Testing hypothesis for a simple ordering in incomplete contingency tables
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Nian-Sheng Tang | Guo-Liang Tian | Hui-Qiong Li | Xuejun Jiang | G. Tian | Niansheng Tang | Xuejun Jiang | Huiqiong Li
[1] Tim Robertson,et al. Likelihood Ratio Tests for and Against a Stochastic Ordering Between Multinomial Populations , 1981 .
[2] Jinde Wang,et al. Likelihood ratio test against simple stochastic ordering among several multinomial populations , 2007 .
[3] D. Rubin. INFERENCE AND MISSING DATA , 1975 .
[4] G. Tian,et al. A new framework of statistical inferences based on the valid joint sampling distribution of the observed counts in an incomplete contingency table , 2017, Statistical methods in medical research.
[5] Ori Davidov,et al. Order-Restricted Inference for Multivariate Binary Data With Application to Toxicology , 2011, Journal of the American Statistical Association.
[6] F Pesarin,et al. Testing Marginal Homogeneity Against Stochastic Order in Multivariate Ordinal Data , 2009, Biometrics.
[7] Sample size determination for matched-pair equivalence trials using rate ratio. , 2007, Biostatistics.
[8] D. Dockery,et al. Passive smoking, gas cooking, and respiratory health of children living in six cities. , 2015, The American review of respiratory disease.
[9] S R Lipsitz,et al. The score test for independence in R x C contingency tables with missing data. , 1996, Biometrics.
[10] P. Sen,et al. Constrained Statistical Inference: Inequality, Order, and Shape Restrictions , 2001 .
[11] Man-Lai Tang,et al. On improved EM algorithm and confidence interval construction for incomplete r , 2007, Comput. Stat. Data Anal..
[12] A. Forcina,et al. A Unified Approach to Likelihood Inference on Stochastic Orderings in a Nonparametric Context , 1998 .
[13] Hammou El Barmi,et al. Testing for and against a set of linear inequality constraints in a multinomial setting , 1995 .
[14] Restricted product multinomial and product Poisson maximum likelihood estimation based upon Fenchel duality , 1996 .
[15] H. Mukerjee,et al. Inferences Under a Stochastic Ordering Constraint , 2005 .
[16] F. T. Wright,et al. Order restricted statistical inference , 1988 .
[17] F. T. Wright,et al. Testing for and against a stochastic ordering between multivariate multinomial populations , 1991 .
[18] Yazhen Wang. A Likelihood Ratio Test against Stochastic Ordering in Several Populations , 1996 .