References
- Asrabadi, B. R. 1990. Estimation in the Pareto distribution. Metrika 37 (1):199–205. doi:10.1007/BF02613522.
- Brewster, J. F., and J. Zidek. 1974. Improving on equivariant estimators. The Annals of Statistics 2 (1):21–38. doi:10.1214/aos/1176342610.
- Farrell, R. H. 1964. Estimators of a location parameter in the absolutely continuous case. The Annals of Mathematical Statistics 35 (3):949–98. doi:10.1214/aoms/1177700516.
- Ghosh, J. K., and B. K. Sinha. 1981. A necessary and sufficient condition for second-order admissibility with applications to Berkson’s bioassay problem. The Annals of Statistics 9 (6):1334–38. doi:10.1214/aos/1176345650.
- Katz, M. W. 1961. Admissible and minimax estimates of parameters in truncated spaces. The Annals of Mathematical Statistics 32 (1):136–42. doi:10.1214/aoms/1177705146.
- Kubokawa, T. 1994. A unified approach to improving equivariant estimators. The Annals of Statistics 22 (1):290–99. doi:10.1214/aos/1176325369.
- Lehmann, E. L., and G. Casella. 1998. Theory of point estimation. New York: Springer-Verlag.
- Malik, H. J. 1970. Estimation of the parameters of the Pareto distribution. Metrika 15 (1):126–32. doi:10.1007/BF02613565.
- Patra, L. K., and S. Kumar. 2017. Classes of Improved Estimators for Parameters of a Pareto Distribution. Mathematical Methods of Statistics 26 (3):226–35. doi:10.3103/S106653071703005X.
- Stein, C. 1964. Inadmissibility of the Usual Estimator for the Variance of a Normal Distribution with Unknown Mean. Annals of the Institute of Statistical Mathematics 16 (1):155–60. nodoi:10.1007/BF02868569.
- Takagi, Y. 2003. On second order admissibility of estimators in the presence of nuisance parameter. Sankhyā 65 (1):122–38.
- Takagi, Y. 2012. On the estimation of the shape parameter of the gamma distribution in second-order asymptotics. Statistics & Probability Letters 82 (1):15–21. doi:10.1016/j.spl.2011.09.002.
- Tanaka, H., N. Pal, and W. K. Lim. 2018. On improved estimation under Weibull model. Journal of Statistical Theory and Practice 12 (1):48–65. doi:10.1080/15598608.2017.1305921.
- Tripathi, Y., S. Kumar, and C. Petropoulos. 2014. Improved estimators for parameters of a Pareto distribution with a restricted scale. Statistical Methodology 18:1–13. doi:10.1016/j.stamet.2013.09.004.
- Tripathi, Y., S. Kumar, and C. Petropoulos. 2016. Estimating the shape parameter of a Pareto distribution under restrictions. Metrika 79 (1):91–111. doi:10.1007/s00184-015-0545-9.
- Tripathi, Y., C. Petropoulos, and M. Jha. 2018. Estimation of the shape parameter of a Pareto distribution. Communications in Statistics - Theory and Methods 47 (18):4459–68. nodoi:10.1080/03610926.2017.1376088.
- van Eeden, C. 2006. Restricted parameter space estimation problems, Lecture Notes in Statistics, 188. New York: Springer.