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Latin hypercube sampling as a tool in uncertainty analysis of computer models
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Source Winter Simulation Conference archive
Proceedings of the 24th conference on Winter simulation table of contents
Arlington, Virginia, United States
Pages: 557 - 564  
Year of Publication: 1992
ISBN:0-7803-0798-4
Author
Sponsors
ASA : American Statistical Association
NIST : National Institue of Standards & Technology
IEEE-CS : Computer Society
IEEE-SMCS : Systems, Man & Cybernetics Society
ACM: Association for Computing Machinery
ORSA : Operations Research Society of America
SIGSIM: ACM Special Interest Group on Simulation and Modeling
TIMS :
IIE : Institute of Industrial Engineers
SCS : Society for Computer Simulation
Publisher
ACM  New York, NY, USA
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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.

 
1
Bowker, A. H. and Lieberman, G. K. (1972). Engineering Statistics. Prentice-Hall, Englewood Cliffs, New Jersey.
 
2
Cox, D. C. (1982). An analytical method for uncertainty analysis of nonlinear output functions, with application to fault-tree analysis. IEEE Transactions on Reliability, R-31(5):265-68.
 
3
Cukier, R. I., Levine, H. B., and Shuler, K. E. (1978). Nonlinear sensitivity analysis of multiparameter model systems. Journal of Computational Physics, 26:1-42.
 
4
Downing, D. J., Gardner, R. H., and Hoffman, F. O. (1985). An examination of response-surface raethodologies for uncertainty analysis in assessment of models. Technometrics, 27(2):151-163.
 
5
Iman, R. L. and Conover, W. J. (1982). A dist6bution free approach to inducing rank correlation among input variables. Communications in Statistics--Simulation and Computation, B 11:311-334.
 
6
lman, R. L. and Helton, J. C. (1988). An investigation of uncertainty and sensitivity analysis techniques for computer models. Risk Analysis, 8(1):71-90.
 
7
Iman, R. L., Helton, J. C., and Campbell, J. E. (1981a). An approach to sensitivity analysis of computer models: Part I--introduction, input variable selection and preliminary variable assessment. Journal of Quality Technology, 13(3):174-183.
 
8
lman, R. L., Helton, J. C., and Campbell, J. E. (1981b). An approach to sensitivity analysis of computer models: Part IImranking of input variables, response surface validation, distribution effect and technique synopsis. Journal of Quality Technology, 13(4):232-240.
 
9
McKay, M. D. (1978). A comparison of some sensitivity analysis techniques. Presented at the ORSA/TIMS annual meeting, New York.
 
10
McKay, M. D. (1988). Sensitivity and uncertainty analysis using a statistical sample of input values. In Ronen, Y., editor, Uncertainty Analysis, chapter 4, pages 145- 186. CRC Press, Boca Raton, Florida.
 
11
McKay, M. D., Beckman, R. J., Moore, L. M., and Picard, R. R. (1992). An alternative view of sensitivity in the analysis of computer codes. In Proceedings of the American Statistical Association Section on Physical and Engineering Sciences, Boston, Massachusetts.
 
12
McKay, M. D., Conover, W. J., and Beckman, R. J. (1979). A comparison of three methods for selection values of input variables in the analysis of output from a computer code. Technometrics, 22(2):239-245.
 
13
McKay, M. D., Conover, W. J., and Whiteman, D. E. (1976). Report on the application of statistical techniques to the analysis of computer codes. Technical Report LA-NURF_/3-6526-MS, Los Alamos National Laboratory, Los Alamos, NM.
 
14
 
15
Oblow, E. M. (1978). Sensitivity theory for reactor thermal-hydraulics problems. Nuclear Science and Engineering, 68:322-337.
 
16
Oblow, E. M., Pin, F. G., and Wright, R. Q. (1986). Sensitivity analysis using computer calculus: A nuclear waste isolation application. Nuclear Science and Engineering, 94:46-65.
 
17
Owen, A. B. (1992). Orthogonal arrays for computer integration and visualization. Statistica Sinica, 2(2).
 
18
Pierce, T. H. and Cukier, R. I. (1981). Global nonlinear sensitivity analysis using Walsh functions. Journal of Computational Physics, 41:427-43.
 
19
Sacks, J., Welch, W. J., Mitchell, T. J., and Wynn, H. P. (1989). Design and analysis of computer experiments. Statistical Science, 4(4):409-435.
 
20
 
21
Saltelli, A. and Marivoet, J. (1990). Non-parametric statistics in sensitivity analysis for model output: A comparison of selected techniques. Reliability Engineering and System Safety, 28:229-53.
 
22
 
23
Taguchi, G. (1986). Introduction to Quality Engineering. Kraus International Publications, White Plains, New York.
 
24
 
25
Wong, C. F. and Rabitz, H. (1991). Sensitivity analysis and principal component analysis in free energy calculations. Journal of Physics and Chemistry, 95:9628- 9630.