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A Self-Stabilizing Neural Algorithm for Total Least Squares Filtering

机译:最小二乘滤波的自稳定神经算法

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摘要

A neural approach for solving the total least square (TLS) problem is presented in the paper. It is based on a linear neuron with a self-stabilizing neural algorithm, capable of resolving the TLS problem present in the parameter estimation of an adaptive FIR filters for system identification, where noisy errors affect not only the observation vector but also the data matrix. The learning rule is analyzed mathematically and the condition to guarantee the stability of algorithm is educed. The computer simulations are given to illustrate that the neural approach is self-stabilizing and considerably outperforms the existing TLS methods when a larger learning factor is used or the signal-noise-rate is lower.
机译:本文提出了一种用于解决总最小二乘(TLS)问题的神经方法。它基于具有自稳定神经算法的线性神经元,能够解决用于系统识别的自适应FIR滤波器的参数估计中存在的TLS问题,其中噪声误差不仅会影响观察向量,还会影响数据矩阵。对学习规则进行数学分析,得出保证算法稳定性的条件。给出的计算机仿真结果表明,当使用较大的学习因子或较低的信噪比时,神经方法是自稳定的,并且明显优于现有的TLS方法。

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