Bayesian Inference of Scale Parameters in Exponential Family Using Conditionally Specified Priors

References

• Arnold , B. C. , Castillo , E. and Sarabia , J. M. 1992 . Conditionally Specified Distributions. Lecture Notes in Statistics , Edited by: Berger , J. , Fienberg , S. , Gani , J. , Krickeberg , K. , Olkin , I. and Singer , B. New York : Springer-Verlag .
   Google Scholar
• Arnold , B. C. , Castillo , E. and Sarabia , J. M. 1998a . Bayesian analysis for classical distributions using conditionally specified priors . Sankhyã Series B, Pt. , 2 : 228 – 245 .
   Google Scholar
• Arnold , B. C. , Castillo , E. and Sarabia , J. M. 1998b . The use of conditionally conjugate priors in the study of ratios of Gamma scale parameters . Comput. Statist. Data Anal. , 27 : 125 – 139 .
   Google Scholar
• Arnold , B. C. , Castillo , E. and Sarabia , J. M. 1999 . Conditional Specification of Statistical Models , New York : Springer .
   Google Scholar
• Arnold , B. C. and Strauss , D. J. 1988 . Bivariate distributions with exponential conditionals . J. Amer. Statist. Assoc. , 83 : 522 – 527 .
   Web of Science ®Google Scholar
• Berger , J. O. 1985 . Statistical Decision Theory and Data Analysis, 2nd ed , New York : Springer .
   Google Scholar
• Gelfand , A. E. and Smith , A. F. M. 1990 . Sample-based approaches to calculating marginal densities . J. Amer. Statist. Assoc. , 85 : 398 – 409 .
   Web of Science ®Google Scholar
• Harter , H. L. and Moore , A. H. 1965 . Maximum likelihood estimation of the parameters of Gamma and Weibull populations from complete and censored samples . Technometrics , 7 : 639 – 243 .
   Web of Science ®Google Scholar
• Mason , R. L. , Gunst , R. F. and Hess , J. L. 1989 . Statistical Design and Analysis of Experiments , New York : John Wiley & Sons .
   Google Scholar
• Moschopoulos , P. and Staniswalis , J. G. 1994 . Estimation given conditionals from an exponential family . Amer. Statist. Assoc. , 48 ( 4 ) : 271 – 275 .
   Web of Science ®Google Scholar