[go: up one dir, main page]
More Web Proxy on the site http://driver.im/ skip to main content
10.5555/510378.510400acmconferencesArticle/Chapter ViewAbstractPublication PagesConference Proceedingsacm-pubtype
Article
Free access

Simulation optimization: a survey of simulation optimization techniques and procedures

Published: 10 December 2000 Publication History

Abstract

Discrete-event simulation optimization is a problem of significant interest to practitioners interested in extracting useful information about an actual (or yet to be designed) system that can be modeled using discrete-event simulation. This paper presents a brief survey of the literature on discrete-event simulation optimization over the past decade (1988 to the present). Swisher et al. (2000) provides a more comprehensive review of this topic while Jacobson and Schruben (1989) covers the literature preceding 1988. Optimization of both discrete and continuous input parameters are examined herein. The continuous input parameter case is separated into gradient and non-gradient based optimization procedures. The discrete input parameter case differentiates techniques appropriate for small and for large numbers of feasible input parameter values.

References

[1]
Alrefaei, M. H. and S. Andradottir. 1998a. A simulated annealing algorithm with constant temperature for discrete stochastic optimization. Technical report, Department of Industrial and Systems Engineering, Georgia Institute of Technology, Atlanta, Georgia.
[2]
Alrefaei, M. H. and S. Andradottir. 1998b. A modification of the stochastic ruler method for discrete stochastic optimization. Technical report, Department of Industrial and Systems Engineering, Georgia Institute of Technology, Atlanta, Georgia.
[3]
Andradottir, S. 1990. A new algorithm for stochastic approximation. Proceedings of the 1990 Winter Simulation Conference, 364-366.
[4]
Andradottir, S. 1991. A projected stochastic approximation algorithm. Proceedings of the 1991 Winter Simulation Conference, 954-957.
[5]
Andradottir, S. 1995. A stochastic approximation algorithm with varying bounds. Operations Research 43:1037-1048.
[6]
Andradottir, S. 1996a. A global search method for discrete stochastic optimization. SIAM Journal on Optimization 6:513-530.
[7]
Andradottir, S. 1996b. A scaled stochastic approximation algorithm. Management Science 42:475-498.
[8]
Andradottir, S. 1996c. Optimization of the transient and steady-state behavior of discrete event systems. Management Science 42:717-737.
[9]
Andradottir, S. 1998a. A review of simulation optimization techniques. Proceedings of the 1998 Winter Simulation Conference, 151-158.
[10]
Andradottir, S. 1998b. Simulation optimization. In Handbook on Simulation, ed. J. Banks, 307-333. John Wiley & Sons, Inc., New York.
[11]
Arsham, H. 1996. Stochastic optimization of discrete event systems simulation. Microelectronics and Reliability 36:1357-1368.
[12]
Azadivar, F. 1999. Simulation optimization methodologies. Proceedings of the 1999 Winter Simulation Conference, 93-100.
[13]
Barton, R. R. and J. S. Ivey. 1991. Modifications of the nelder-mead simplex method for stochastic simulation response optimization. Proceedings of the 1991 Winter Simulation Conference, 945-953.
[14]
Barton, R. R. and J. S. Ivey. 1996. Nelder-mead simplex modifications for simulation optimization. Management Science 42:954-973.
[15]
Bechhofer, R. E., T. J. Santer, and D. M. Goldsman. 1995. Design and Analysis of Experiments for Statistical Selection, Screening, and Multiple Comparisons. John Wiley & Sons, Inc., New York.
[16]
Bettonvil, B. 1989. A formal description of discrete event dynamic systems including infinitesimal perturbation analysis. European Journal of Operational Research 42:213-222.
[17]
Bofinger, E. and G. J. Lewis. 1992. Two-stage procedures for multiple comparisons with a control. American Journal of Mathematical and Management Sciences 12:253-275.
[18]
Bremaud, P. and F. J. Vazquez-Abad. 1992. On the pathwise computation of derivatives with respect to the rate of a point process: the phantom RPA method. Queuing Systems 10:249-270.
[19]
Carson, Y. and A. Maria. 1997. Simulation optimization: methods and applications. Proceedings of the 1997 Winter Simulation Conference, 118-126.
[20]
Cassandras, C. G. 1993. Rapid Learning Techniques for Discrete Event Systems: Modeling and Performance Analysis. Irwin, Homewood, Illinois.
[21]
Cassandras, C. G. and S. G. Strickland. 1989. Sample path properties of timed discrete event systems. Proceedings of the IEEE, 59-71.
[22]
Chen, C. H. 1995. An effective approach to smartly allocate computing budget for discrete event simulation. Proceedings of the IEEE Conference on Decision and Control, 2598-2603.
[23]
Chen, C. H. 1996. A lower bound for the correct subset-selection probability and its application to discrete-event systems simulations. IEEE Transactions on Automatic Control 41:1227-1231.
[24]
Chen, C. H., H. C. Chen, and L. Dai. 1996. A gradient approach for smartly allocating computing budget for discrete event simulation. Proceedings of the 1996 Winter Simulation Conference, 398-405.
[25]
Dai, L. 1995. Convergence properties of ordinal comparison in the simulation of discrete event dynamic systems. Proceedings of the IEEE Conference on Decision and Control, 2604-2609.
[26]
Damerdji, H. and M. K. Nakayama. 1996. Two-stage procedures for multiple comparisons with a control in steady-state simulations. Proceedings of the 1996 Winter Simulation Conference, 372-375.
[27]
Damerdji, H. and M. K. Nakayama. 1999. Two-stage multiple-comparison procedures for steady-state simulations. ACM Transactions on Modeling and Computer Simulations 9:1-30.
[28]
Deng, M. and Y. C. Ho. 1997. Iterative ordinal optimization and its application. Proceedings of the IEEE Conference on Decision and Control, 3562-3567.
[29]
Deng, M., Y. C. Ho, and J. Q. Hu. 1992. Effect of correlated estimation errors in ordinal optimization. Proceedings of the 1992 Winter Simulation Conference, 466-474.
[30]
Dolgui, A. and D. Ofitserov. 1997. A stochastic method for discrete and continuous optimization in manufacturing systems. Journal of Intelligent Manufacturing, 8:405-413.
[31]
Dudewicz, E. J. and S. R. Dalal. 1975. Allocation of observations in ranking and selection with unequal variances. The Indian Journal of Statistics 37B:28-78.
[32]
Dunnett, C. W. 1955. A multiple comparisons procedure for comparing several treatments with a control. Journal of the American Statistical Association 78:965-971.
[33]
Eglese, R. W. 1990. Simulated annealing: a tool for operational research. European Journal of Operational Research 46:271-281.
[34]
Evans, G. W., B. Stuckman, and M. Mollaghasemi. 1991. Multicriteria optimization of simulation models. Proceedings of the 1991 Winter Simulation Conference, 894-900.
[35]
Fleischer, M. A. 1995. Simulated annealing: past, present, and future. Proceedings of the 1995 Winter Simulation Conference, 155-161.
[36]
Fu, M. 1990. Convergence of a stochastic approximation algorithm for the GI/G/1 queue using infinitesimal perturbation analysis. Journal of Optimization Theory and Application 65:149-160.
[37]
Fu, M. 1994a. Optimization via simulation: a review. Annals of Operations Research 53:199-247.
[38]
Fu, M. 1994b. A tutorial review of techniques for simulation optimization. Proceedings of the 1994 Winter Simulation Conference, 149-156.
[39]
Fu, M., and K. Healy. 1992. Simulation optimization of (s,S) inventory systems. Proceedings of the 1992 Winter Simulation Conference, 506-514.
[40]
Fu, M., and K. Healy. 1997. Techniques for optimization via simulation: an experimental study on an (s, S) inventory system. IIE Transactions 29:191-199.
[41]
Fu, M. and Y. C. Ho. 1988. Using perturbation analysis for gradient estimation, averaging and updating in a stochastic approximation algorithm. Proceedings of the 1988 Winter Simulation Conference, 509-517.
[42]
Fu, M. and J. Q. Hu. 1997. Conditional Monte Carlo: Gradient Estimation and Optimization Applications. Kluwer Academic Publishers, Norwell, Massachusetts.
[43]
Gaivoronski, A. 1992. Optimization of stochastic discrete event dynamic systems: a survey of some recent results. Proceedings of the Workshop on Simulation and Optimization, 24-44.
[44]
Glasserman, P. 1991. Gradient Estimation via Perturbation Analysis. Kluwer Academic Publishers, Boston, Massachusetts.
[45]
Glover, F. and M. Laguna. 1997. Tabu Search. Kluwer Academic Publishers, Norwell, Massachusetts.
[46]
Glynn, P. W. 1987. Likelihood ratio gradient estimation: an overview. Proceedings of the 1987 Winter Simulation Conference, 366-375.
[47]
Glynn, P. W. 1989. Optimization of stochastic systems via simulation. Proceedings of the 1989 Winter Simulation Conference, 90-105.
[48]
Goldsman, D. and B. L. Nelson. 1990. Batch-size effects on simulation optimization using multiple comparisons. Proceedings of the 1990 Winter Simulation Conference, 288-293.
[49]
Goldsman, D. and B. L. Nelson. 1994. Ranking, selection and multiple comparisons in computer simulation. Proceedings of the 1994 Winter Simulation Conference, 192-199.
[50]
Goldsman, D. and B. L. Nelson. 1998a. Comparing systems via simulation. In Handbook on Simulation, ed. J. Banks, John Wiley & Sons, Inc., New York.
[51]
Goldsman, D. and B. L. Nelson. 1998b. Statistical screening, selection and multiple comparison procedures in computer simulation. Proceedings of the 1998 Winter Simulation Conference, 159-166.
[52]
Gurkan, G., A. Y. Ozge, and S. M. Robinson. 1994. Sample-path optimization in simulation. Proceedings of the 1994 Winter Simulation Conference, 247-254.
[53]
Haddock, J. and G. Bengu. 1987. Application of a simulation optimization system for a continuous review inventory system. Proceedings of the 1987 Winter Simulation Conference, 382-390.
[54]
Haddock, J. and J. Mittenhall. 1992. Simulation optimization using simulated annealing. Computers and Industrial Engineering 22:387-395.
[55]
Hall, J. D. and R. O. Bowden. 1997. Simulation optimization by direct search: a comparative study. Proceedings of the 6th International Industrial Engineering Research Conference, 298-303.
[56]
Healy, K. J. 1994. Identifying policies that are most likely to produce a desirable outcome. Proceedings of the 1994 Winter Simulation Conference, 387-391.
[57]
Healy, K. J. and L. W. Schruben. 1991. Retrospective simulation response optimization. Proceedings of the 1991 Winter Simulation Conference, 901-906.
[58]
Hill, S. D. and M. C. Fu. 1994a. Simulation optimization via simultaneous perturbation stochastic approximation. Proceedings of the 1994 Winter Simulation Conference, 1461-1464.
[59]
Hill, S. D. and M. C. Fu. 1994b. Optimizing discrete event systems with the simultaneous perturbation stochastic approximation algorithm. Proceedings of the IEEE Conference on Decision and Control, 2631-2632.
[60]
Ho, Y. C. 1994. Overview of ordinal optimization. Proceedings of the IEEE Conference on Decision and Control, 1975-1977.
[61]
Ho, Y. C. and X. R. Cao. 1991. Perturbation Analysis of Discrete Event Dynamic Systems. Kluwer Academic Publishers, Norwell, Massachusetts.
[62]
Ho, Y. C. and M. Deng. 1994. The problem of large search space in stochastic optimization. Proceedings of the IEEE Conference on Decision and Control, 1470-1475.
[63]
Ho, Y. C. and M. E. Larson. 1995. Ordinal optimization approach to rare event probability problems. Discrete Event Dynamic Systems: Theory and Applications 5:281-301.
[64]
Ho, Y. C., R. Sreenivas, and P. Vakili. 1992. Ordinal optimization of discrete event dynamic systems. Discrete Event Dynamical Systems 2:61-88.
[65]
Hsu, J. C. 1984. Constrained simultaneous confidence intervals for multiple comparisons with the best. Annals of Statistics 12:1136-1144.
[66]
Hsu, J. C. 1996. Multiple Comparisons: Theory and Methods. Chapman & Hall, London, England.
[67]
Hsu, J. C. and B. L. Nelson. 1988. Optimization over a finite number of system designs with one-stage sampling and multiple comparisons with the best. Proceedings of the 1988 Winter Simulation Conference, 451-457.
[68]
Humphrey, D. G. and J. R. Wilson. 1998. A revised simplex search procedure for stochastic simulation response-surface optimization. Proceedings of the 1998 Winter Simulation Conference, 751-759.
[69]
Hyden, P. and L. W. Schruben. 1999. Designing simultaneous simulation experiments. Proceedings of the 1999 Winter Simulation Conference, 389-394.
[70]
Jacobson, S. H. and L. W. Schruben. 1989. A review of techniques for simulation optimization. Operations Research Letters 8:1-9.
[71]
Jacobson, S. H. and L. W. Schruben. 1999. A harmonic analysis approach to simulation sensitivity analysis. IIE Transactions 31:231-243.
[72]
Joshi, S. S., A. K. Rathi, and J. D. Tew. 1995. An improved response surface methodology algorithm with an application to traffic signal optimization for urban networks. Proceedings of the 1995 Winter Simulation Conference, 1104-1109.
[73]
Kiefer, J. and J. Wolfowitz. 1952. Stochastic estimation of the maximum of a regression function. Annals of Mathematical Statistics 23:462-466.
[74]
Koenig, L. W. and A. M. Law. 1985. A procedure for selecting a subset of size m containing the 1 best of k independent normal populations, with applications to simulation. Communications in Statistics B14:719-734.
[75]
Lau, T. W. E. and Y. C. Ho. 1997. Universal alignment probabilities and subset selection for ordinal optimization. Journal of Optimization Theory and Applications 93:455-489.
[76]
L'Ecuyer, P. and P. W. Glynn. 1994. Stochastic optimization by simulation: convergence proofs for the GI/G/1 queue in steady state. Management Science 40:1562-1578.
[77]
Lee, L. H, T. W. E. Lau., and Y. C. Ho. 1999. Explanation of goal softening in ordinal optimization. IEEE Transactions on Automatic Control 44:94-98.
[78]
Lee, Y. H., K. J. Park, and Y. B. Kim. 1997. Single run optimization using the reverse-simulation method. Proceedings of the 1997 Winter Simulation Conference, 187-193.
[79]
Leung, Y. T. and R. Suri. 1990. Finite-time behavior of two simulation optimization algorithms. Proceedings of the 1990 Winter Simulation Conference, 372-376.
[80]
Liepins, G. E. and M. R. Hilliard. 1989. Genetic algorithms: foundations and applications. Annals of Operations Research 21:31-58.
[81]
Matejcik, F. J. and B. L. Nelson. 1993. Simultaneous ranking, selection and multiple comparisons for simulation. Proceedings of the 1993 Winter Simulation Conference, 386-392.
[82]
Matejcik, F. J. and B. L. Nelson. 1995. Two-stage multiple comparisons with the best for computer simulation. Operations Research 43:633-640.
[83]
Morrice, D. J., J. Butler, and P. W. Mullarkey. 1998. An approach to ranking and selection for multiple performance measures. Proceedings of the 1998 Winter Simulation Conference, 719-725.
[84]
Morrice, D. J., J. Butler, P. W. Mullarkey, and S. Gavireni. 1999. Sensitivity analysis in ranking and selection for multiple performance measures. Proceedings of the 1999 Winter Simulation Conference, 618-624.
[85]
Muhlenbein, H. 1997. Genetic algorithms. In Local Search in Combinatorial Optimization, eds. E. Aarts and J. K. Lenstra, 137-172.
[86]
Nakayama, M. K. 1995. Selecting the best system in steady-state simulations using batch means. Proceedings of the 1995 Winter Simulation Conference, 362-366.
[87]
Nakayama, M. K. 1996. Multiple comparisons with the best in steady-state simulations. Proceedings of the Second International Workshop on Mathematical Methods in Stochastic Simulation and Experimental Design, 230-235.
[88]
Nakayama, M. K. 1997a. Multiple-comparison procedures for steady-state simulations. Annals of Statistics 25:2433-2450.
[89]
Nakayama, M. K. 1997b. Using common random numbers in two-stage procedures for multiple comparisons with the best for steady-state simulations. Proceedings of the 11th European Simulation Multiconference, 155-159.
[90]
Nakayama, M. K. 2000. Multiple comparisons with the best using common random numbers in steady-state simulations. Journal of Statistical Planning and Inference 85:37-48.
[91]
Nelson, B. L. and F. J. Matejcik. 1995. Using common random numbers for indifference-zone selection and multiple comparisons in simulation. Management Science 41:1935-1945.
[92]
Ólafsson, S. 1999. Iterative ranking and selection for large-scale optimization. Proceedings of the 1999 Winter Simulation Conference, 479-485.
[93]
Ólafsson, S. and L. Shi. 1998. An integrated framework for deterministic and stochastic optimization. Proceedings of the 1998 Winter Simulation Conference, 743-750.
[94]
Ólafsson, S. and L. Shi. 1999. Optimization via adaptive sampling and regenerative simulation. Proceedings of the 1999 Winter Simulation Conference, 666-672.
[95]
Park, J. W. 1990. Optimization techniques using computer simulation. Korea Information Science Society Review 8:37-47.
[96]
Rinott, Y. 1978. On two-stage selection procedures and related probability inequalities. Communications in Statistics A7:799-811.
[97]
Robbins, H. and S. Monro. 1951. A stochastic approximation method. Annals of Mathematical Statistics 22:400-407.
[98]
Robinson, S. M. 1996. Analysis of sample-path optimization. Mathematics of Operations Research 21:513-528.
[99]
Rubinstein, R. Y. 1991. How to optimize discrete-event systems from a single sample path by the score function method. Annals of Operations Research 27:175-212.
[100]
Rubinstein, R. Y. 1997. Optimization of computer simulation models with rare events. European Journal of Operational Research 99:89-112.
[101]
Rubinstein, R. Y. and A. Shapiro. 1993. Discrete Event Systems: Sensitivity Analysis and Stochastic Approximation using the Score Function Method, John Wiley & Sons, Inc., Chichester.
[102]
Safizadeh, M. H. 1990. Optimization in simulation: current issues and the future outlook. Naval Research Logistics Quarterly 37:807-825.
[103]
Schruben, L. W. 1997. Simulation optimization using simultaneous replications and event time dilation. Proceedings of the 1997 Winter Simulation Conference, 177-180.
[104]
Shapiro, A. 1996. Simulation based optimization. Proceedings of the 1996 Winter Simulation Conference, 332-336.
[105]
Shi, L. and S. Ólafsson. 1997. An integrated framework for deterministic and stochastic optimization. Proceedings of the 1997 Winter Simulation Conference, 358-365.
[106]
Shi, L., C. H. Chen, and E. Yücesan. 1999. Simultaneous simulation experiments and nested partition for discrete resource allocation in supply chain management. Proceedings of the 1999 Winter Simulation Conference, 395-401.
[107]
Spall, J. C. 1992. Multivariate stochastic approximation using a simultaneous perturbation gradient approximation. IEEE Transactions on Automatic Control 37:332-341.
[108]
Sullivan, D. W. and J. R. Wilson. 1989. Restricted subset selection procedures for simulation. Operations Research 37:52-71.
[109]
Suri, R. and Y. T. Leung. 1987. Single run optimization of a SIMAN model for closed loop flexible assembly systems. Proceedings of the 1987 Winter Simulation Conference, 738-748.
[110]
Suri, R. and Y. T. Leung. 1991. Single run optimization of discrete event simulations an empirical study using the M/M/1 queue. IIE Transactions 21:35-49.
[111]
Swisher, J. R., P. D. Hyden, S. H. Jacobson, and L. W. Schruben. 2000. Discrete-event simulation optimization: a survey of recent advances. Submitted for publication.
[112]
Tomick, J. J., S. F. Arnold, and R. R. Barton. 1995. Sample size selection for improved nelder-mead performance. Proceedings of the 1995 Winter Simulation Conference, 341-345.
[113]
Tompkins, G. and F. Azadivar. 1995. Genetic algorithms in optimizing simulated systems. Proceedings of the 1995 Winter Simulation Conference, 757-762.
[114]
Tukey, J. W. 1953. The problem of multiple comparisons. Unpublished manuscript.
[115]
Vysypkov, V. L., Y. A. Merkur'-ev, and L. A. Rastrigin. 1994. Optimization of discrete simulation systems. Avtomatika i Vychislitel'naya Tekhnika, 13-25.
[116]
Wardi, Y. 1990. Stochastic algorithms with armijo step sizes for minimization of functions. Journal of Optimization Theory and Applications 64:399-417.
[117]
Wardi, Y. and K. Lee. 1991. Application of descent algorithms with armijo stepsizes to simulation-based optimization of queueing networks. Proceedings of the IEEE Conference on Decision and Control, 110-115.
[118]
Xie, X. 1997. Dynamics and convergence rate of ordinal comparison of stochastic discrete-event systems. IEEE Transactions on Automatic Control 42:586-590.
[119]
Yakowitz, S. 1993. A globally convergent stochastic approximation. SIAM Journal on Control and Optimization 31:30-40.
[120]
Yang, W. N. and B. L. Nelson. 1989. Optimization using common random numbers, control variates and multiple comparisons with the best. Proceedings of the 1989 Winter Simulation Conference, 444-449.
[121]
Yang, W. N. and B. L. Nelson. 1991. Using common random numbers and control variates in multiple- comparison procedures. Operations Research 39:583-591.
[122]
Yuan, M. and B. L. Nelson. 1993. Multiple comparisons with the best for steady-state simulation. ACM Transactions on Modeling and Computer Simulation 3:66-79.
[123]
Yücesan, E. and S. H. Jacobson. 1997. Complexity of rapid learning in discrete event simulation. IIE Transactions 29:783-790.
[124]
Zeng, J. and J. Wu. 1993. DEDS (discrete event dynamic systems) simulation-optimization algorithm using simulated-annealing combined with perturbation analysis. Zidonghua Xuebao Acta Automatica Sinica, 19:728-731.

Cited By

View all
  • (2020)A general variable neighborhood search for simulation-based energy-aware flow shop schedulingProceedings of the 2020 Summer Simulation Conference10.5555/3427510.3427521(1-12)Online publication date: 20-Jul-2020
  • (2018)Optimal operation policy for a sustainable recirculation aquaculture system for ornamental fishComputers and Operations Research10.1016/j.cor.2017.05.00289:C(230-240)Online publication date: 1-Jan-2018
  • (2017)Application of a second-order stochastic optimization algorithm for fitting stochastic epidemiological modelsProceedings of the 2017 Winter Simulation Conference10.5555/3242181.3242365(1-12)Online publication date: 3-Dec-2017
  • Show More Cited By
  1. Simulation optimization: a survey of simulation optimization techniques and procedures

      Recommendations

      Comments

      Please enable JavaScript to view thecomments powered by Disqus.

      Information & Contributors

      Information

      Published In

      cover image ACM Conferences
      WSC '00: Proceedings of the 32nd conference on Winter simulation
      December 2000
      2014 pages

      Sponsors

      • IIE: Institute of Industrial Engineers
      • ASA: American Statistical Association
      • SIGSIM: ACM Special Interest Group on Simulation and Modeling
      • IEEE/CS: Institute of Electrical and Electronics Engineers/Computer Society
      • NIST: National Institute of Standards and Technology
      • INFORMS-CS: Institute for Operations Research and the Management Sciences-College on Simulation
      • IEEE/SMCS: Institute of Electrical and Electronics Engineers/Systems, Man, and Cybernetics Society
      • SCS: The Society for Computer Simulation International

      Publisher

      Society for Computer Simulation International

      San Diego, CA, United States

      Publication History

      Published: 10 December 2000

      Check for updates

      Qualifiers

      • Article

      Conference

      WSC00
      Sponsor:
      • IIE
      • ASA
      • SIGSIM
      • IEEE/CS
      • NIST
      • INFORMS-CS
      • IEEE/SMCS
      • SCS
      WSC00: Winter Simulation Conference
      December 10 - 13, 2000
      Florida, Orlando

      Contributors

      Other Metrics

      Bibliometrics & Citations

      Bibliometrics

      Article Metrics

      • Downloads (Last 12 months)43
      • Downloads (Last 6 weeks)5
      Reflects downloads up to 21 Dec 2024

      Other Metrics

      Citations

      Cited By

      View all
      • (2020)A general variable neighborhood search for simulation-based energy-aware flow shop schedulingProceedings of the 2020 Summer Simulation Conference10.5555/3427510.3427521(1-12)Online publication date: 20-Jul-2020
      • (2018)Optimal operation policy for a sustainable recirculation aquaculture system for ornamental fishComputers and Operations Research10.1016/j.cor.2017.05.00289:C(230-240)Online publication date: 1-Jan-2018
      • (2017)Application of a second-order stochastic optimization algorithm for fitting stochastic epidemiological modelsProceedings of the 2017 Winter Simulation Conference10.5555/3242181.3242365(1-12)Online publication date: 3-Dec-2017
      • (2017)Simulation-based multi-objective model for supply chains with disruptions in transportationRobotics and Computer-Integrated Manufacturing10.1016/j.rcim.2015.12.00843:C(39-49)Online publication date: 1-Feb-2017
      • (2016)Empirical analysis of the performance of variance estimators in sequential single-run ranking & selectionProceedings of the 2016 Winter Simulation Conference10.5555/3042094.3042198(738-748)Online publication date: 11-Dec-2016
      • (2015)Hierarchical stochastic modeling and optimization for petroleum field development under geological uncertaintyComputers and Industrial Engineering10.1016/j.cie.2014.11.00780:C(23-32)Online publication date: 1-Feb-2015
      • (2014)Simulation-based optimization for multi-echelon inventory systems under uncertaintyProceedings of the 2014 Winter Simulation Conference10.5555/2693848.2693907(385-394)Online publication date: 7-Dec-2014
      • (2014)Agent-based method for solving competitive biorefinery network design problemProceedings of the 2014 Winter Simulation Conference10.5555/2693848.2693906(376-384)Online publication date: 7-Dec-2014
      • (2013)Discrete optimization via simulation of catchment basin management within the DEVSimPy frameworkProceedings of the 2013 Winter Simulation Conference: Simulation: Making Decisions in a Complex World10.5555/2675983.2676007(205-216)Online publication date: 8-Dec-2013
      • (2012)Optimization via simulation with Bayesian statistics and dynamic programmingProceedings of the Winter Simulation Conference10.5555/2429759.2429767(1-16)Online publication date: 9-Dec-2012
      • Show More Cited By

      View Options

      View options

      PDF

      View or Download as a PDF file.

      PDF

      eReader

      View online with eReader.

      eReader

      Login options

      Media

      Figures

      Other

      Tables

      Share

      Share

      Share this Publication link

      Share on social media