BAYESIAN TEST FOR THE EQUALITY OF THE MEANS AND VARIANCES OF THE TWO NORMAL POPULATIONS WITH VARIANCES RELATED TO THE MEANS USING NONINFORMATIVE PRIORS |
Kim, Dal-Ho
(Department of Statistics, Kyungpook National University)
Kang, Sang-Gil (Department of Applied Statistics, Sanji University) Lee, Woo-Dong (Faculty of Information Science, Kyungsan University) |
1 |
On the invariance of noninformative priors
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ScienceOn |
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Noninformative priors for one parameter of many
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ScienceOn |
3 |
Parameter orthogonality and approximate conditional inference (with discussion)
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4 |
On priors providing frequentist validity for Bayesian inference
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5 |
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6 |
Second order probability matching priors
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ScienceOn |
7 |
Reference posterior distributions for Bayesian inference (with discussion)
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8 |
Fractional Bayes factors for model comparison (with discussion)
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9 |
An approximate distribution of estimates of variance components
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ScienceOn |
10 |
On formulae for confidence points based on integrals of weighted likelihoods
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11 |
Some new results on probability matching priors
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12 |
Some remarks on noninformative priors
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ScienceOn |
13 |
Interval estimates for the ratio of the means of two normal populations with variances related to the means
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ScienceOn |
14 |
On a propersy of probability matching priors : Matching the alternative coverage probabilities
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ScienceOn |
15 |
Frequentist validity of highest posterior density regions in the presence of nuisance parameters
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16 |
Frequentist and Bayesian Bartlett correction of test statistics based on adjusted profile likelihoods
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17 |
A note on the variance of the distribution of sample number in sequential probability ratio tests
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ScienceOn |
18 |
An analogue to Fieller's theorem using Scheffe's solution to the Fisher-Behrens problem
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19 |
Noninformative priors (with discussion)
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20 |
On the development of reference priors (with discussion)
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21 |
Frequentist validity of posterior quantiles in the presence of a nuisance parameter ; Higher order asymptotics
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ScienceOn |
22 |
On the coverage probability of confidence sets based on a prior distribution
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23 |
Estimating a product of means : Bayesian analysis with reference priors
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ScienceOn |
24 |
A fundamental formula in the statistics of biological assay, and some applications
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25 |
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