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Distributed MIMO radar based on sparse sensing: Analysis and efficient implementation

机译:基于稀疏感知的分布式MIMO雷达:分析与高效实现

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摘要

In sparse sensing based distributed multiple-input multiple-output radars, the problem of target estimation is formulated as a sparse vector recovery problem, where the vector to be recovered is block sparse, or equivalently, the sensing matrix is block diagonal and the sparse vector consists of equal-length blocks that have the same sparsity profile. This paper derives the theoretical requirements and performance guarantees for the application of sparse recovery techniques to this problem. The obtained theoretical results confirm previous, simulations-based observations that exploiting the block sparsity of the target vector can further reduce the amount of measurements needed for successful target estimation. For signal recovery, two low-complexity approaches are proposed. The first one is an alternating direction method of multipliers-based sparse signal recovery algorithm, which in addition to significantly reducing computations is also amenable to a parallel and semidistributed implementation. The second approach decouples the location and speed estimation into two separate stages, with each stage addressing a sparse recovery problem of lower dimension while maintaining high estimation accuracy.
机译:在基于稀疏感知的分布式多输入多输出雷达中,目标估计问题被表述为稀疏向量恢复问题,其中要恢复的向量为块稀疏,或者等效地,感知矩阵为块对角线,稀疏向量由具有相同稀疏度分布的等长块组成。本文针对稀疏恢复技术的应用提出了理论要求和性能保证。获得的理论结果证实了以前基于模拟的观察结果,即利用目标向量的块稀疏性可以进一步减少成功进行目标估计所需的测量量。对于信号恢复,提出了两种低复杂度的方法。第一种是基于乘法器的稀疏信号恢复算法的交替方向方法,该方法除了显着减少计算量之外,还适合并行和半分布式实现。第二种方法将位置估计和速度估计分离为两个独立的阶段,每个阶段都解决了维数较低的稀疏恢复问题,同时保持了较高的估计精度。

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