Generalized Isotonized Mean Estimators for Judgment Post-stratification with Multiple Rankers
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[1] Oleg Burdakov,et al. A segmentation-based algorithm for large-scale partially ordered monotonic regression , 2011, Comput. Stat. Data Anal..
[2] Allan R. Sampson,et al. Structure Algorithms for Partially Ordered Isotonic Regression , 1994 .
[3] Johan Lim,et al. Isotonized CDF estimation from judgment poststratification data with empty strata. , 2012, Biometrics.
[4] Chunming Zhang,et al. Ranked Set Sampling: Theory and Applications , 2005, Technometrics.
[5] J. M. Bremner,et al. Statistical Inference under Restrictions , 1973 .
[6] Nicolle A. Mode,et al. Ranked set sampling for ecological research: accounting for the total costs of sampling , 1999 .
[7] William F. Eddy,et al. An Algorithm for Isotonic Regression on Ordered Rectangular Grids , 1996 .
[8] Douglas A Wolfe,et al. Judgement Post‐Stratification with Imprecise Rankings , 2004, Biometrics.
[9] Jesse Frey,et al. Constrained estimation using judgment post-stratification , 2011 .
[10] Stephen L. Rathbun,et al. The Population Dynamics of a Long-Lived Conifer (Pinus palustris) , 1988, The American Naturalist.
[11] Omer Ozturk. Statistical inference under a stochastic ordering constraint in ranked set sampling , 2007 .
[12] Lynne Stokes,et al. A nonparametric mean estimator for judgment poststratified data. , 2008, Biometrics.
[13] John H. Thompson. 1981: CONVERGENCE PROPERTIES OF THE ITERATIVE 1980 CENSUS ESTIMATOR , 2002 .
[14] Wolfgang Pelz,et al. Estimating Probabilities from Contingency Tables When the Marginal Probabilities are Known, by Using Additive Objective Functions , 1986 .