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Comparison of GPS Tracking Loop Performance in High Dynamic Condition with Nonlinear Filtering Techniques

机译:具有非线性滤波技术的高动态条件GPS跟踪环路性能的比较

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The conventional GPS tracking loop is optimal in Maximum likelihood Estimation (MLE), respectively. It well works in normal signal to noise ratio (SNR) and signal dynamics within the tracking loop bandwidth. But, when the receiver operates in high dynamic environment, discriminator linearity doesn't maintain and tracking loop error increase. In the previous search, several algorithms were proposed to overcome these problems such as EKF based tracking loop, grid method. In the previous paper [Gee, ENC 2005], LQG based GPS receiver tracking loop is developed using EKF and Linear Quadratic Regulator (LQR). The EKF estimate the range rate, code phase, carrier phase error and navigation bit from inphase and quadrature measurement. And LQR calculate the optimal DCO input using pre-calculated steady state feedback gain. It had good tracking performance than conventional tracking loop in normal condition because it is designed to consider correlation of code and carrier tracking loop. But there is problem about nonlinearity of measurement model as ever. In this paper, LQG based GPS tracking loop is implemented using nonlinear filtering techniques, i.e. Unscented Kalman Filter (UKF) and Particle Filter (PF). Also, the implemented algorithm performance is evaluated and compared. In the EKF, the measurement equations are linearized to the first order Taylor series in order to apply the Kalman filter, which is supposed to linear Gaussian systems. Instead of truncating the nonlinear measurement equation the UKF and PF approximate the distribution of the state deterministically and randomly, with a finite set of samples, and then propagate these points or particles through the original nonlinear functions, respectively. Because the nonlinear functions are used without approximation, it provides the better performance.
机译:传统的GPS跟踪环路分别在最大似然估计(MLE)中最佳。它很好地在常规信号到噪声比(SNR)和跟踪环路带宽内的信号动态工作。但是,当接收器在高动态环境中运行时,鉴别器线性度不保持和跟踪循环误差增加。在先前的搜索中,提出了几种算法来克服这些问题,例如基于EKF的跟踪环路,网格方法。在上文[GEE,ENC 2005]中,使用EKF和线性二次调节器(LQR)开发了基于LQG的GPS接收器跟踪环路。 EKF估计从inphase和正交测量的范围速率,代码阶段,载波相位误差和导航位。使用预先计算的稳态反馈增益,LQR计算最佳DCO输入。它具有比正常情况下的传统跟踪环路良好的跟踪性能,因为它旨在考虑代码和载波跟踪环路的相关性。但是有关常见的测量模型的非线性存在问题。在本文中,使用非线性滤波技术实现了基于LQG的GPS跟踪环路,即Unspented Kalman滤波器(UKF)和粒子滤波器(PF)。此外,可以评估实现的算法性能。在EKF中,测量方程被线性化到第一阶泰勒系列,以便应用卡尔曼滤波器,这应该是线性高斯系统。不是截断非线性测量方程的UKF和PF近似于确定语言和随机的分布,其中有限一组样本,然后分别通过原始非线性函数传播这些点或粒子。因为非线性函数在没有近似的情况下使用,所以它提供了更好的性能。

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