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基于UKF的数字轨道地图的三维线路生成方法
引用本文:陶维杰,蔡伯根,刘江,王剑,上官伟.基于UKF的数字轨道地图的三维线路生成方法[J].交通运输工程学报,2020,20(5):227-236.
作者姓名:陶维杰  蔡伯根  刘江  王剑  上官伟
作者单位:1.北京交通大学 电子信息工程学院, 北京 1000442.北京交通大学 北京市轨道交通电磁兼容与卫星导航工程技术研究中心, 北京 1000443.北京交通大学 轨道交通控制与安全国家重点实验室, 北京 100044
基金项目:北京市自然科学基金;国家重点研发计划;国家自然科学基金;中央高校基本科研业务费专项
摘    要:针对基于卫星导航系统的列车定位对数字轨道地图的实际需求, 提出了一种基于无迹卡尔曼滤波的线路估计方法, 生成线路的三维数字轨道地图; 对于铁路线路的3种平面线形(直线、缓和曲线和圆曲线), 采用以里程为参数的菲涅尔(Fresnel)积分模型统一建模; 对于纵断面的直线和曲线, 采用二次曲线模型建模; 用无迹卡尔曼滤波对模型的状态(里程、三维坐标)和参数(方位角、曲率、曲率变化率、坡度、坡度变化率)进行联合估计; 将归一化新息平方和估计距离误差作为线路分段的判断条件, 最终用分段点和几何参数完成三维线路的生成; 采用仿真的平面线路数据对比了离散点法、三次多项式法和本文Fresnel法, 利用青藏线14.7 km的实测数据进一步对Fresnel法进行了验证。仿真结果表明: 在相同的误差要求下, 3种方法的平面距离误差均值都在0.024 m以内, 但Fresnel法采用了最少的分段点, 数据约简率高达99.76%; Fresnel法的最大累积里程误差最小, 由0.964 m降低为0.060 m, 减少了93.77%;Fresnel法比三次多项式法的方位角和曲率估计精度都高, 更加接近真值; 实际数据测试结果表明Fresnel法分别采用22个和20个分段点及参数即可完成线路的平面曲线和纵断面曲线生成, 平面和纵断面曲线距离误差均值都在0.03 m以内, 累积里程误差最大只有0.078 m, 位置精度和几何精度都较高。 

关 键 词:铁路通信信号    数字轨道地图    无迹卡尔曼滤波    平面曲线    纵断面曲线    参数估计
收稿时间:2020-04-09

UKF-based three-dimensional track generation method for digital track map
TAO Wei-jie,CAI Bo-gen,LIU Jiang,WANG Jian,SHANGGUAN Wei.UKF-based three-dimensional track generation method for digital track map[J].Journal of Traffic and Transportation Engineering,2020,20(5):227-236.
Authors:TAO Wei-jie  CAI Bo-gen  LIU Jiang  WANG Jian  SHANGGUAN Wei
Affiliation:1.School of Electronic and Information Engineering, Beijing Jiaotong University, Beijing 100044, China2.Beijing Engineering Research Center of EMC and GNSS Technology for Rail Transportation, Beijing Jiaotong University, Beijing 100044, China3.State Key Laboratory of Rail Traffic Control and Safety, Beijing Jiaotong University, Beijing 100044, China
Abstract:To meet the requirements of digital track maps for the satellite-navigation-system-based train positioning, an unscented Kalman filter(UKF)-based track estimation method was proposed and a three-dimensional digital track map for railway tracks was generated. For the three basic curve elements(straight line, transition curve, and circular arc) in the horizontal profile of railway track, a mileage-parameterized Fresnel integral model was used for a unified modeling. For the straight line and curve in the vertical profile, a quadratic curve model was used for modeling. The states(mileage, three-dimensional coordinates) and parameters(heading, curvature, curvature rate, slope, and slope rate) of models were jointly estimated using the UKF. The normalized innovation squared and estimated distance error were introduced as the criteria to segment the track. The three-dimensional railway track was generated using the breakpoints along with the geometric parameters. The discrete point, cubic polynomial, and proposed Fresnel integral methods were compared by using the simulated horizontal track data. The Fresnel method was verified by using the 14.7 km field data from the Qinghai-Tibet Railway Line. Simulation result shows that the mean horizontal distance errors are below 0.024 m for all three methods under the same error requirement. However, the Fresnel method uses the fewest break points, with a data reduction rate of 99.76%. In addition, the maximum chainage error of Fresnel method is the smallest, which decreases from 0.964 m to only 0.060 m, with a reduction of 93.77%. The heading and curvature of Fresnel method are considerably more accurate than those of the cubic polynomial method, which are closer to the true value. The field data test results demonstrate that the Fresnel method can use 22 and 20 break points with their parameters to generate the horizontal and vertical curves, respectively. The mean distance errors of horizontal and vertical curves are below 0.03 m, while the maximum accumulative mileage error is only 0.078 m, which indicates high accuracies of both position and geometry. 
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