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The Optimum Approximation of Signals That Have Small Side-Lobes Bounded By A Measure Like Kullback-Leibler Divergence

机译:具有像Kullback-Leibler发散这样的测度约束的小旁瓣的信号的最佳逼近

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摘要

We present the optimum running approximation of band-limited signals using sample values of outputs of FIR analysis filters. We consider set of signals with a main-lobe and a pair of small side-lobes. We assume that weighted square-integral of the main-lobe is bounded. Further, for the purpose of denning divergence of side-lobes of error in attenuation band, we introduce a measure like Kullback-Leibler divergence and assume that this measure is bounded. Finally, we prove that the presented approximation minimizes various measures of error at the same time.
机译:我们使用FIR分析滤波器的输出样本值,给出了带限信号的最佳运行近似值。我们考虑具有主瓣和一对小旁瓣的信号集。我们假设主瓣的加权平方积分是有界的。此外,为了确定衰减频带中的误差旁瓣的发散度,我们引入了一种类似Kullback-Leibler发散度的度量,并假设该度量是有界的。最后,我们证明了所提出的近似值可以同时最小化各种误差度量。

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