Two-dimensional DOA estimation of coherent signals for MIMO Radar Based on tensor decomposition

Author:

Ren Mingjian,Hu Guoping,Zhou Hao,Lin Bin

Abstract

Abstract This paper studies the two-dimensional DOA estimation of coherent targets. Subspace algorithm is usually used to solve this problem. Compared with subspace algorithm, tensor decomposition has significant advantages in estimation accuracy and has been widely used in the field of signal processing. However, the research on tensor decomposition algorithm mainly focuses on incoherent targets. Therefore, we study how to use the advantages of tensor decomposition to improve the estimation accuracy of coherent targets. Firstly, we construct the echo signal model corresponding to the “Sum array” of MIMO radar, and then use the spatial smoothing to process the data to solve the problem of covariance rank deficiency. Then a third-order tensor is constructed according to the position relationship of the data. Finally, the DOA can be estimated from the decomposed tensor according to the position relationship of the data. Simulation results show that proposed algorithm has significant advantages in estimation accuracy.

Publisher

IOP Publishing

Subject

General Physics and Astronomy

Reference8 articles.

1. Improved MUSIC algorithm for multiple noncoherent subarrays;Wen;IEEE Signal Process Letters,2014

2. Efficient Clustering of Non-coherent and Coherent Components Regardless of Sources’ Powers for 2D DOA Estimation;Molaei;Circuits, Systems, and Signal Processing,2021

3. 2D Direction Finding of Coherent Sources Using Three Parallel Sparse Arrays with Less Computational Complexity;Kumar;Circuits, Systems, and Signal Processing,2021

4. Orthogonal projection method for DOA estimation in low-altitude environment based on signal subspace;Zhou;AEU-International Journal of Electronics and Communications,2018

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