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Two Satellites Positioning Algorithm Based on AGPS System with Two Clock Bias

机译:基于带两个时钟偏差的AGPS系统的两颗卫星定位算法

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Assisted Global Positioning System (AGPS) structure is used and Marquardt algorithm with additional earth ellipsoid equation is put forward in order to position and improve the positioning accuracy when only two satellites are captured intermittently in weak signal condition for global positioning system (GPS). AGPS provides auxiliary positioning data through General Packet Radio Service (GPRS) network. Positioning can be achieved when two satellites signals are captured twice between a short time. The big errors caused in solving the singular equation groups with Gauss-Newton algorithm can be remove by using Marquardt algorithm. In this algorithm,growth factor is used and adaptively adjusts the step according to the change of objective function. Compared to Gauss-Newton algorithm,the mean positioning bias decreases from about 500m to about 120m and there is less than 1.5 times computation increasing in Marquardt algorithm.
机译:提出了一种辅助全球定位系统(AGPS)的结构,并提出了带有附加地球椭球方程的Marquardt算法,以在全球定位系统(GPS)在弱信号条件下间歇性地捕获两颗卫星的情况下进行定位和提高定位精度。 AGPS通过通用分组无线服务(GPRS)网络提供辅助定位数据。当在短时间内两次捕获两个卫星信号时,就可以实现定位。使用Marquardt算法可以消除使用高斯-牛顿算法求解奇异方程组时所引起的较大误差。该算法利用增长因子,根据目标函数的变化自适应地调整步长。与Gauss-Newton算法相比,Marquardt算法的平均定位偏差从约500m减小到约120m,并且计算量增加不到1.5倍。

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