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Direct-MUSIC on sparse arrays

机译:稀疏阵列上的Direct-MUSIC

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摘要

Nested and coprime arrays are sparse arrays which can identify O(m2) sources using only m sensors. Systematic algorithms have recently been developed for such identification. These algorithms are traditionally implemented by performing MUSIC or a similar algorithm in the difference-coarray domain. This paper considers the use of nested and coprime arrays for the case where the number of sources is less than m. It will be demonstrated that there are some important advantages even in this case. With the number of sources limited like this, it is possible to use MUSIC directly on the nested or coprime array rather than in the coarray domain. But owing to array sparsity, the unambiguous identifiability property has to be revisited. This paper first mentions two results for such identifiability. Second, the improvement in the Cramer-Rao bound (over uniform linear arrays or ULAs) is analyzed. One conclusion is that the CRB improvements of nested and coprime arrays are comparable to those of other known sparse arrays such as MRAs. It is also observed that nested and coprime arrays have higher resolvability than the ULA, for a fixed number of sensors.1
机译:嵌套和互素数组是稀疏数组,仅使用m个传感器即可识别O(m 2 )源。最近已经开发了用于这种识别的系统算法。传统上,这些算法是通过在差分共阵列域中执行MUSIC或类似算法来实现的。本文考虑了在源数小于m的情况下使用嵌套数组和互素数组的情况。将证明即使在这种情况下也有一些重要的优点。由于这样的源数量受到限制,因此可以直接在嵌套或互质数组上而不是在协数组域中使用MUSIC。但是由于数组稀疏性,必须重新考虑明确的可识别性。本文首先提到了两种可识别性的结果。其次,分析了Cramer-Rao界(在均匀线性阵列或ULA上)的改进。一个结论是,嵌套数组和互素数组的CRB改进与其他已知的稀疏数组(例如MRA)的CRB改进具有可比性。还可以观察到,对于固定数量的传感器,嵌套数组和互质数组比ULA具有更高的可分辨性。 1

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