Results 161 to 170 of about 3,605,404 (198)
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Statistics & Probability Letters, 2003
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Chang, In Hong +2 more
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Chang, In Hong +2 more
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Annals of the Institute of Statistical Mathematics, 2003
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Datta, Gauri Sankar, Mukerjee, Rahul
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Datta, Gauri Sankar, Mukerjee, Rahul
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Reference and probability‐matching priors in Bayesian analysis of mixed linear models
Journal of Animal Breeding and Genetics, 2002SummaryDetermination of reasonable non‐informative priors in multiparameter problems is not easy; common non‐informative priors, such as Jeffrey's prior, can have features that have an unexpectedly dramatic effect on the posterior. In recognition of this problem Berger and Bernardo (Bayesian Statistics IV. Oxford University Press, Oxford, UK, pp. 35–70,
A. L. Pretorius, A. J. Van Der Merwe
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Statistics, 2013
We consider likelihood ratio statistics based on the usual profile likelihood and the standard adjustments thereof proposed in the literature in the presence of nuisance parameters. The role of data-dependent priors in ensuring approximate frequentist validity of posterior credible regions based on the inversion of these statistics is investigated ...
In Hong Chang, Rahul Mukerjee
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We consider likelihood ratio statistics based on the usual profile likelihood and the standard adjustments thereof proposed in the literature in the presence of nuisance parameters. The role of data-dependent priors in ensuring approximate frequentist validity of posterior credible regions based on the inversion of these statistics is investigated ...
In Hong Chang, Rahul Mukerjee
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Using Bayesian Model Probability for Ranking Different Prior Scenarios in Reservoir History Matching
SPE Journal, 2019Summary This paper considers Bayesian methods to discriminate between models depending on posterior model probability. When applying ensemble-based methods for model updating or history matching, the uncertainties in the parameters are typically assumed to be univariate Gaussian random fields.
Sigurd Ivar Aanonsen +2 more
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Biometrika, 2001
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Mukerjee, Rahul, Reid, N.
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Mukerjee, Rahul, Reid, N.
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Calcutta Statistical Association Bulletin, 1997
A necessary and sufficient condition is given so that the second order probability matching priors based on posterior quantiles will be the priors under which the Bayesian and frequentist Bartlett corrected conditional likelihood ratio statistics differ by 0(l). Several examples are given to illustrate the idea.
Yin, Ming, Ghosh, Malay
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A necessary and sufficient condition is given so that the second order probability matching priors based on posterior quantiles will be the priors under which the Bayesian and frequentist Bartlett corrected conditional likelihood ratio statistics differ by 0(l). Several examples are given to illustrate the idea.
Yin, Ming, Ghosh, Malay
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TEST, 2007
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Mukerjee, Rahul, Chan, Ling-Yau
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Mukerjee, Rahul, Chan, Ling-Yau
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Statistics, 2010
We consider two-sided Bayesian tolerance intervals, with approximate frequentist validity, for a future observation in balanced one-way and two-way nested random effects models. Probability matching conditions, specific to this problem, are derived in either case via a technique that involves inversion of approximate posterior characteristic functions.
S. H. Ong, Rahul Mukerjee
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We consider two-sided Bayesian tolerance intervals, with approximate frequentist validity, for a future observation in balanced one-way and two-way nested random effects models. Probability matching conditions, specific to this problem, are derived in either case via a technique that involves inversion of approximate posterior characteristic functions.
S. H. Ong, Rahul Mukerjee
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Journal of Statistical Planning and Inference, 2010
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Chang, In Hong, Mukerjee, Rahul
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Chang, In Hong, Mukerjee, Rahul
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