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Dynamical properties of algorithms for image restoration by means of Bayesian statistics

机译:贝叶斯统计算法算法算法的动态特性

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摘要

Recently, properties of image restoration were investigated in the context of Bayesian approach. However, these results are restricted to the static properties of the algorithms and no studies have ever tried to investigate these dynamical properties explicitly. In this report, we introduce an exactly solvable model for image restoration and derive the differential equation with respect to macroscopic quantities (Hamming distance between original and restored images, etc.) analytically. From these dynamical equations, we obtain useful information for image restoration, for example, basin of attraction, speed of convergence, etc. Our approach also enable one to investigate the hyper-parameter estimation by means of maximization of marginal likelihood using steepest descent from dynamical point of view.
机译:最近,在贝叶斯方法的背景下研究了图像修复的性质。 然而,这些结果仅限于算法的静态特性,并且没有试图明确地研究这些动态特性的研究。 在本报告中,我们介绍了一个完全可溶性模型,用于图像恢复,并在分析上相对于宏观量(原始和恢复的图像之间的汉明距离等)来实现微分方程。 从这些动态方程中,我们获得了图像恢复的有用信息,例如,吸引力的盆地,收敛速度等。我们的方法还通过使用陡峭的血管从动力学来最大化边缘可能性来研究超参数估计 观点看法。

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