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Blind deconvolution of multivariate signals : a deflation approach

机译:多元信号的盲反卷积:一种压缩方法

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1 IntroductionIn s number of applications, a certain scalar stationary signal y = (y(n))n∈Z(the observation) is the output of an unknown filter of transfer function h(z) driven by an independent identically distributed (i.i.d.) sequence w= (w(n))n∈Z representing the useful signal. It is often desirable to be able to adaptively reconstruct the signal w from the observation y, or equivalently, to estimate the transfer function h-1(z). This is particularly easy when h(z) is known to be minimum-phase (or maximumphase), since w coincides with the forward (or backward)innovation of y. However, this restrictive assumption does not hold in certain important applications, such as channel equalization in Telecommunications. In that case, the above question is referred to as the blind
机译:1引言在许多应用中,某个标量平稳信号y =(y(n))n∈Z(观测值)是传递函数h(z)的未知滤波器的输出,该滤波器由独立的同分布(iid)驱动代表有用信号的序列w =(w(n))n∈Z通常希望能够根据观测值y自适应地重构信号w,或者等效地估计传递函数h-1(z)。当h(z)已知为最小相位(或最大相位)时,这特别容易,因为w与y的向前(或向后)创新一致。但是,这种限制性假设不适用于某些重要应用,例如电信中的信道均衡。在这种情况下,上述问题被称为盲人

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