Variance-based sampling for cycle time - Throughput confidence intervals

Proceedings - Winter Simulation Conference

Volumn 1, Issue , 2004, Pages 716-720

  Johnson, Rachel T ^a   Leach, Sonia E ^a   Fowler, John W ^a   Mackulak, Gerald T ^a  

^a AZ 85281   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ASYMPTOTIC STABILITY; COMPUTER SIMULATION; FUNCTIONS; MANUFACTURE; STATISTICAL METHODS; THROUGHPUT; VARIATIONAL TECHNIQUES;

ASYMPTOTIC VARIANCE; CONFIDENCE INTERVALS; CYCLE TIME - THROUGHPUT CURVES (CT-TH); MEAN CYCLE TIME;

OPERATIONS RESEARCH;

EID: 17744365022     PISSN: 08917736     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (7)

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2. Fowler, J. W., S. Park, G. T. Mackulak, and D. L. Shunk. 2001. Efficient cycle time - throughput curve generation using fixed sample size procedure. International Journal of Production Research 39 (12):2595-2613.
3. Law, A. M., and W. D. Kelton. 2000. Confidence intervals for steady-state simulation, H: a survey of sequential procedures. Simulation Modeling Analysis. Third Edition. Boston: McGraw-Hill, Inc.
4. Leach, S., J. W. Fowler, G. T. Mackulak, B. L. Nelson, and R. T. Johnson. 2004. Fixed Budget Variance-Based Sampling Allocation Method for Cycle Time - Throughput Curve Generation. Work In Progress. Arizona State University.
5. McNeill, J. E., G. T. Mackulak, and J. W. Fowler. 2003. Indirect estimation of cycle time quantiles from discrete event simulation models using the Cornish-fisher expansion. Proceedings of the 2003 Winter Simulation Conference, ed. S. Chick, P.J. Sanchez, D. Ferrin, D.J. Morrice, 1377-1382.
6. Park, S., J.W. Fowler, G. T. Mackulak, J.B. Keats, and W. M. Carlyle. 2002. D-Optimal Sequential Experiments for Generating Simulation-Based Cycle Time - Throughput Curve. Operations Research 50 (6):981-990.
7. Whitt, W. 1989. Asymptotic formulas for Markov process with applications to simulation. Operations Research 40(2):279-291.