimal control, and in applied functional analysis.
Two large classes of problems are studied in more depth. The first class studied in Chapter 2 consists of linear control problems with periodic nonsmooth convex integrands. Chapters 3-5 consist of linear control problems with autonomous nonconvex and nonsmooth integrands. Chapter 6 discusses a turnpike property for dynamic zero-sum games with linear constraints. Chapter 7 examines genericity results. In Chapter 8, the description of structure of variational problems with extended-valued integrands is obtained. Chapter 9 ends the exposition with a study of turnpike phenomenon for dynamic games with extended value integrands.
"About the title" may belong to another edition of this title.
Mispah books
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