1 |
Soland, R. M. (1969). Bayesian analysis of Weibull process with unknown scale and shape parameters, IEEE Transaction on Reliability, 18, 181-184.
DOI
ScienceOn
|
2 |
Soliman, A. A., Abd Ellah, A. H. and Sultan, K. S. (2006). Comparison of estimates using record statistics fromWeibull model: Bayesian and non-Bayesian approaches, Computational Statistics & Data Analysis, 51, 2065-2077.
DOI
ScienceOn
|
3 |
Sultan, K. S. (2008). Bayesian estimates based on record values from the inverse Weibull lifetime model, Quality Technology & Quantitative Management, 5, 363-374.
DOI
|
4 |
Thompson, R. D. and Basu, A. P. (1996). Asymmetric loss function for estimating system reliability, In Bayesian Analysis in Statistics and Econometrics, edited by Berry, D. A., Chaloner, K. M., and Geweke, J. K., Willey, 471-482.
|
5 |
Varian, H. R. (1975). A Bayesian approach to real estate assessment, In Studies in Bayesian Econometrics and Statistics in Honor of Leonard J. Savage, edited by S. E. Feinberg and A. Zellner, North Holland, Amsterdam, 195-208.
|
6 |
Zellner, A. (1986). Bayesian estimation and prediction using asymmetric loss function, Journal of American Statistical Association, 81, 446-451.
DOI
ScienceOn
|
7 |
Ali, M., Pal, M. and Woo, J. (2007). Some exponentiated distributions, The Korean Communications in Statistics, 14, 93-109.
DOI
ScienceOn
|
8 |
Balakrishnan, N., Ahsanullah, M. and Chan, P. S. (1992). Relations for single and product moments of record values from Gumbel distribution, Statistical and Probability Letters, 15, 223-227.
DOI
ScienceOn
|
9 |
Calabria, R. and Pulcini, G. (1994). Bayes 2-sample prediction for the inverse Weibull distribution, Communications in Statistics - Theory and Methods, 23, 1811-1824.
DOI
ScienceOn
|
10 |
Chandler, K. N. (1952). The distribution and frequency of record values, Journal of the Royal Statistical Society, Series B, 14, 220-228.
|
11 |
Nelson, W. B. (1982). Applied Life Data Analysis, John Willey & Sons, New York.
|
12 |
Dumonceaux, R. and Antle, C. E. (1973). Discrimination between the lognormal and Weibull distribution, Technometrics, 15, 923-926.
DOI
ScienceOn
|
13 |
Mahmoud, M. A. W., Sultan, K. S. and Amer, S. M. (2003). Order statistics from inverse Weibull distribution and associated inference, Computational Statistics & Data Analysis, 42, 149-163.
DOI
ScienceOn
|
14 |
Maswadah, M. (2003). Conditional confidence interval estimation for the inverseWeibull distribution based on censored generalized order statistics, Journal of statistical Computation and Simulation, 73, 887-898.
DOI
ScienceOn
|