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Identification and deconvolution of multichannel linear non-Gaussian processes using higher order statistics and inverse filter criteria

机译:使用高阶统计量和逆滤波器准则对多通道线性非高斯过程进行识别和反卷积

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This paper is concerned with the problem of estimation and deconvolution of the matrix impulse response function of a multiple-input multiple-output (MIMO) system given only the measurements of the vector output of the system. The system is assumed to be driven by a temporally i.i.d. and spatially independent non-Gaussian vector sequence (which is not observed). An iterative, inverse filter criteria-based approach is developed using the third-order or the fourth-order normalized cumulants of the inverse filtered data at zero lag. Stationary points of the proposed cost functions are investigated. The approach is input iterative, i.e., the input sequences are extracted and removed one by one. The matrix impulse response is then obtained by cross correlating the extracted inputs with the observed outputs. Identifiability conditions are analyzed. The strong consistency of the proposed approach is also briefly discussed. Computer simulation examples are presented to illustrate the proposed approaches.
机译:仅考虑系统的矢量输出的测量,本文涉及多输入多输出(MIMO)系统的矩阵脉冲响应函数的估计和反卷积问题。假定该系统由时间i.d.驱动。和空间独立的非高斯向量序列(未观察到)。使用零延迟的逆滤波数据的三阶或四阶归一化累积量,开发了一种基于迭代,逆滤波准则的方法。拟议的成本函数的固定点进行了研究。该方法是输入迭代的,即,输入序列被一个接一个地提取和去除。然后通过将提取的输入与观察到的输出互相关来获得矩阵脉冲响应。分析可识别性条件。还简要讨论了所提出方法的强一致性。给出了计算机仿真示例以说明所提出的方法。

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