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A fourth order cumulant-based MUSIC algorithm for nonplanar array with arbitrary geometry

机译:具有任意几何形状的非平面阵列的基于四阶累积量的MUSIC算法

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Many high-resolution methods suffer from serious drawbacks. Indeed, they are not able to process more than N-1 noncoherent sources from an array of N sensors and are weakly robust to the presence of a strong colored background noise whose spatial coherence is unknown. Mainly to overcome these limitations and in particular to increase both the resolution and the number of sources to be processed from an array of N sensors, we propose in this paper a fourth-order cumulant-based MUSIC algorithm, which has the characteristic of the array expansion. Furthermore, it can be used to nonplanar arrays of arbitrary geometries. Computer simulation for the performance comparison between the proposed algorithm and the traditional MUSIC algorithm is demonstrated. And some conclusions of the proposed algorithm for the nonplanar quaternion array are reached.
机译:许多高分辨率方法都存在严重的缺陷。实际上,它们不能处理来自N个传感器阵列的N-1个以上非相干源,并且对于存在强烈的彩色背景噪声(其空间相干性未知)的能力较弱。主要是为了克服这些限制,特别是要增加分辨率和要从N个传感器阵列处理的光源数量,我们在本文中提出了一种基于四阶累积量的MUSIC算法,该算法具有该阵列的特性扩张。此外,它可以用于任意几何形状的非平面阵列。通过计算机仿真,对所提算法与传统MUSIC算法的性能进行了比较。并得出了所提出算法的非平面四元数数组的一些结论。

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