存在不匹配和有限样本支持的鲁棒自适应矢量传感器处理

A. J. Poulsen, R. Nadakuditi, A. Baggeroer
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引用次数: 8

摘要

我们给出了量化系统失配和有限样本支持对声矢量传感器阵列性能影响的分析结果。一个值得注意的结果是,数组的向量方面消除了数组不匹配的影响,支持更深的真空。这是因为矢量传感器阵列空间响应的方差(由于旋转、位置和滤波器增益/相位扰动)在旁瓣中减小,这与全向水听器阵列不同。当传感器方向在合理的容差范围内测量时,波束方向方差支配平均旁瓣功率响应。我们的分析还表明,矢量传感器阵列增益性能对旋转的敏感性低于感兴趣区域的位置扰动。我们对特征信噪比阈值进行了分析表征,该阈值取决于信号和噪声协方差以及仅噪声和信号加噪声快照的数量,低于该阈值(渐进地说),使用基于样本特征值的技术进行可靠检测是不可能的。因此,对于给定数量的快照,由于矢量传感器阵列中的快照维数大于仅水听器阵列的快照维数,因此每当丢弃特征向量信息时,本征信噪比检测阈值将更大。我们提出了针对矢量传感器的独特特征定制的处理技术,该技术利用样本特征向量中编码的信息,并且对不匹配和有限样本支持问题具有鲁棒性。这些方法包括多白噪声约束的自适应处理技术。
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Robust adaptive vector sensor processing in the presence of mismatch and finite sample support
We present analytical results which quantify the effect of system mismatch and finite sample support on acoustic vector sensor array performance. One noteworthy result is that the vector aspect of the array ldquodampensrdquo the effect of array mismatch, enabling deeper true nulls. This is accomplished because the variance of the vector sensor array spatial response (due to rotational, positional and filter gain/phase perturbations) decreases in the sidelobes, unlike arrays of omnidirectional hydrophones. When sensor orientation is measured within a reasonable tolerance, the beampattern variance dominates the average sidelobe power response. Our analysis also suggests that vector sensor array gain performance is less sensitive to rotational than to positional perturbations in the regions of interest. We analytically characterize the eigen-SNR threshold, which depends on the signal and noise covariance and the number of noise-only and signal-plus-noise snapshots, below which (asymptotically speaking) reliable detection using sample eigenvalue based techniques is not possible. Thus for a given number of snapshots, since the dimensionality of the snapshot in a vector sensor array is larger than that of a hydrophone-only array, the eigen-SNR detection threshold will be greater whenever the eigenvector information is discarded. We present processing techniques customized to the unique characteristics of vector sensors, which exploit information encoded in the sample eigenvectors and are robust to the mismatch and finite sample support issues. These methods include adaptive processing techniques with multiple white noise constraints.
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