Forming a trajectory of a map-matching navigation system by the criterion of minimum coordinate errors

A. Sholokhov, S. Berkovich, N. Kotov, R. N. Sadekov
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引用次数: 2

Abstract

The problem of forming a trajectory of an object that has got a minimum sum of the root-mean-square error of the coordinates is considered. The desired trajectory is formed from short movements of the object between the nodes of the navigation map. The contribution of each object movement to the total error is determined by the relative location of the nodes, the in-formativeness of navigation field and the rate of increase of the coordinate errors of a map-matching navigation system. It is calculated with the use of the covariance channel of the Kalman filter. The use of numerical methods for solving transportation problems is proposed to find the optimal object trajectory. Among them preference is given to the A-star method. A numerical example of a trajectory formation with minimal errors of coordinates is given for a map-matching navigation system.
以最小坐标误差准则形成地图匹配导航系统的轨迹
考虑了使坐标均方根误差和最小的物体轨迹的形成问题。所需的轨迹是由目标在导航地图的节点之间的短暂运动形成的。每个目标运动对总误差的贡献由节点的相对位置、导航场的信息量和地图匹配导航系统坐标误差的增长率决定。它是利用卡尔曼滤波器的协方差信道来计算的。提出了用数值方法求解运输问题以求得最优目标轨迹的方法。其中优先考虑a星法。给出了地图匹配导航系统最小坐标误差下轨迹形成的数值算例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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