Abstract

This paper provides an efficient method to determine the direction of departure (DOD) and direction of arrival (DOA) in bistatic multiple-input multiple-output (MIMO) radars. The proposed method firstly decouples the DOD and DOA parameters by converting the original received signal model into two separate new signal models. The new signal model corresponding to DOA can be directly obtained by matched filtering operation. In order to obtain the model for DOD, vectorization operation and kronecker transformation are utilized after the matched filtering operation. Both the new signal models for DOA and DOD behave like an augmented signal model of uniform linear array (ULA). Then, a covariance- vector sparsity-aware estimator is developed to find the accurate angular parameter. Meanwhile, in order to improve the estimation accuracy, the additive noise is eliminated by exploiting the toeplitze structure inherent in the array received covariance matrix and the asymptotic distribution of the sampling errors is also derived. Furthermore, the regularization parameter setting used by the proposed estimator is derived with the aid of the Lagrangian duality theory to guarantee the sparsity of solution. Simulation results are conducted to verify the effectiveness and the superiority of the sparsity-based estimator over other methods in terms of the angular estimation accuracy.

Highlights

  • In recent years, the estimation of angular parameters in multiple- input multiple-output (MIMO) radar has become a hot research topic [1]–[4] due to its advantages in the field of radar signal processing

  • The RD-MUSIC, RD-Capon and ESPRIT algorithms are adopted to compare with the proposed method

  • A sparsity-based estimator has been proposed to deal with the DOD and DOA estimation in bistatic MIMO radars under the condition of low signal-to-noise ratio (SNR) region and/or small sample situation

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Summary

INTRODUCTION

The estimation of angular parameters in multiple- input multiple-output (MIMO) radar has become a hot research topic [1]–[4] due to its advantages in the field of radar signal processing. In order to determine the DOD and DOA estimation in bistatic MIMO radars, a number of effective methods have been proposed. In [21]–[23], in order to exploit the multidimensional structure inherence in the bistatic MIMO radar data, the third-order tensorbased methods are proposed to estimate the DOD and DOA after matched filtering operation. In [24], [25], the reweighted 0-norm and 1-norm sparse representation methods are proposed to improve the DOA estimation accuracy for monostatic MIMO radars. It is revealed that the devised sparse recovery algorithm is able to avoid discretizing the whole 2D detection area and significantly enhance the DOD and DOA estimation performance in the low SNR and small samples environment. 0 and I denote the zero matrix and identity matrix with appropriate dimensions

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