New insights into second and fourth-order direction finding for NonCircular sources

A. Ferréol, P. Chevalier
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引用次数: 3

Abstract

These last three decades, many second order (SO) and higher order (HO) high resolution (HR) direction finding (DF) methods, such as 2q-MUSIC (q ≥ 1), exploiting the information contained in the SO or HO circular (C) cumulants of the data, have been developed. However, for 2qth-order non-circular (NC) sources such as M-PSK sources with M ≤ 2q, strong gains in performance may be obtained by taking into account the information contained in both 2qth-order C and NC cumulants of the data, giving rise to NC 2qth-order DF methods. Numerous NC DF methods have been developed these last fifteen years but mainly at the SO and under restrictive assumptions on the sources. The purpose of this paper is to give new insights into NC 2q-MUSIC methods for 1 ≤ q ≤ 2 and for arbitrary NC sources.
非圆源的二阶和四阶测向新见解
近三十年来,开发了许多二阶(SO)和高阶(HO)高分辨率测向(DF)方法,如2q-MUSIC (q≥1),利用了数据的SO或HO圆(C)累积量中包含的信息。然而,对于二阶非圆(NC)源,如M≤2q的M- psk源,通过考虑数据的二阶C和NC累积量中包含的信息,可以获得强大的性能增益,从而产生NC二阶DF方法。在过去的十五年中,已经开发了许多NC DF方法,但主要是在SO和对源的限制性假设下。本文的目的是为1≤q≤2和任意NC源的NC 2q-MUSIC方法提供新的见解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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