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Essays on Pareto Optimality in Cooperative Games
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Essays on Pareto Optimality in Cooperative Games/ by Yaning Lin, Weihai Zhang.
Author:
Lin, Yaning.
other author:
Zhang, Weihai.
Description:
XIV, 160 p. 34 illus., 33 illus. in color.online resource. :
Contained By:
Springer Nature eBook
Subject:
Optimization. -
Online resource:
https://doi.org/10.1007/978-981-19-5049-0
ISBN:
9789811950490
Essays on Pareto Optimality in Cooperative Games
Lin, Yaning.
Essays on Pareto Optimality in Cooperative Games
[electronic resource] /by Yaning Lin, Weihai Zhang. - 1st ed. 2022. - XIV, 160 p. 34 illus., 33 illus. in color.online resource.
Introduction -- Existence conditions of Pareto solutions in the finite horizon stochastic differential game -- Existence conditions of Pareto solutions in the infinite horizon stochastic differential game -- LQ Pareto game of the stochastic singular systems in finite horizon -- LQ Pareto game of the stochastic singular systems in infinite horizon -- Pareto-based guaranteed cost control of the uncertain mean-field stochastic systems -- Existence conditions of Pareto solutions in the finite horizon cooperative difference game -- Existence conditions of Pareto solutions in the infinite horizon cooperative difference game -- References.
The book focuses on Pareto optimality in cooperative games. Most of the existing works focus on the Pareto optimality of deterministic continuous-time systems or for the regular convex LQ case. To expand on the available literature, we explore the existence conditions of Pareto solutions in stochastic differential game for more general cases. In addition, the LQ Pareto game for stochastic singular systems, Pareto-based guaranteed cost control for uncertain mean-field stochastic systems, and the existence conditions of Pareto solutions in cooperative difference game are also studied in detail. Addressing Pareto optimality for more general cases and wider systems is one of the major features of the book, making it particularly suitable for readers who are interested in multi-objective optimal control. Accordingly, it offers a valuable asset for researchers, engineers, and graduate students in the fields of control theory and control engineering, economics, management science, mathematics, etc.
ISBN: 9789811950490
Standard No.: 10.1007/978-981-19-5049-0doiSubjects--Topical Terms:
669174
Optimization.
LC Class. No.: TJ212-225
Dewey Class. No.: 629.8312
Essays on Pareto Optimality in Cooperative Games
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Introduction -- Existence conditions of Pareto solutions in the finite horizon stochastic differential game -- Existence conditions of Pareto solutions in the infinite horizon stochastic differential game -- LQ Pareto game of the stochastic singular systems in finite horizon -- LQ Pareto game of the stochastic singular systems in infinite horizon -- Pareto-based guaranteed cost control of the uncertain mean-field stochastic systems -- Existence conditions of Pareto solutions in the finite horizon cooperative difference game -- Existence conditions of Pareto solutions in the infinite horizon cooperative difference game -- References.
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The book focuses on Pareto optimality in cooperative games. Most of the existing works focus on the Pareto optimality of deterministic continuous-time systems or for the regular convex LQ case. To expand on the available literature, we explore the existence conditions of Pareto solutions in stochastic differential game for more general cases. In addition, the LQ Pareto game for stochastic singular systems, Pareto-based guaranteed cost control for uncertain mean-field stochastic systems, and the existence conditions of Pareto solutions in cooperative difference game are also studied in detail. Addressing Pareto optimality for more general cases and wider systems is one of the major features of the book, making it particularly suitable for readers who are interested in multi-objective optimal control. Accordingly, it offers a valuable asset for researchers, engineers, and graduate students in the fields of control theory and control engineering, economics, management science, mathematics, etc.
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