Deconvolution for transient classification using fourth order statistics

M. Broadhead, L. A. Pflug
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引用次数: 2

Abstract

Considered are numerical experiments involving an exponentially damped harmonic source signature, and underwater acoustics Green's functions (GFs) representing bottom-limited propagation in a wave guide. It has been shown that the fourth order blind deconvolution functional proposed by Wiggins (1978) can be used to generate a class of signals from the propagation distorted signature such that one or more members of the class are "close" to the original signature. There are obvious applications to improving sonar target classification in the presence of multipath distortion. In this paper it is demonstrated that the algorithm based on the Cabrelli (1984) functional (D-norm) can be implemented in a similar fashion, and that it performs significantly better in the presence of additive noise than does the Wiggins V-norm.
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基于四阶统计量的瞬态分类反卷积
考虑了涉及指数阻尼谐波源特征的数值实验,以及表示波导中底限传播的水声格林函数(GFs)。研究表明,Wiggins(1978)提出的四阶盲反卷积泛函可以用来从传播失真的签名中生成一类信号,使得该类中的一个或多个成员与原始签名“接近”。在多径失真情况下,提高声呐目标分类精度具有明显的应用价值。本文证明了基于Cabrelli(1984)泛函(d -范数)的算法可以以类似的方式实现,并且在存在加性噪声的情况下,它的性能明显优于Wiggins v -范数。
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