| Monte Carlo estimation for guaranteed-coverage nonnormal tolerance intervals |
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Winter Simulation Conference
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Proceedings of the 25th conference on Winter simulation
table of contents
Los Angeles, California, United States
Pages: 509 - 515
Year of Publication: 1993
ISBN:0-7803-1381-X
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Authors
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Huifen Chen
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School of Industrial Engineering, Purdue University, West Lafayette, Indiana
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Bruce W. Schmeiser
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School of Industrial Engineering, Purdue University, West Lafayette, Indiana
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Downloads (6 Weeks): 6, Downloads (12 Months): 14, Citation Count: 1
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 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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Aitchison, J. and I. R. Dunsmore. 1975. Statistical Prediction Analysis. Cambridge: Cambridge University Press.
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Andradottir, S. 1992. An empirical comparison of stochastic approximation methods for simulation optimization. In Proceedings of the First Industrial Engineering Research Conference, ed. G. Klutke, D. A. Mitta, B. O. Nnaji, and L. M. Seiford, 471- 475. Institute of Industrial Engineers, Chicago, Illinois.
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Avramidis, A. N. 1993. Variance reduction techniques for simulation with applications to stochastic networks. Ph.D. Thesis, School of Industrial Engineering, Purdue University.
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D. J. DeBrota , R. S. Dittus , J. J. Swain , S. D. Roberts , J. R. Wilson, Modeling input processes with Johnson distributions, Proceedings of the 21st conference on Winter simulation, p.308-318, December 04-06, 1989, Washington, D.C., United States
[doi> 10.1145/76738.76777]
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Eberhardt, R. K., R. W. Mee, and C. P. Reeve. 1989. Computing factors for exact two-sided tolerance limits for a normal distribution. Communications in Statistics-Simulation and Computation 18:397- 413.
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Fabian, V. 1973. Asymptotically efficient stochastic approximation: the RM case. Annals of Slatislzcs 1:486-495.
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Guenther, W. C. 1985. Two-sided distribution-free tolerance intervals and accompanying sample size problems. Journal of Quality Technology 17:40-43.
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Guttman, I. 1970. Statistical Tolerance Regions: Classical and Bayesian. London: Charles Griffin and Co.
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Hashem, S. and B. Schmeiser. 1993. Overlapping batch quantiles. A CM Transactions on Mathematical Software, forthcoming.
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10
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Hill, I. D., R. Hill, and R. L. Holder. 1976. Algorithm AS 99. Fitting Johnson curves by moments. Applied Statistics 25:180-189.
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11
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Johnson, N. L. 1949. Systems of frequency curves generated by methods of translation. Biometrika 36:149-176.
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12
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Kesten, H. 1958. Accelerated stochastic approximation. Annals of Mathematical Statistics 29:41-59.
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Lehmann, E. L. 1983. Theory of Point Estimation. New York: john Wiley.
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Odeh, R. E. and D. B. Owen. 1980. Tables for Normal Tolerance Limits, Sampling Plans, and Screening. New York: Marcel Dekker, Inc.
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Robbins, H. and S. Monro. 1951. A stochastic approximation method. Annals of Mathematical Statzstzcs 22:400-407.
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Bruce W. Schmeiser , Thanos N. Avramidis , Sherif Hashem, Overlapping batch statistics, Proceedings of the 22nd conference on Winter simulation, p.395-398, December 09-12, 1990, New Orleans, Louisiana, United States
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Wald, A. 1942. Setting of tolerance limits when the sample is large. Annals of Mathematical Statistics 13:389-399.
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Wald, A. and J. Wolfowitz. 1946. Toler~nce limits for a normal distribution. Annals of Mathematical Statistics 17:208-215.
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