Ergodic control of diffusion processes / Ari Arapostathis, Vivek S. Borkar, Mrinal K. Ghosh.

"This comprehensive volume on ergodic control for diffusions highlights intuition alongside technical arguments. A concise account of Markov process theory is followed by a complete development of the fundamental issues and formalisms in control of diffusions. This then leads to a comprehensive...

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Superior document:Encyclopedia of mathematics and its applications ; 143
:
TeilnehmendeR:
Year of Publication:2012
Language:English
Series:Encyclopedia of mathematics and its applications ; v. 143.
Online Access:
Physical Description:xvi, 323 p. :; ill.
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100 1 |a Arapostathis, Ari,  |d 1954- 
245 1 0 |a Ergodic control of diffusion processes  |h [electronic resource] /  |c Ari Arapostathis, Vivek S. Borkar, Mrinal K. Ghosh. 
260 |a Cambridge ;  |a New York :  |b Cambridge University Press,  |c 2012. 
300 |a xvi, 323 p. :  |b ill. 
490 1 |a Encyclopedia of mathematics and its applications ;  |v 143 
504 |a Includes bibliographical references and indexes. 
505 8 |a Machine generated contents note: Preface; 1. Introduction; 2. Controlled diffusions; 3. Nondegenerate controlled diffusions; 4. Various topics in nondegenerate diffusions; 5. Controlled switching diffusions; 6. Controlled martingale problems; 7. Degenerate controlled diffusions; 8. Controlled diffusions with partial observations; Appendix; References; Index of symbols; Subject index. 
520 |a "This comprehensive volume on ergodic control for diffusions highlights intuition alongside technical arguments. A concise account of Markov process theory is followed by a complete development of the fundamental issues and formalisms in control of diffusions. This then leads to a comprehensive treatment of ergodic control, a problem that straddles stochastic control and the ergodic theory of Markov processes. The interplay between the probabilistic and ergodic-theoretic aspects of the problem, notably the asymptotics of empirical measures on one hand, and the analytic aspects leading to a characterization of optimality via the associated Hamilton-Jacobi-Bellman equation on the other, is clearly revealed. The more abstract controlled martingale problem is also presented, in addition to many other related issues and models. Assuming only graduate-level probability and analysis, the authors develop the theory in a manner that makes it accessible to users in applied mathematics, engineering, finance and operations research"--  |c Provided by publisher. 
533 |a Electronic reproduction. Ann Arbor, MI : ProQuest, 2015. Available via World Wide Web. Access may be limited to ProQuest affiliated libraries. 
650 0 |a Diffusion processes. 
650 0 |a Ergodic theory. 
655 4 |a Electronic books. 
700 1 |a Borkar, Vivek S. 
700 1 |a Ghosh, Mrinal K.,  |d 1956- 
710 2 |a ProQuest (Firm) 
830 0 |a Encyclopedia of mathematics and its applications ;  |v v. 143. 
856 4 0 |u https://ebookcentral.proquest.com/lib/oeawat/detail.action?docID=891237  |z Click to View