方位估计中的Ziv-Zakai下界

K. Bell, Y. Ephraim, H. V. Trees
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引用次数: 9

摘要

在估计平面波信号的方位时,均方误差的界限在许多领域都是相当有意义的。特别重要的是,边界能够在小误差或渐近区域和大误差或模糊区域密切表征性能,并准确预测区域之间阈值的位置。将向量Ziv-Zakai界应用于任意几何平面阵列的二维方位估计问题。计算方形和圆形数组的边界,并与Weiss-Weinstein(1983,1984)边界进行比较。在阈值区域和渐近区域,证明了Ziv-Zakai界比Weiss-Weinstein界更紧。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Ziv-Zakai lower bounds in bearing estimation
Bounds on the MSE in estimating the bearing of a planewave signal is of considerable interest in many fields. Of particular importance is the ability of a bound to closely characterize performance in the small error or asymptotic region, and the large error or ambiguity region, and to accurately predict the location of the threshold between the regions. The vector Ziv-Zakai bound is applied to the problem of estimating two-dimensional bearing with planar arrays of arbitrary geometry. The bound is calculated for square and circular arrays, and compared with the Weiss-Weinstein (1983, 1984) bound. The Ziv-Zakai bound is shown to be tighter than the Weiss-Weinstein bound in the threshold and asymptotic regions.
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