On the admissibility of ordered poisson parameter under the entropy loss function

References

• Barlow , R.E. , Bartholomew , D.J. , Bremner , J.M. and Brunk , H.D. 1972 . Statistical Inference under order restrictions , New York : Wiley .
   Google Scholar
• Bartholomew , D. J, . 1959a . A test of homogeneity for ordered alternatives . Biometrika , 46 : 38 – 48 .
   Google Scholar
• Bartholomew , D.J. 1959b . A test of homogeneity for ordered alternatives II . Biometrika , 46 : 328 – 335 .
   Web of Science ®Google Scholar
• Blumenthal , S. and Cohen , A. 1968a . Estimation of the larger translation parameter . Ann. Math. Statist. , 39 : 502 – 516 .
   Google Scholar
• Blumenthal , S. and Cohen , A. 1968b . Estimation of the two ordered translation parameters . Ann. Math. Statist. , 39 : 517 – 530 .
   Google Scholar
• Blumenthal , S. and Cohen , A. 1968c . Estimation of the larger of two normal means . J. Amer. Statist. Assoc. , 63 : 861 – 876 .
   Web of Science ®Google Scholar
• Blyth , C.R. 1951 . On minimax statistical decision procedures and their admissibility . Ann. Math. Statist. , 22 : 22 – 42 .
   Google Scholar
• Clevenson , M. L. and Zidek , J. V. 1975 . Simultaneous estimation of the means of independent Poisson laws . J. Amer. Statist. Assoc. , 70 : 698 – 705 .
   Web of Science ®Google Scholar
• Farrell , R.H. 1968 . On necessary and sufficient condition for admissibility of laws . Ann. Math.Statist. , 39 : 23 – 28 .
   Google Scholar
• Ghosh , M. and Yang , M. C. 1988 . Simultaneous estimation of Poisson means under entropy loss . Ann. Statist. , 16 : 278 – 291 .
   Web of Science ®Google Scholar
• Jin , C. and Pal , N. 1991 . A note on the location parameters of two exponential distributions under order restrictions . Comm. Statist. Theory Meth. , 20 : 3147 – 3158 .
   Web of Science ®Google Scholar
• Katz , M. W. 1963 . Estimating ordered probabilities . Ann. Math. Statist. , 34 : 967 – 972 .
   Google Scholar
• Kaur , A. and Singh , H. 1991 . On the estimation of ordered means of two exponential populations . Ann. Inst. Statist. Math. , 43 : 347 – 356 .
   Web of Science ®Google Scholar
• Kumar , S. and Sharma , D. 1988 . Simultaneous estimation of ordered parameters . Comm. Statist. Theory Meth. , 17 : 4315 – 4336 .
   Web of Science ®Google Scholar
• Kushary , D. and Cohen , A. 1989 . Estimating ordered location and scale parameters . Statistics and Decisions , 7 : 201 – 213 .
   Google Scholar
• Kushary , D. and Cohen , A. 1991 . Estimation of ordered Poisson parameters . Sankhya Ser. A , 3 : 334 – 356 .
   Google Scholar
• Pal , N. and Kushary , D. 1992 . On order restricted location parameters of two exponential Distributions . Statistics and Decisions , 10 : 133 – 152 .
   Google Scholar
• Parsian A. Nematollahi, N. On the admissibility of ordered Poisson parameters under the entropy loss function Mimeograph Department of Statistics Shiraz University 1993
   Google Scholar
• Parsian , A. and Nematollahi , N. 1995 . Estimation of scale parameter under entropy loss function . J. Statist. Planning and Inference , To appear
   Google Scholar
• Robertson , T. and Waltman , P. 1968 . On estimating monotone parameters . Ann. Math. Statist. , 39 : 1030 – 1039 .
   Google Scholar
• Sackrowitz , H. and Strawderman , W. 1974 . On the admissibility of the MLE for ordered binomial parameters . Ann. Statist. , 2 : 822 – 828 .
   Web of Science ®Google Scholar
• Sackrowitz , H. and Strawderman , W. 1982 . Procedures for improving upon the MLE of ordered binomial parameters . J. Statist. Planning and Inference , 6 : 287 – 296 .
   Google Scholar
• Singh , H. , Gupta , R. and Misra , N. 1993 . Estimation of parameters of an exponential distribution when the parameter space is restricted with an application to two-sample problem . Comm. Statist. Theory Meth. , 22 : 461 – 477 .
   Web of Science ®Google Scholar
• Vijayasree , G. and Singh , H. 1991 . Simultaneous estimationof two orderedexponential parameters . Comm. Statist. Theory Meth. , 20 : 2559 – 2576 .
   Web of Science ®Google Scholar
• Vijayasree , G. and Singh , H. 1993 . Mixed estimators of two ordered exponential means . J. Statist. Planning and Inference , 35 : 47 – 53 .
   Web of Science ®Google Scholar