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MDL denoising

机译:MDL去噪

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摘要

'The so-called denoising problem, relative to normal models for noise, is formalized such that "noise" is defined as the incompressible part in the data while the compressible part defines the meaningful information-bearing signal. Such a decomposition is effected by minimization of the ideal code length, called for by the minimum description length (MDL) principle, and obtained by an application of the normalized maximum-likelihood technique to the primary parameters, their range, and their number. For any orthonormal regression matrix, such as defined by wavelet transforms, the minimization can be done with a threshold for the squared coefficients resulting from the expansion of the data sequence in the basis vectors defined by the matrix.
机译:相对于正常的噪声模型,所谓的降噪问题已被形式化,使得“噪声”被定义为数据中不可压缩的部分,而可压缩部分则定义了有意义的信息承载信号。这种分解是通过最小化理想代码长度(最小描述长度(MDL)原理要求)并通过将归一化最大似然技术应用于主要参数,其范围和数量而获得的。对于任何正交回归矩阵(例如由小波变换定义的),最小化可以通过平方系数的阈值来完成,该阈值是由矩阵定义的基向量中数据序列的扩展产生的。

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