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Improved post-nonlinear independent component analysis method based on Gaussian Mixture Model

机译:基于高斯混合模型的改进的非线性后独立分量分析方法

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For conventional post-nonlinear independent component analysis (ICA) methods, the mutual information (MI) of separated signals is estimated by using higher order statistics (HOS). These methods are sensitive to the initial parameters of separating matrix. An improved method based on Gaussian Mixture Model (GMM) is proposed in this paper to solve this problem. GMM is used as an auxiliary function to fit the probability density of separated signals and to convert the MI estimation of separated signals to the joint entropy estimation of auxiliary variables. Meanwhile, higher order odd polynomial (HOOP) is used to fit the inverse function of nonlinear mixing function. Then the coefficients of HOOP and the parameters of GMM are optimized by particle swarm optimization (PSO). Linear separating matrix is optimized by natural gradient algorithm. The two optimization processes iterate alternately until convergence. The simulation results demonstrate that the proposed approach is less dependent on the initial parameters of separating matrix and can obtain more accurate separated signals, in contrast to the conventional post-nonlinear ICA approaches.
机译:对于常规的非线性后独立分量分析(ICA)方法,使用高阶统计量(HOS)估计分离信号的互信息(MI)。这些方法对分离矩阵的初始参数敏感。针对这一问题,本文提出了一种基于高斯混合模型的改进方法。 GMM用作辅助函数,以拟合分离信号的概率密度,并将分离信号的MI估计转换为辅助变量的联合熵估计。同时,使用高阶奇多项式(HOOP)拟合非线性混合函数的反函数。然后通过粒子群算法(PSO)对HOOP系数和GMM参数进行优化。通过自然梯度算法对线性分离矩阵进行优化。这两个优化过程交替迭代,直到收敛为止。仿真结果表明,与传统的后非线性ICA方法相比,该方法较少依赖分离矩阵的初始参数,并且可以获得更准确的分离信号。

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