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一种线性校正到达时间差定位算法
引用本文:朱国辉,冯大政,周延,赵海霞.一种线性校正到达时间差定位算法[J].电子与信息学报,2015,37(1):85-90.
作者姓名:朱国辉  冯大政  周延  赵海霞
作者单位:西安电子科技大学雷达信号处理国家重点实验室 西安710071
基金项目:国家自然科学基金(61271293)资助课题
摘    要:针对到达时间差(TDOA)定位中出现的非线性估计问题,该文提出一种线性校正TDOA定位算法。首先将高度非线性的TDOA定位方程组转化为一组关于辐射源位置的伪线性方程,利用加权最小二乘(WLS)估计进行初始求解;然后在此基础上通过一阶泰勒级数展开把伪线性方程组转化为关于估计偏差的线性加权最小二乘问题并进行求解,分析了所提算法在测量误差较小时的有效性。最后提出了一种基于加权最小二乘估计的恒加速度运动辐射源的定位方法,相应的估计性能在测量误差较小时也接近克拉美罗界(CRLB)。计算机仿真结果验证了该算法的有效性。

关 键 词:信号处理    无源定位    到达时间差    加权最小二乘估计    线性校正    恒加速度
收稿时间:2014-03-10

A Linear-correction Based on Time Difference of Arrival Localization Algorithm
Zhu Guo-hui , Feng Da-zheng , Zhou Yan , Zhao Hai-xia.A Linear-correction Based on Time Difference of Arrival Localization Algorithm[J].Journal of Electronics & Information Technology,2015,37(1):85-90.
Authors:Zhu Guo-hui  Feng Da-zheng  Zhou Yan  Zhao Hai-xia
Affiliation:(National Key Laboratory of Radar Signal Processing, Xidian University, Xi’an 710071, China)
Abstract:A novel Time Differences Of Arrival (TDOA) localization algorithm based on linear-correction is proposed to address the nonlinear problem of TDOA positioning. Firstly, the proposed algorithm reformulates the highly nonlinear TDOA equations into a set of pseudo-linear ones and the Weighted Least Squares (WLS) estimator is used to obtain the initial emitter position estimation. Then a linear weighted least squares problem with respect to the estimation bias is formulated through utilizing first-order Taylor-series expansion to the pseudo-linear equations. The effectiveness of the proposed method is theoretically analyzed under small noise postulation. Finally, the extension to the general case of moving emitter with constant acceleration localization scenario is also presented and the corresponding estimation accuracy can achieve the Cramer-Rao Lower Bound (CRLB) as well. Computer simulation results demonstrate the effectiveness of the proposed algorithm.
Keywords:Signal processing  Pssive location  Time Difference Of Arrival (TDOA)  Weighted Least Squares (WLS) estimates  Linear-correction  Constant acceleration
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