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A High Precision DOA Estimation Algorithm for Cyclostationary Signals

机译:裂纹信号的高精度DOA估计算法

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In order to improve the low estimation accuracy and low resolution of the existing Direction of Arrival (DOA) estimation algorithms for cyclostationary signals, a high precision DOA estimation algorithm for cyclostationary signals using a coprime array combined with common spectral peak search is proposed in this paper. The main idea of the algorithm is to use the sparse characteristics of the coprime array subarrays and solve the DOA estimates from the subarrays respectively. Among them, the blurred values of the subarrays have coprime characteristic, and the common value of the two subarrays DOA solution sets is the true angle of target signal. Firstly, the algorithm constructed the array receiving model of each subarray, and obtained the subarray cyclic autocorrelation matrix. Then, according to the characteristics of each subarray receiving model, we use the subspace method to solve the DOA value of the subarray. Finally, the real DOA value of the target signal can be obtained by comparing the solutions of the two subarrays with the idea of common spectral peaks. The proposed algorithm is based on a coprime array with sparse characteristic, and the common spectral peak is used to eliminate the problem of blurred values caused by sparsity, thus improving the estimation accuracy and resolution of the algorithm. The simulation results show that the proposed algorithm can realize effective estimation of cyclostationary signals. Compared with most cyclostationary signals DOA estimation algorithms, the estimation accuracy of the proposed algorithm is further improved.
机译:为了提高循环触发信号的现有到达方向的低估计精度和低分辨率(DOA)估计算法,本文提出了一种使用COPRIME阵列结合公共光谱峰值搜索的循环信号的高精度DOA估计算法。该算法的主要思想是使用CopRime阵列子阵列的稀疏特性,并分别从子阵列求解DOA估计。其中,子阵列的模糊值具有共同特性,并且两个子阵列DOA解决方案集的公共值是目标信号的真实角度。首先,该算法构造了每个子阵段的阵列接收模型,并获得子阵列循环自相关矩阵。然后,根据每个子阵列接收模型的特征,我们使用子空间方法来解决子阵列的DOA值。最后,通过将两个子阵列的解与常见光谱峰的思想进行比较,可以获得目标信号的实际DOA值。所提出的算法基于具有稀疏特性的协调阵列,并且使用常见的光谱峰值来消除由稀疏性引起的模糊值的问题,从而提高了算法的估计精度和分辨率。仿真结果表明,该算法可以实现循环棘轮信号的有效估计。与大多数裂变信号DOA估计算法相比,所提出的算法的估计精度进一步提高。

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