This paper is concerned with the problem of finding the minimax estimators of the scale parameter ? in a family of transformed chi-square distributions, under asymmetric squared log error (SLE) and modified linear exponential (MLINEX) loss functions, using the Lehmann Theorem [2]. Also we show that the results of Podder et al. [4] for Pareto distribution are a special case of our results for this family of distributions.
. (2006). Minimax Estimation of the Scale Parameter in a Family of Transformed Chi-Square Distributions under Asymmetric Squared Log Error and MLINEX Loss Functions. (e31766). Journal of Sciences, Islamic Republic of Iran, 17(3), e31766
MLA
. "Minimax Estimation of the Scale Parameter in a Family of Transformed Chi-Square Distributions under Asymmetric Squared Log Error and MLINEX Loss Functions" .e31766 , Journal of Sciences, Islamic Republic of Iran, 17, 3, 2006, e31766.
HARVARD
. (2006). 'Minimax Estimation of the Scale Parameter in a Family of Transformed Chi-Square Distributions under Asymmetric Squared Log Error and MLINEX Loss Functions', Journal of Sciences, Islamic Republic of Iran, 17(3), e31766.
CHICAGO
, "Minimax Estimation of the Scale Parameter in a Family of Transformed Chi-Square Distributions under Asymmetric Squared Log Error and MLINEX Loss Functions," Journal of Sciences, Islamic Republic of Iran, 17 3 (2006): e31766,
VANCOUVER
. Minimax Estimation of the Scale Parameter in a Family of Transformed Chi-Square Distributions under Asymmetric Squared Log Error and MLINEX Loss Functions. J. Sci. I. R. I.. 2006;17(3):e31766.