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Shrinkage Linear and Widely Linear Complex-Valued Least Mean Squares Algorithms for Adaptive Beamforming

机译:自适应波束形成的收缩线性和宽线性复数值最小均方算法

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摘要

In this paper, shrinkage linear complex-valued least mean squares (SL-CLMS) and shrinkage widely linear complex-valued least mean squares (SWL-CLMS) algorithms are devised for adaptive beamforming. By exploiting the relationship between the noise-free a posteriori and a priori error signals, the SL-CLMS method is able to provide a variable step size to update the weight vector for the adaptive beamformer, significantly enhancing the convergence speed and decreasing the steady-state misadjustment. On the other hand, besides adopting a variable step size determined by minimizing the square of the augmented noise-free a posteriori errors, the SWL-CLMS approach exploits the noncircular properties of the signal of interest, which considerably improves the steady-state performance. Simulation results are presented to illustrate their superiority over the CLMS, complex-valued normalized LMS, variable step size, recursive least squares (RLS) algorithms and their corresponding widely linear-based schemes. Additionally, our proposed algorithms are more computationally efficient than the RLS solutions though they may have a slightly slower convergence rate.
机译:本文针对自适应波束形成设计了收缩线性复数值最小均方(SL-CLMS)算法和收缩线性复数值最小均方(SWL-CLMS)算法。通过利用无噪声的后验信号和先验误差信号之间的关系,SL-CLMS方法能够提供可变步长来更新自适应波束形成器的权重向量,从而显着提高了收敛速度并降低了稳态误差。状态失调。另一方面,除了采用通过最小化增加的无噪声后验误差的平方确定的可变步长外,SWL-CLMS方法还利用了感兴趣信号的非圆形特性,从而极大地改善了稳态性能。仿真结果表明,它们优于CLMS,复数值归一化LMS,可变步长,递归最小二乘(RLS)算法及其相应的广泛基于线性的方案。此外,我们提出的算法比RLS解决方案具有更高的计算效率,尽管它们的收敛速度可能稍慢。

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