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Titlebook: Maximum Entropy and Bayesian Methods; Santa Fe, New Mexico Kenneth M. Hanson,Richard N. Silver Conference proceedings 1996 Kluwer Academic

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书目名称Maximum Entropy and Bayesian Methods
副标题Santa Fe, New Mexico
编辑Kenneth M. Hanson,Richard N. Silver
视频video
丛书名称Fundamental Theories of Physics
图书封面Titlebook: Maximum Entropy and Bayesian Methods; Santa Fe, New Mexico Kenneth M. Hanson,Richard N. Silver Conference proceedings 1996 Kluwer Academic
出版日期Conference proceedings 1996
关键词Fitting; Maximum entropy method; Measure; Probability theory; Statistical Physics; Time series; best fit; d
版次1
doihttps://doi.org/10.1007/978-94-011-5430-7
isbn_softcover978-94-010-6284-8
isbn_ebook978-94-011-5430-7Series ISSN 0168-1222 Series E-ISSN 2365-6425
issn_series 0168-1222
copyrightKluwer Academic Publishers 1996
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The De Finetti Transform, theorem to define the “de Finetti transform”, which permits us, under many frequently occurring conditions (such as natural conjugacy), to find the unique sampling density (conditional on some indexing parameters), and the unique associated prior distribution for those parameters.
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Mechanical Models as Priors in Bayesian Tomographic Reconstruction,ion-Maximization deterministic annealing algorithms to alleviate this problem. Our simulation studies qualitatively demonstrate the improvements over the weak membrane and maximum likelihood reconstructions.
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The Bayes Inference Engine, a data-flow diagram that may be manipulated by the analyst through a graphical- programming environment. Maximum a posteriori solutions are achieved using a general, gradient-based optimization algorithm. The application incorporates a new technique of estimating and visualizing the uncertainties in specific aspects of the model.
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Bayesian Time Series: Models and Computations for the Analysis of Time Series in the Physical Scienbseries; nonlinear time series models based on mixtures of auto-regressions; problems with errors and uncertainties in the timing of observations; and the development of non-linear models based on stochastic deformations of time scales.
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Bayesian Estimation of the Von Mises Concentration Parameter,ge Length (MML) principle. Here, we examine a variety of Bayesian estimation techniques by examining the posterior distribution in both polar and Cartesian co-ordinates. We compare the MML estimator with these fellow Bayesian techniques, and a range of Classical estimators. We find that the Bayesian estimators outperform the Classical estimators.
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