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作 者:孙霆 董春曦[1] SUN Ting;DONG Chunxi(School of Electronic Engineering,Xidian University,Xi’an 710071,China)
机构地区:[1]西安电子科技大学电子工程学院,西安710071
出 处:《航空学报》2020年第2期257-266,共10页Acta Aeronautica et Astronautica Sinica
摘 要:在运动目标无源定位系统中,许多算法的前提是精确已知传感器的位置以及速度,但实际情况下可利用的传感器的参数均会存在一些噪声扰动。针对这一问题,提出一种改进的两步加权最小二乘(TSWLS)时差(TDOA)与频差(FDOA)定位算法。该算法是一种闭式算法并且分为2步。第1步与经典的两步加权最小二乘算法相同,第2步进一步研究了额外变量与目标参数之间的关系并且建立了新的矩阵方程。随后,利用加权最小二乘技术给出了最终解。理论分析证明了在测量噪声较小时该算法能够达到克拉美罗界(CRLB)。所提算法具有计算复杂度低,实时性高的优点;另外,经过适当的维度调整,该算法同样适用于对多非相交源进行定位求解。计算机仿真进一步证明了理论分析的正确性。In a moving target passive localization system,the premise of many algorithms is that the position and velocity of the sensors are accurately known.However,there exists some noise disturbances in the parameters of available sensors.Aiming to solve this problem,an improved Two-Step Weighted Least Squares(TSWLS)localization algorithm using Time Difference of Arrival(TDOA)and Frequency Difference of Arrival(FDOA)is proposed.The proposed algorithm is a closedform solution and is divided into two steps.While the first step is the same as that of the typical TSWLS method,the second step further studies the relationship between the nuisances and the target parameters,establishing a new matrix equation.Then,the final solution is given via Weighted Least Squares(WLS)technique.Theoretical analysis proves that this method can reach the Cramér-Rao Lower Bound(CRLB)at a low noise level.The proposed algorithm in this paper has the advantages of low computational complexity and high real-time performance.In addition,this method is also suitable for locating multiple disjoint sources after appropriate dimensional adjustment.Simulations further demonstrate the effectiveness of the theoretical analysis.
关 键 词:无源定位 时差 频差 传感器位置误差 克拉美罗界
分 类 号:V247[航空宇航科学与技术—飞行器设计] TN911.7[电子电信—通信与信息系统]
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