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Robust and Intelligent Algorithms for TDOA Localization in Distributed Sensor Networks

机译:分布式传感器网络中TDOA定位的鲁棒智能算法

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Passive source localization utilizing time difference of arrival (TDOA) has widely application in radar, navigation, surveillance, wireless communication, distributed sensor network, etc. This paper presents two robust algorithms named Modified Taylor-seriesmethod (MTS) and Modified Newton (MNT) method. The proposed algorithms are the improvement of the Taylor-series (TS) and Newton (NT) methods for solving the convergent problem which is critical in the iterative methods. The key component of the proposed algorithms is to produce a new modified Hessian matrix intelligently using the Regularization theory which can turn the ill-posed Hessian matrix into a well-conditioned matrix. The regularization parameter which controls the properties of the regularized solution can be automatically determined by the L-curve method. With this procedure, the proposed methods are robust to make the iteration convergence with a bad initial. Simulation results show that the proposed methods improve the convergent probability and have better capability to distinguish the local minimums from the global solutions compared with the TS and NT methods. The proposed methods give superiorperformances of the location accuracy comparing with the closed-form algorithms at large measurement noises.
机译:利用到达时差(TDOA)进行无源源定位已在雷达,导航,监视,无线通信,分布式传感器网络等领域得到了广泛应用。本文提出了两种健壮的算法,分别是改进的泰勒级数方法(MTS)和改进的牛顿(MNT)方法。所提出的算法是泰勒级数(TS)和牛顿(NT)方法的改进,用于解决收敛性问题,该问题对于迭代方法至关重要。所提出算法的关键部分是使用正则化理论智能地生成新的修改后的Hessian矩阵,该矩阵可以将不适定的Hessian矩阵转换为条件良好的矩阵。可以通过L曲线方法自动确定控制正则化解的属性的正则化参数。通过该程序,所提出的方法对于使迭代具有不好的初始值收敛是鲁棒的。仿真结果表明,与TS和NT方法相比,所提方法提高了收敛概率,具有更好的从全局解中区分局部极小值的能力。与封闭形式的算法相比,所提出的方法在较大的测量噪声下具有优越的定位精度性能。

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