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Identification of quadratic Volterra systems driven by non-Gaussian processes

机译:识别非高斯过程驱动的二次Volterra系统

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A nonlinear and time-invariant system representable by a Volterra series up to second order is considered. Closed-form expressions for the generalized transfer functions of first and second order are derived for non-Gaussian stationary input processes whose trispectrum vanishes. It is shown that the parameters obtained are optimum in the mean square sense. Once the system is identified, a closed-form expression for the quadratic coherence is derived. This expression simplifies to well-known results when the system is linear or its input is Gaussian. The quadratic coherence is validated using simulated data as input to a known second-order Volterra filter with known statistic.
机译:考虑了由Volterra级数表示的二阶非线性和时不变系统。对于其三光谱消失的非高斯平稳输入过程,导出了针对一阶和二阶广义传递函数的闭式表达式。结果表明,所获得的参数在均方意义上是最佳的。识别系统后,即可得出二次相干的封闭式表达式。当系统为线性或输入为高斯时,此表达式可简化为众所周知的结果。使用模拟数据作为具有已知统计量的已知二阶Volterra滤波器的输入来验证二次相干性。

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