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On the sensitivity of third-order Volterra MVDR beamformers to interference-pulse shaping filter

机译:关于三阶Volterra MVDR波束形成器对干扰脉冲整形滤波器的灵敏度

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摘要

Linear beamformers are optimal.in a mean square (MS) sense.when the signal of interest (SOI) and observations are jointly Gaussian and circular.Otherwise.optimal beamformers become non-linear with a structure depending on the unknown joint probability distribution of the SOI and observations.In this context.third-order Volterra minimum variance distortionless response (MVDR) beamformers have been proposed recently to improve the performance of linear beamformers in the presence of non-Gaussian and potentially non-circular interference.omnipresent in practical situations.High performance gains have been obtained for binary phase shift keying (BPSK) and quadrature phase shift keying (QPSK) interference having a square pulse shaping filter in particular.However in practice.for spectral efficiency reasons.most of signals use non-square pulse shaping filters.such as square root raised cosine filter.It is then important to analyze the sensitivity of third-order MVDR beamformers to interference pulse shaping filter.which is the purpose of this paper.
机译:线性波束形成器在均方(MS)意义上是最佳的,当感兴趣的信号(SOI)和观测值共同是高斯和圆形时;否则,最优波束形成器的非线性取决于结构的未知联合概率分布在这种情况下,最近提出了三阶Volterra最小方差无失真响应(MVDR)波束形成器,以在实际情况中存在非高斯和潜在非圆形干扰的情况下提高线性波束形成器的性能。对于具有方形脉冲整形滤波器的二进制相移键控(BPSK)和正交相移键控(QPSK)干扰,已经获得了高性能增益。但是在实践中,由于频谱效率原因,大多数信号使用非方形脉冲整形滤波器,例如平方根升余弦滤波器,然后分析三阶MVDR波束形成器对干涉的灵敏度非常重要ce脉冲整形滤波器。这是本文的目的。

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