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A Quasi-Bayes Estimate of the Failure Intensity of a Reliability-Growth Model
IEEE Transactions on Reliability, 1981J. J. Higgins, C. Tsokos
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Bayes estimate of the noncentrality parameter in multivariate analysis
Communications in Statistics - Theory and Methods, 1974D. Waal
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The umvue and bayes estimate of reliability of mixed failure time distribution
Communications in Statistics Part B: Simulation and Computation, 2000K Muralidharan
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Bayes Estimate and Inference for Entropy and Information Index of Fit
Econometric Reviews, 2008Thomas Mazzuchi +2 more
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IEEE Transactions on Information Theory, 1971
This paper contains an analysis of the performance of Bayes conditional-mean parameter estimators. The main result is that on a finite parameter space such estimates exhibit a mean-square error that diminishes exponentially with the number of observations, the observations being assumed to be independent.
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This paper contains an analysis of the performance of Bayes conditional-mean parameter estimators. The main result is that on a finite parameter space such estimates exhibit a mean-square error that diminishes exponentially with the number of observations, the observations being assumed to be independent.
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Bayes empirical Bayes estimation of a poisson mean
Statistics & Probability Letters, 1985In the empirical Bayes (EB) decision problem consisting of squared error estimation of a Poisson mean, a prior distribution \(\Lambda\) is placed on the gamma family of prior distributions to produce Bayes EB estimators which are admissible. A subclass of such estimators is shown to be asymptotically optimal (a.o.).
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A widely applicable Bayesian information criterion
Journal of machine learning research, 2012A statistical model or a learning machine is called regular if the map taking a parameter to a probability distribution is one-to-one and if its Fisher information matrix is always positive definite. If otherwise, it is called singular.
Sumio Watanabe
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Some Comments on “Bayes” Estimators
The American Statistician, 1973(1973). Some Comments on “Bayes” Estimators. The American Statistician: Vol. 27, No. 1, pp. 12-14.
G. C. Tiao, G. E. P. Box
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