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L1 minimization applied to two sparse signals that can be described as sums of elementary functions

机译:应用于两个稀疏信号的L1最小化可以描述为基本函数之和

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Compressive sampling is a technique used in digital signal processing, which allows for the capture of high resolution physical signals from relatively few measurements. This technique is illustrated here for two simple cases: a signal to be that can be expressed as a sum of three sine functions and another one that can be expressed as a sum of three Bessel functions of the first kind. In order to perform a compressive sampling one must use correct measurement vectors and this is a quite complicated problem. In this paper a simple algorithm for obtaining the correct measurement vectors for illustration and pedagogical purposes is shown.
机译:压缩采样是一种用于数字信号处理的技术,它允许从相对较少的测量中捕获高分辨率的物理信号。这里针对两种简单情况说明了该技术:一种信号可以表示为三个正弦函数之和,另一种信号可以表示为三种第一类贝塞尔函数的总和。为了执行压缩采样,必须使用正确的测量向量,这是一个非常复杂的问题。在本文中,展示了一种用于获取正确的测量向量的简单算法,以用于说明和教学目的。

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