|| Akaike, H. (1974). A new look at the statistical model identification. IEEE Trans. Reliab. , 19, 716-723.|
 Ashkar, F., Bobee, B., Leroux, D. and Morisette. D. (1988). The generalized method of moments as applied to the generalized gamma distribution. Stochastic Hydrology and Hydraulics, 2, 161-174.
 Basu S., Basu, A. P., and Mukhopadhyay, C. (1999). Bayesian analysis for masked system failure data using nonidentical weibull models. J. Statist. Plann. Inference, 78, 255–275.
 Basu, S., Sen, A. and Banerjee, M. (2003). Bayesian analysis of competing risks with partially masked cause of failure. Appl. Statist., 52, 77–93.
 Berger, J. O. and Sun, D. (1993). Bayesian analysis for the Poly-Weibull distribution. J. Amer. Statist. Assoc., 88, 1412–1418.
 Cox, C., Chu H., Schneider, M. F. and Munoz, A. (2007). Parametric survival analysis and taxonomy of hazard functions for the generalized gamma distribution. Statistics in medicine, 26, 4352-4374.
 Edwin, M. M., Heleno, B. and Gilberto, A. P. (2003). Influence diagnostics in generalized log-gamma regression models. Computational Statistics and Data Analysis, 42, 165-186.
 Edwin, M. M., Vicente, G. and Gilberto, A. (2009). Generalized log-gamma regression models with cure fraction. Lifetime Data Analysis, 15, 79-106.
 Efron, B. (1979). Bootstrap method:another look at the jacknife. Annals of Statist., 17, 1–26.
 Gomes, O., Combesv, C. and Dussauchoy, A. (2008). Parameter estimation of the generalized gamma distribution. Mathematics and Computers in Simulation, 79, 955-963.
 Guttman, I., Lin, D. K. J., Reiser, B. and Usher, J. S. (1995). Dependent Masking and System Life Data Analysis: Bayesian Inference for Two-Component Systems. Lifetime Data Analysis, 1, 87-100.
 Jan, M. and Van Noortwijk. (2004). Bayes Estimates of Flood Quantiles using the Generalised Gamma Distribution . System and Bayesian Reliability, 351-374.
 Lawless, J. F. (1980). Inference in the Generalized Gamma and Log Gamma Distributions. American Statistical Association and American Society for Quality., 22,409-419.
 Lin, D. K. J., Usher, J. S. and Guess, F. M. (1996). Bayes estimation of componentreliability from masked system-life data. IEEE Trans. Reliab., 45, 233–237.
 Matz, H. F. and Waller, R. A. (1982), Bayesian Relibility Analysis. New York: John Wiley.
 Miyakawa, M. (1984). Analysis of incomplete data in competing risks model. IEEE Trans. Reliab., 33, 293–296.
 Mukhopadhyay, C. and Basu, A. P. (1993). Bayesian analysis of competing risks: k independent exponentials. Technical report No.516, Department of Statistics, The Ohio
 Newton, M. A. and Raftery, A. E. (1994). Approximate Bayesian inference with the
weighted likelihood bootstrap. Journal of the Royal Statistical Society Series., 56, 3-48.
 Pascoa, M. A. R., Ortega, E. M. M.,Cordeiro, G. M. and Paranaiba, P. F.(2011). The Kumaraswamy generalized gamma distribution with application in survival analysis.
Available online 13 April 2011.
 Reiser, B., Guttman, I., Lin, D. K. J., Usher, J. S. and Guess, F. M. (1995). Bayesian inference for masked system lifetime data. Appl. Statist., 44, 79–90.
 Saralees, N. and Gupta. A. K. (2007). A generalized gamma distribution with application to drought data. Mathematics and Computers in Simulation, 74, 1-7.
 Sarhan, A. M. (2001). Reliability estimation of components from masked system life data. Reliability Engineering and System Safety, 74, 107–113.
 Sathit, I. and Nopparat S. (2009). Speckle Filtering by Generalized Gamma Distribution. NCM '09 Proceedings of the 2009 Fifth International Joint Conference on INC, IMS and IDC., 1335-1338.
 Spiegelhalter, D. J. (2002). Bayesian measures of model complexity and fit. Journal of the Royal Statistical Society: Series B, 64, 583V639.
 Stacy, E. W. (1963). A Generalization of the Gamma Distribution. Ann. Math. Statist., 33, 1187-1192.
 Usher, J. S. and Hodgson, T. J. (1988). Maximum likelihood analysis of component reliability using masked system life-test data. IEEE Trans. Reliab., 37, 550–555.
 Xie X. and Liu. X. (2009). Analytical three-moment autoconversion parameterization based on generalized gamma distribution. JOURNAL OF GEOPHYSICAL RE-SEARCH, 114, D17201, doi:10.1029/2008JD011633.