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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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ANDERSON, T.W. 1958. An Introduction to Multivariate Stalistical Analysis. Wiley, New York.
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2
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BALCI, O., AND SARGENT, R.G. 1984. Validation of simulation models via simultaneous confidence intervals. Am. J. Math. Manage. Sci. 4, 3, 4, 375 406.
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3
|
Kenneth W. Bauer, Jr. , Sekhar Venkatraman , James R. Wilson, Estimation procedures based on control variates with known covariance matrix, Proceedings of the 19th conference on Winter simulation, p.334-341, December 14-16, 1987, Atlanta, Georgia, United States
[doi> 10.1145/318371.318599]
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4
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|
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5
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|
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6
|
|
 |
7
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|
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8
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CHOW, Y., AND ROBBINS, H. 1965. On the asymptotic theory of fixed-width sequential confidence intervals for the mean. An. Math. Stat. 36, 2 (Apr.), 457-462.
|
 |
9
|
|
| |
10
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DUNN, O.J. 1961. Multiple comparisons among means. J. Am. Stat. Assoc. 56, 293 (Mar.), 52-64.
|
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11
|
|
 |
12
|
|
| |
13
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JOHNSON, N. L., AND KOTZ, S. 1972. Distributions in Statistics: Continuous Multivariate Distr~buttons. Wiley, New York.
|
| |
14
|
KABAILA, P., AND NELSON, G. 1985. On confidence regions for the mean of a multivariate time series. Commun. Stat. Szmul. B14, 3, 735-753.
|
| |
15
|
KLEINROCK, L. 1975. Queuing Systems. Vol. I, Theory. Wfiey, New York.
|
| |
16
|
LAVENBERG, S. S., AND SAUER, C. $. 1977. Sequential stopping rules for the regenerative method of simulation. IBM J. Res. Devel. 21, 6 (Nov.), 545-558.
|
| |
17
|
LAW, A. M., AND CARSON, J.S. 1979 A sequential procedure for determining the length of a steady-state simulation. Oper. Res. 27, 6 (Nov.-Dec.), 1011-1025.
|
| |
18
|
LAW, h. M., AND KELTON, W.n. 1991a. Confidence intervals for steady-state simulations, II: A survey of sequential procedures. Manage. Sc~. 28, 5 (May), 550-562.
|
| |
19
|
|
| |
20
|
LAW, A. M., KELTON, W. D., AND KOENIG, L.W. 1981. Relative width sequential confidence intervals for the mean. Commun. Stat. Slmul. BIO, 1, 29-39.
|
| |
21
|
NADAS, A. 1969. An extension of a theorem of Chow and Robbins on sequential confidence intervals for the mean. An. Math. Stat. 40, 2 (Sept.), 667 671.
|
 |
22
|
|
| |
23
|
RAATIKAINEN, K. E.E. 1992. Simultaneous sequential confidence intervals of fixed widths for several means using Bonferroni inequality. Dept. of Computer Science, Univ. of Itelsinki, Helsinki, Finland.
|
| |
24
|
|
| |
25
|
RAATIKAINEN, K. E.E. 1987. Run length control for simultaneous estimation of several percentiles in dependent sequences. In Methodology and Validation. Simulation Series, vot. 19, 1. Society for Computer Simulation, San Diego, 54-59.
|
| |
26
|
RICHMOND, J. 1982. A general method for constructing simultaneous confidence interval. J. Am. Stat Assoc. 77, 378 (June), 455 460.
|
 |
27
|
|
| |
28
|
SEILA, A.F. 1984. Multivariate simulation output analysis. Am. J. Math. Manage. Sci. 4, 3, 4, 313 334.
|
| |
29
|
|
| |
30
|
SEmA, A.F. 1982. Multivariate estimation in degenerative simulation. Oper. Res. Lett. 1, 4 (Sept.), 153-156.
|
| |
31
|
VENKATRAMAN, S., AND WILSON, J.R. 1986. Estimation procedures based on control variates with known covariance matrix. Oper. Res. Lett. 5, I (June), 37-42.
|
| |
32
|
WELCH, P.D. 1983. The statistical analysis of simulation results. In Computer Performance Modeling Handbook, S. S. Lavenberg, Ed. Academic Press, New York, Chapter 6.
|
| |
33
|
|
 |
34
|
|
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