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Titlebook: Maximum Entropy and Bayesian Methods; Cambridge, England, John Skilling,Sibusiso Sibisi Conference proceedings 1996 Kluwer Academic Publis

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書目名稱Maximum Entropy and Bayesian Methods
副標(biāo)題Cambridge, England,
編輯John Skilling,Sibusiso Sibisi
視頻videohttp://file.papertrans.cn/628/627905/627905.mp4
叢書名稱Fundamental Theories of Physics
圖書封面Titlebook: Maximum Entropy and Bayesian Methods; Cambridge, England,  John Skilling,Sibusiso Sibisi Conference proceedings 1996 Kluwer Academic Publis
描述This volume records papers given at the fourteenth international maximum entropy conference, held at St John‘s College Cambridge, England. It seems hard to believe that just thirteen years have passed since the first in the series, held at the University of Wyoming in 1981, and six years have passed since the meeting last took place here in Cambridge. So much has happened. There are two major themes at these meetings, inference and physics. The inference work uses the confluence of Bayesian and maximum entropy ideas to develop and explore a wide range of scientific applications, mostly concerning data analysis in one form or another. The physics work uses maximum entropy ideas to explore the thermodynamic world of macroscopic phenomena. Of the two, physics has the deeper historical roots, and much of the inspiration behind the inference work derives from physics. Yet it is no accident that most of the papers at these meetings are on the inference side. To develop new physics, one must use one‘s brains alone. To develop inference, computers are used as well, so that the stunning advances in computational power render the field open to rapid advance. Indeed, we have seen a revolution
出版日期Conference proceedings 1996
關(guān)鍵詞Markov model; Probability theory; classification; image processing; maximum entropy method; neural networ
版次1
doihttps://doi.org/10.1007/978-94-009-0107-0
isbn_softcover978-94-010-6534-4
isbn_ebook978-94-009-0107-0Series ISSN 0168-1222 Series E-ISSN 2365-6425
issn_series 0168-1222
copyrightKluwer Academic Publishers 1996
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Bayesian Estimation of MR Images from Incomplete Raw Data are .uniformly distributed, which hampers Fourier transformation to the image domain. With the aid of Bayesian formalism we estimate an image that satisfies prior knowledge while its inverse Fourier transform is compatible with the acquired samples. The new technique is applied successfully to a re
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The Vital Importance of Prior Information for the Decomposition of Ion Scattering Spectroscopy Dataexample of Pd adsorption on a Ru surface is particularly challenging because 13 partially overlapping isotopes contribute to the total scattering signal. Proper decomposition using appropriate prior information enables accurate coverage determination.
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The Maximum-Entropy Method in Small-Angle Scatteringis purpose suffer from problems caused by their ad hoc nature, but the Maximum-Entropy method has a well established theoretical foundation offering several advantages. Examples are given using simulated as well as experimental data. It is demonstrated that the “best” (most likely) choice of paramet
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Maximum Entropy Multi-Resolution EM Tomography by Adaptive Subdivisionexploration or environmental tests. Low resolution is generally the major limitation in the EM tomography. If a high resolution is sought, many artifacts with random patterns will show in the resultant image of the reconstruction if a least square error criterion is applied. The maximum entropy cons
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