| Optimization of stochastic systems |
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Winter Simulation Conference
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Proceedings of the 18th conference on Winter simulation
table of contents
Washington, D.C., United States
Pages: 52 - 59
Year of Publication: 1986
ISBN:0-911801-11-1
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Author
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Peter W. Glynn
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Department of Industrial Engineering, and Mathematics Research Center, University of Wisconsin-Madison, Madison, WI
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Downloads (6 Weeks): 5, Downloads (12 Months): 33, Citation Count: 12
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ABSTRACT
This paper gives a short survey of Monte Carlo algorithms for stochastic optimization. Both discrete and continuous parameter stochastic optimization are discussed, with emphasis on the analysis of convergence rate. Some future research directions for the area are also indicated.
REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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Allgower, E. L. and Georg, K. (1983). Predictor--corrector and simplicial methods for approximating fixed points and zero points of nonlinear mappings. Mathematical Programming- The State of the Art -Bonn 198~ Springer-Verlag, New York.
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Bellman, R. E. and Dreyfus, S. E. (1962). ~Lpplied DMnamic Programm_~~. Pr}~nceton UniverSi~y~ Press, Princeton, NJ.
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Denardo, E. ({1982). Dynamic Program- ~. Prentice-Hall, Englewood Cliffs, NJ.
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Ermoliev, Y. (1983). Stochastic quasigradient methods and their application to system opl;imization. Stochastics 9, 1-36.
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Fox, B. L. and Glynn, P. W. (1986). Replication schemes for :Limiting expectations. Technical Report, University of Montreal.
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Glynn, P. W. and Sanders, J. L. (1986). Monte Carlo optimization of stochastic systems: Two new approaches. Proceedings of the 1986 ASME Computers in Engineering Conference.
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Heidelberger, P. (1986). Limitations of infinitesimal perturbation analysis. Research Report, IBM, Yorktown Heights, NY.
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Kushner, H. J. and Clark, D. S. (1978). Stochastic Approximation Methods for Constrained and Unconstrained Systems. Springer- Verlag, New York.
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Polyak, B. T. (1976). Convergence and convergence rate of iterative stochastic algorithms I. General case. Automatika i Telemekhanika, 83 -94.
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Sacks, J. (1958). Asymptotic distribution of stochastic approximation procedures. Ann. Math. Statist. 29, 373-405.
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Schruben, L. W. (1986). A frequencydomain approach to stochastic sensitivity analysis. Technical Report, Cornell University.
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Suri, R. (1983). Infinitesimal perturbation analysis of discrete event dynamic systems: A general theory. Proceedgings of the 22nd IEEE Conference on Decision and Control.
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Zazanis, M. A. and Suri, R. (1985). Comparison of perturbation analysis with conventional sensitivity estimates for regenerative stochastic systems. Technical Report, Harvard University.
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CITED BY 12
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Michael C. Fu , Yu-Chi Ho, Using perturbation analysis for gradient estimation, averaging and updating in a stochastic approximation algorithm, Proceedings of the 20th conference on Winter simulation, p.509-517, December 12-14, 1988, San Diego, California, United States
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Young Hae Lee , Kyoung Jong Park , Tag Gon Kim, An approach for finding discrete variable design alternatives using a simulation optimization method, Proceedings of the 31st conference on Winter simulation: Simulation---a bridge to the future, p.678-685, December 05-08, 1999, Phoenix, Arizona, United States
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Young Hae Lee , Kyoung Jong Park , Yun Bae Kim, Single run optimization using the reverse-simulation method, Proceedings of the 29th conference on Winter simulation, p.187-193, December 07-10, 1997, Atlanta, Georgia, United States
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