Finite approximations in discrete-time stochastic control quantized models and asymptotic optimality introduction and summary

Title Finite approximations in discrete-time stochastic control quantized models and asymptotic optimality introduction and summary
Author Saldı, Naci, Linder, T., Yüksel, S.
Publication Date: 2018
Publication Place - Birkhäuser Basel
Type Book
Language English
Digital Yes
Manuscript No
Library: Özyeğin University
Library Asset ID 2324-9749, 978-3-319-79032-9
Record ID 1cbcbb00-14eb-4ea7-b050-08a9bc273e0f
Library Location Natural and Mathematical Sciences
Date 2018
Sample Text Control and optimization of dynamical systems in the presence of stochastic uncertainty is a mature field with a large range of applications. A comprehensive treatment of such problems can be found in excellent books and other resources including [7, 16, 29, 68, 84, 95, 104], and [6]. To date, there exist a nearly complete theory regarding the existence and structure of optimal solutions under various formulations as well as computational methods to obtain such optimal solutions for problems with finite state and control spaces. However, there still exist substantial computational challenges involving problems with large state and action spaces, such as standard Borel spaces. For such state and action spaces, obtaining optimal policies is in general computationally infeasible.
DOI 10.1007/978-3-319-79033-6_1
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Finite approximations in discrete-time stochastic control quantized models and asymptotic optimality introduction and summary

Author Saldı, Naci, Linder, T., Yüksel, S.
Publication Date 2018
Publication Place - Birkhäuser Basel
Type Book
Language English
Digital Yes
Manuscript No
Library Özyeğin University
Library Asset ID 2324-9749, 978-3-319-79032-9
Record ID 1cbcbb00-14eb-4ea7-b050-08a9bc273e0f
Library Location Natural and Mathematical Sciences
Date 2018
Sample Text Control and optimization of dynamical systems in the presence of stochastic uncertainty is a mature field with a large range of applications. A comprehensive treatment of such problems can be found in excellent books and other resources including [7, 16, 29, 68, 84, 95, 104], and [6]. To date, there exist a nearly complete theory regarding the existence and structure of optimal solutions under various formulations as well as computational methods to obtain such optimal solutions for problems with finite state and control spaces. However, there still exist substantial computational challenges involving problems with large state and action spaces, such as standard Borel spaces. For such state and action spaces, obtaining optimal policies is in general computationally infeasible.
DOI 10.1007/978-3-319-79033-6_1
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