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SIGNAL ANALYSIS METHOD WITH NON-GAUSSIAN AUTO-REGRESSIVE MODEL

机译:非高斯自回归模型的信号分析方法

摘要

A signal analysis method including a non-Gaussian auto-regressive model, wherein an input to the autoregressive model (AR) is modelled as a sequence of symbols (I) from a finite alphabet by a finite state stochastic model (FSSM). Probability density functions (pdf) of an input (X) at each time instant are Gaussian pdfs with the same variance (σ21, σ22) for each symbol and with their means (µ1, µ2) decided by the symbols. In preferred embodiments, the FSSM is a Hidden Markov Model HMM, which, on certain occasions depending on the signal characteristic can be reduced to a Gaussian Mixture Model (GMM). The method preferably includes an identification step of performing an expectation-maximization (EM) algorithm. In the case that the observed signal is noisy, such an EM algorithm may involve an optimal smoothing on the noisy signal with a multi-state minimum mean-square error smoother, such as a soft-decision switching Kalman filter. The method is suited for analysis of both clean and noisy non-Gaussian AR signals that have an impulsive structure in its excitation. Due to its low complexity, it is suitable to apply in equipment with limited signal processing capacity. Especially, the method may form part of an algorithm for applications such as: speech analysis, speech enhancement, blind source separation, blind channel equalization, blind channel estimation, or blind system identification.
机译:一种包括非高斯自回归模型的信号分析方法,其中通过有限状态随机模型(FSSM)将自回归模型(AR)的输入建模为来自有限字母的符号序列(I)。每个时刻的输入(X)的概率密度函数(pdf)是高斯pdf,每个符号的方差(σ21,σ22)相同,均值(µ1,µ2)由符号决定。在优选实施例中,FSSM是隐马尔可夫模型HMM,在某些情况下,根据信号特性,可以将其简化为高斯混合模型(GMM)。该方法优选地包括执行期望最大化(EM)算法的识别步骤。在观察到的信号有噪声的情况下,这种EM算法可能涉及使用多态最小均方误差平滑器(例如软判决切换卡尔曼滤波器)对噪声信号进行最佳平滑。该方法适用于分析在其激励中具有脉冲结构的干净和有噪声的非高斯AR信号。由于其复杂度低,因此适合用于信号处理能力有限的设备。特别地,该方法可以形成用于以下应用的算法的一部分:语音分析,语音增强,盲源分离,盲信道均衡,盲信道估计或盲系统识别。

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