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Bayes Linear Calibrated Prediction for Complex Systems

复杂系统的贝叶斯线性校准预测

A calibration-based approach is developed for predicting the behavior of a physical system that is modeled by a computer simulator. The approach is based on Bayes linear adjustment using both system observations and evaluations of the simulator at parameterizations that appear to give good matches to those observations. This approach can be applied to complex high-dimensional systems with expensive simulators, where a fully Bayesian approach would be impractical. It is…

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General Variance Modifications for Linear Bayes Estimators

线性贝叶斯估计量的一般方差修正

We consider the problem of modifying the linear Bayes estimator for the mean of a distribution of unknown form by using an estimate of sample variance. The general conditions under which there is no advantageous variance modification to the linear Bayes rule are identified. These results are applied to the problem of sampling from a normal distribution with unknown mean and variance, and the implications are discussed.

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General Variance Modifications for Linear Bayes Estimators

线性贝叶斯估计量的一般方差修正

We consider the problem of modifying the linear Bayes estimator for the mean of a distribution of unknown form by using an estimate of sample variance. The general conditions under which there is no advantageous variance modification to the linear Bayes rule are identified. These results are applied to the problem of sampling from a normal distribution with unknown mean and variance, and the implications are discussed.

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On Sample-Size Selection and the Evaluation of Discriminability in the Model Choice Problem

模型选择中的样本量选择与可区分性评估

In this article we present a general Bayesian approach to discrimination. We describe how the difference between two separate families of distributions can be assessed in terms of differences between two binomial models. Two examples that illustrate the methodology are included. Specifically, we investigate the extent to which it is possible to discriminate between the von Mises and the wrapped normal distributions and also between the normal and a family of t distributions.

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On Sample-Size Selection and the Evaluation of Discriminability in the Model Choice Problem

模型选择中的样本量选择与可区分性评估

In this article we present a general Bayesian approach to discrimination. We describe how the difference between two separate families of distributions can be assessed in terms of differences between two binomial models. Two examples that illustrate the methodology are included. Specifically, we investigate the extent to which it is possible to discriminate between the von Mises and the wrapped normal distributions and also between the normal and a family of t distributions.

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The Linear Bayes Regression Estimator Under Weak Prior Assumptions

弱先验假设下的线性贝叶斯回归估计量

A simple set of prior assumptions is given with respect to which the linear Bayes regression estimator, in the case of univariate regression, is determined explicitly. The risk, also determined explicitly, is shown to decrease,at rate 0 ( n-1 ), to the minimum risk attainable by any linear fitting procedure.

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The linear Bayes regression estimator under weak prior assumptions

弱先验假设下的线性贝叶斯回归估计量

A simple set of prior assumptions is given with respect to which the linear Bayes regression estimator, in the case of univariate regression, is determined explicitly. The risk, also determined explicitly, is shown to decrease,at rate 0 ( n-1 ), to the minimum risk attainable by any linear fitting procedure.

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The Variance Modified Linear Bayes Estimator

方差修正的线性贝叶斯估计量

Summary A modification of the linear Bayes estimator of the mean of a distribution of unknown form is proposed, involving a linear estimate for the variance of the distribution. The risk properties of the estimator are discussed and an example is given.

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On Contractions of Bayes Estimators for Exponential Family Distributions

指数族分布贝叶斯估计量的收缩变换

Sufficient conditions are provided to ensure that the Bayes estimator with squared error loss for the natural parameter of an exponential family distribution is a linear function of the sample value, given that various contractions of the Bayes estimator are also Bayes estimators, generalizing a result of Meeden (1976).

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