Optimization and Multiobjective Control of Time-Discrete Systems: Dynamic Networks and Multilayered Structures
β Scribed by Stefan Pickl, Dmitrii Lozovanu (auth.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Year
- 2009
- Tongue
- English
- Leaves
- 295
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
The study of discrete structures and networks becomes more and more important in decision theory. A relevant topic in modern control theory reflecting this fact is concerned with multiobjective control problems and dynamical games. The monograph presents recent developments and applications in the field of multiobjective control of time-discrete systems with a finite set of states. The dynamics of such systems is described by a directed graph in which each vertex corresponds to a dynamic state and the edges correspond to transitions of the system moving from one state to another. This characterization allows us to formulate the considered control models on special dynamic networks. Suitable algorithms are derived exploiting multilayered structures. Game theoretical properties are characterized. A multilayered game on a network can be used to model a certain trading procedure of emission certificates within Kyoto process. Optimal economic behavior and equilibria can be determined.
β¦ Table of Contents
Front Matter....Pages 1-13
Multi-Objective Control of Time-Discrete Systems and Dynamic Games on Networks....Pages 1-79
Max-Min Control Problems and Solving Zero-Sum Games on Networks....Pages 1-43
Extension and Generalization of Discrete Control Problems and Algorithmic Approaches for its Solving....Pages 1-55
Discrete Control and Optimal Dynamic Flow Problems on Networks....Pages 1-52
Applications and Related Topics....Pages 1-42
Back Matter....Pages 1-10
β¦ Subjects
Control , Robotics, Mechatronics; Quality Control, Reliability, Safety and Risk; Operations Research/Decision Theory; Calculus of Variations and Optimal Control; Optimization
π SIMILAR VOLUMES
<p>J. P. La Salle has developed in [20] a stability theory for systems of difference equations (see also [8]) which we introduce in the first chapter within the framework of metric spaces. The stability theory for such systems can also be found in [13] in a slightly modified form. We start with auto
<p>This book presents the latest findings on stochastic dynamic programming models and on solving optimal control problems in networks. It includes the authorsβ new findings on determining the optimal solution of discrete optimal control problems in networks and on solving game variants of Markov de
<p><span>This book describes an effective approach to the cooperative and coordinated control of multivehicle systems. This rigorous analytic approach guarantees the stability of coordinated and cooperating vehicles using distributed protocols and uses low-energy, event-triggered mechanisms for netw
Intelligent systems are a hallmark of modern feedback control systems. But as these systems mature, we have come to expect higher levels of performance in speed and accuracy in the face of severe nonlinearities, disturbances, unforeseen dynamics, and unstructured uncertainties. Artificial neural net