一种利用ESPRIT的线阵DOA与极化参数联合估计OA
A Joint Estimation of DOA and Polarization Parameters for Linear Arrays Based on ESPRIT
针对线性极化敏感阵列多参数联合估计中计算复杂度高的问题,提出一种基于旋转不变子空间(ESPRIT)算法的二维波达方向(DOA)和极化参数联合估计算法.首先,构建由极化敏感阵列组成的均匀线阵(ULA)模型,通过对接收数据的协方差矩阵进行特征分解,将信号子空间划分成5类子阵;然后,基于旋转不变特性,分别利用其中两组子阵的相位差闭式求解俯仰角,另3组子阵比值的相位差直接推导方位角,实现方向参数的独立解算;最后,完成极化参数的闭式估计.算法避免了传统多维谱峰搜索与迭代操作,运算量显著降低,保证了实时性.实验结果表明,该算法除极化幅度角外,其他参数估计精度均优于降维MUSIC与Ratio-ESPRIT算法,且计算效率显著优于降维MUSIC算法.
To address the issue of high computational complexity in joint multi-parameter estimation for linear polarization-sensitive arrays,an ESPRIT-based algorithm is proposed for the joint estimation of two-dimensional direction of arrival(DOA)and polarization parameters.First,a uniform linear array(ULA)model composed of polarization-sensitive arrays is constructed.By performing eigenvalue de‑composition on the covariance matrix of the received data,the signal subspace is divided into five sub-arrays.Based on the rotational invariance property,elevation angles are then obtained in closed form using the phase differences from two of the sub-arrays,while azimuth angles are derived directly from the phase differences of the ratios among the other three sub-arrays.Independent estimation of direc‑tional parameters is thereby achvieved.Finally,closed-form estimation of the polarization parameters is achieved.Traditional multi-dimensional spectral-peak searches and iterative operations are avoided by using the algorithm,which significantly reduces the computational load and ensures real-time per‑formance.Experimental results show that the estimation accuracies of all parameters are higher by us‑ing the proposed algorithm than those of the reduced-dimension MUSIC algorithm and the Ratio-ESPRIT algorithm except that of the polarization amplitude angle,while its computational efficiency is significantly superior to that of the reduced-dimension MUSIC algorithm.
杨森;崔毓函;黄东华;张一帆;胡德秀
信息工程大学,河南 郑州 450001信息工程大学,河南 郑州 450001信息工程大学,河南 郑州 450001信息工程大学,河南 郑州 450001信息工程大学,河南 郑州 450001
信息技术与安全科学
DOA估计极化参数估计极化敏感阵列均匀线阵旋转不变子空间
DOA estimationpolarization parameters estimationpolarization-sensitive arrayuni‑form linear array(ULA)estimation of signal parameters via rotational invariance techniques(ESPRIT)
《信息工程大学学报》 2026 (2)
161-168,8
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