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Sparse channel estimation with lp-norm and reweighted l1-norm penalized least mean squares

机译:具有l p -范数和重新加权的l 1 -范数的罚信道最小均方的稀疏信道估计

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The least mean squares (LMS) algorithm is one of the most popular recursive parameter estimation methods. In its standard form it does not take into account any special characteristics that the parameterized model may have. Assuming that such model is sparse in some domain (for example, it has sparse impulse or frequency response), we aim at developing such LMS algorithms that can adapt to the underlying sparsity and achieve better parameter estimates. Particularly, the example of channel estimation with sparse channel impulse response is considered. The proposed modifications of LMS are the lp-norm and reweighted l1-norm penalized LMS algorithms. Our simulation results confirm the superiority of the proposed algorithms over the standard LMS as well as other sparsity-aware modifications of LMS available in the literature.
机译:最小均方(LMS)算法是最流行的递归参数估计方法之一。在其标准形式中,它没有考虑参数化模型可能具有的任何特殊特征。假设这样的模型在某些领域是稀疏的(例如,它具有稀疏的脉冲或频率响应),我们的目标是开发这样的LMS算法,该算法可以适应底层稀疏性并获得更好的参数估计。特别地,考虑具有稀疏信道冲激响应的信道估计的示例。 LMS的拟议修改是l p -范数和重新加权的l 1 -范数罚分LMS算法。我们的仿真结果证实了所提出算法相对于标准LMS以及文献中可用的LMS的其他稀疏感知修改的优越性。

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