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Sparsity Problem Involving Rational Basis Functions

机译:涉及有理基础函数的稀疏问题

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In this paper we consider the problem of sparse signal modeling by means of rational functions. Our dictionary is composed by a finite collection of elementary rational functions. In order to represent the signal with minimal error, we select an optimal number of basis from this set. The mutual coherence is a fundamental attribute of the dictionary. We analyze this quantity and describe its relation to the free parameters, i.e., the inverse poles, of rational functions. Then, we demonstrate the efficiency of sparse rational representations by compressing real electrocardiograms (ECG) including comparisons with other methods.
机译:在本文中,我们考虑了通过有理函数进行稀疏信号建模的问题。我们的字典由基本有理函数的有限集合组成。为了以最小的误差表示信号,我们从该集合中选择最佳的基数。相互连贯是字典的基本属性。我们分析此数量并描述其与有理函数的自由参数(即反极)的关系。然后,我们通过压缩实际心电图(ECG)(包括与其他方法的比较)来证明稀疏有理表示的效率。

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