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Technometrics Volume 25, 1983 - Issue 4
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Original Articles

A Two-Sample Test of Equal Gamma Distribution Scale Parameters With Unknown Common Shape Parameter

Wei-Kei Shiue Dept. of Mathematics and Computer Science, University of Nebraska-Omaha, Omaha, NE, 68182-0243
&
Lee J. Bain Dept. of Mathematics and Statistics, University of Missouri-Rolla, Rolla, MO, 65401
Pages 377-381 | Published online: 23 Mar 2012

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Shu Ding, Baisuo Jin, Yuehua Wu, Jing Li & Baiqi Miao. (2020) Comparing ratios of the mean to a power of variance in two samples via self-normalized test statistics. Communications in Statistics - Theory and Methods 49:11, pages 2787-2799.
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Augustine C. M. Wong, Jianrong Wu & Xiang Sun. (2004) Likelihood based inference for the ratio of gamma means . Journal of Statistical Computation and Simulation 74:3, pages 171-181.
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Bhaskar. Bhattacharya. (2001) Testing equality of scale parameters against restricted alternatives for m≥3 gamma distributions with unknown common shape parameter. Journal of Statistical Computation and Simulation 69:4, pages 353-368.
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S.R. Paul & K. Thiagarajah. (1992) Multi - sample test of equal gamma distribution scale parameters in presence of unknown common shape parameter. Communications in Statistics - Theory and Methods 21:6, pages 1633-1650.
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J.L. Jensen & L.B. Kristensen. (1991) Saddlepoint approximations to exact tests and improved likelihood ratio tests for the gamma distribution. Communications in Statistics - Theory and Methods 20:4, pages 1515-1532.
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Serge B. Provost. (1989) On sums of independent gamma eandom yariames. Statistics 20:4, pages 583-591.
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Wei-Kei Shiue, LeeJ. Bain & Max Engelhardt. (1988) Test of Equal Gamma-Distribution Means With Unknown and Unequal Shape Parameters. Technometrics 30:2, pages 169-174.
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JosephL. Gastwirth & Hosam Mahmoud. (1986) An Efficiency Robust Nonparametric Test for Scale Change for Data From a Gamma Distribution. Technometrics 28:1, pages 81-84.
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Articles from other publishers (11)

Filip Tošenovský. (2023) A Simulation-Based Testing of Difference in the Means of Gamma-Distributed Positive Quantities. Applied Sciences 13:17, pages 9497.
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Marcia Viviane Rückbeil, Ralf‐Dieter Hilgers & Nicole Heussen. (2017) Assessing the impact of selection bias on test decisions in trials with a time‐to‐event outcome. Statistics in Medicine 36:17, pages 2656-2668.
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Kalimuthu KrishnamoorthyMeesook LeeWang Xiao. (2015) Likelihood ratio tests for comparing several gamma distributions. Environmetrics 26:8, pages 571-583.
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H. V. Kulkarni & S. K. Powar. (2009) A new method for interval estimation of the mean of the Gamma distribution. Lifetime Data Analysis 16:3, pages 431-447.
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Dan L. Nicolae, Xiaolin Wu, Kazuaki Miyake & Nancy J. Cox. (2006) GEL: a novel genotype calling algorithm using empirical likelihood. Bioinformatics 22:16, pages 1942-1947.
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A. Wong. (1998) Approximate studentization for Pareto distribution with application to censored data. Statistical Papers 39:2, pages 189-201.
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D. A. S. Fraser & A. C. M. Wong. (1997) On the accuracy of approximate studentization. Statistical Papers 38:3, pages 351-356.
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A. Wong. (1995) On approximate inference for the two-parameter gamma model. Statistical Papers 36:1.
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Ram C. Tripathi, Ramesh C. Gupta & Robert K. Pair. (1993) Statistical tests involving several independent gamma distributions. Annals of the Institute of Statistical Mathematics 45:4, pages 773-786.
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Takemi Yanagimoto & Eiji Yamamoto. (1991) Constructing elementary procedures for inference of the gamma distribution. Annals of the Institute of Statistical Mathematics 43:3, pages 539-550.
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N. Aleksić. (1989) Precipitation effects of hail suppression in Serbia. Theoretical and Applied Climatology 40:4, pages 271-279.
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