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1.
刘志强  黄张裕 《测绘科学》2008,33(6):158-159,80
目前GPS基线解算通常采用简化的等权随机模型,在复杂观测环境下采用该模型将影响定位结果的精度和可靠性。本文结合方差-协方差分量估计理论,论述了利用最优不变二次无偏估计(BIQUE)方法建立GPS精密随机模型的迭代算法,并进行了相应的软件模块设计。算例分析结果表明,该算法用于GPS随机模型精化是可行的,与等权随机模型比较,所建立的GPS双差观测值方差-协方差阵更符合实际,能有效地提高整周模糊度的可靠性和定位精度。  相似文献   

2.
一种无须变换参考星的GNSS单基线卡尔曼滤波算法   总被引:1,自引:0,他引:1  
处理单基线全球导航卫星系统观测数据可获取位置、时间、大气延迟等信息,其应用包括相对定位、时频传递等。为实现实时性,常采用卡尔曼滤波递归地估计各类参数;为确保可靠性,还需形成一组独立的双差模糊度,并将其正确地固定为整数。实践中,滤波函数模型较常采用双差观测方程(即双差滤波模型)。若在当前历元原先的参考星不再可视时,双差滤波模型则需要定义新的参考星,并"映射"双差模糊度预报值以确保滤波连续。此外,双差滤波模型所计算的接收机相位钟差估值吸收了对应于参考星的站间单差模糊度,因此当参考星变换后可能会发生"整周跳跃"。在仍将双差模糊度作为一类可估参数的前提下,本文推导出以站间单差观测方程为滤波函数模型的算法(单差滤波模型),并证明了其与双差滤波模型具备理论上的等价性和实施上的差异性。与双差滤波模型相比,单差滤波模型不再需要"映射"双差模糊度预报值等运算,从而具备了更高的计算效率和灵活性;单差滤波模型所提供的接收机相位钟差估值也不受"整周跳跃"的影响,因此特别有利于频率传递应用。  相似文献   

3.
段举举  沈云中 《测绘学报》2012,41(6):825-830
论文介绍了GPS/GLONASS组合静态相位相对定位模型,将GLONASS双差观测方程的模糊度参数表示成参考卫星的单差模糊度和双差模糊度参数;用误差分析法证明了单差模糊度按实参数估计不影响基线解算精度,而GLONASS双差模糊度必须按整参数进行解算;用Helmert方差分量估计确定GPS和GLONASS观测值的合理权比。实际观测数据处理结果表明:GPS/GLONASS组合定位较单一系统解算的基线精度均有提高,尤其比GLONASS单系统的解算精度有显著提高,比GPS单系统的精度也有适当提高,其中单历元基线解算精度约提高了10%,当单一系统的可用卫星数少于4颗时,GPS/GLONASS组合定位更具有应用价值。  相似文献   

4.
一种GPS整周模糊度单历元解算方法   总被引:4,自引:1,他引:3  
仅利用单历元的载波相位观测值进行整周模糊度解算,观测方程秩亏,给单历元模糊度解算带来很大困难.因此,本文提出一种单历元确定GPS整周模糊度的方法.利用单历元测码伪距观测值和双频载波相位观测值组成双差观测方程,根据方差矩阵对宽巷模糊度进行分组,采用基于LABMDA方法的逐步解算方法来确定双差相位观测值的宽巷模糊度.确定宽...  相似文献   

5.
组合GPS/GLONASS精密定位的观测值随机模型   总被引:1,自引:0,他引:1  
为了获得组合GPS/GLONASS精密定位结果,该文从理论和数值实例两方面分析了研究组合GPS/GLONASS观测值随机模型的重要性,提出了两种利用观测值的误差残差估计随机模型的方法,即验后估计法和方差-协方差迭代法。理论和数值结果表明,这两种随机模型估计方法与采用经验随机模型相比,可以提高整周模糊度解算的可靠性和定位精度,所提出的观测值随机模型估计方法理论上更严格,实践上可行,并建议采用方差-协方差迭代法估计组合GPS/GLONASS精密定位的观测值随机模型。  相似文献   

6.
北斗系统短基线解算数据处理方法   总被引:5,自引:1,他引:4  
北斗卫星导航系统基线解算和高精度定位中的关键问题是整周模糊度解算。针对北斗系统的相对定位问题,该文利用B1、B2载波相位观测值组成宽巷双差观测值,利用搜索算法固定宽巷双差整周模糊度,建立宽巷及B1、B2的双差观测方程,并利用搜索算法固定B1的整周模糊度,进而固定B2的整周模糊度。以武汉大学PANDA软件处理结果作为参考值处理16km以下的四段基线进行算法的试验检验,结果表明,四段基线在E方向、N方向、U方向的精度分别为1.5cm、2.0cm、5.0cm,验证了利用宽巷组合观测值进行北斗系统基线解算是可行的,其精度和GPS系统相当。  相似文献   

7.
张宝成  欧吉坤 《测绘学报》2011,40(6):710-716
精密单点定位(PPP)一般基于非差GPS观测值,其中相位观测所含的初始相位偏差(Initial Phase Biases, IPBs)与整周模糊度不可分离,故各类PPP估值均为模糊度浮点解。目前,借助区域或全球GPS网分离卫星IPBs,改正PPP相位观测值,可实现PPP整周模糊度解算,进而提高各类估值精度,显著缩短收敛时间。常用算法包括:分解卫星钟差(分解钟差法)和非整相位偏差(非整偏差法)估计方法。本文从GPS原始观测值入手,推导了卫星IPBs估计的满秩函数模型,以此为基础对两种算法的特点及实施进行了对比分析。研究表明:分解钟差法是一种观测信息的最优利用,且与传统的卫星钟差估计方法具有较优的一致性,但未利用卫星IPBs较为稳定的有利约束;非整偏差法对组合观测值之间的相关性未加考虑,进而是一种次优估计,其实时性实施较差,且较依赖于高精度的码观测值。文中的新模型可有效克服上述两种算法的不足,便于施加部分参数的合理时变性约束,以提高卫星IPBs估计的可靠性。  相似文献   

8.
对于GPS短基线,载波相位双差观测量已基本消除了卫星轨道误差、钟差、大气折射误差等系统偏差的影响,主要包含距离观测量信息及随机测量误差,其中测量误差是高频的测量噪声,小波变换可将GPS载波相位双差观测量中的观测噪声(高频部分)分解出来。本文利用Coiflets小波基函数对GPS快速定位的原始载波相位双差观测量进行5层分解,通过重构第5层低频系数获得去除噪声的"干净"的载波相位双差观测量,然后利用"干净"的双差观测量进行最小二乘参数估计,以减小测量噪声对GPS快速定位病态方程解的扰动。计算结果表明该方法能够显著提高GPS快速定位中模糊度浮点解的精度,仅利用几个观测历元的数据就可以准确地固定模糊度。  相似文献   

9.
本文针对单频RTK提出了一种快速动态定位卡尔曼滤波算法,该方法使用C码和L1观测值,用模型改正对流层干延迟,双差大气延迟分解为测站大气天顶延迟和投影函数,与流动站位置以及站间单差模糊度组成观测方程进行卡尔曼滤波,得到单差模糊度浮点解及方差阵,通过星间求差得到双差模糊度浮点解及方差阵,结合MLAMBDA方法实时动态确定模糊度。经实测数据和IGS站数据验证该算法具有较好定位结果。  相似文献   

10.
进行独立参数化时,GNSS观测方程的双差、单差与非差观测方程理论上是等价的。利用按高度角定权的模型以及不同测站跟踪不同数量卫星的等价观测方程,实现基于简化等价观测方程的GPS/GLONASS组合多基线解算,包括多基线模糊度的固定、基线向量的解算与精度分析,并用多个测站的GPS/GLONASS同步实测载波相位和码伪距观测数据完成多基线解算分析。计算结果表明,由于多个测站的同时作用导致几何强度增强,降低模糊度间的相关性,有利于模糊度的快速解算;同时简化等价观测方程,提高法方程的形成速度,解算的基线精度也优于单基线解算模式。  相似文献   

11.
Modeling and assessment of combined GPS/GLONASS precise point positioning   总被引:4,自引:2,他引:2  
A combination of GPS and GLONASS observations can offer improved reliability, availability and accuracy for precise point positioning (PPP). We present and analyze a combined GPS/GLONASS PPP model, including both functional and stochastic components. Numerical comparison and analysis are conducted with respect to PPP based on only GPS or GLONASS observations to demonstrate the benefits of the combined GPS/GLONASS PPP. The observation residuals are analyzed for more appropriate stochastic modeling for observations from different navigation systems. An analysis is also made using different precise orbit and clock products. The performance of the combined GPS/GLONASS PPP is assessed using both static and kinematic data. The results indicate that the convergence time can be significantly reduced with the addition of GLONASS data. The positioning accuracy, however, is not significantly improved by adding GLONASS data if there is a sufficient number of GPS satellites with good geometry.  相似文献   

12.
 Global positioning system (GPS) carrier phase measurements are used in all precise static relative positioning applications. The GPS carrier phase measurements are generally processed using the least-squares method, for which both functional and stochastic models need to be carefully defined. Whilst the functional model for precise GPS positioning is well documented in the literature, realistic stochastic modelling for the GPS carrier phase measurements is still both a controversial topic and a difficult task to accomplish in practice. The common practice of assuming that the raw GPS measurements are statistically independent in space and time, and have the same accuracy, is certainly not realistic. Any mis-specification in the stochastic model will inevitably lead to unreliable positioning results. A stochastic assessment procedure has been developed to take into account the heteroscedastic, space- and time-correlated error structure of the GPS measurements. Test results indicate that the reliability of the estimated positioning results is improved by applying the developed stochastic assessment procedure. In addition, the quality of ambiguity resolution can be more realistically evaluated. Received: 13 February 2001 / Accepted: 3 September 2001  相似文献   

13.
Due to the different signal frequencies for the GLONASS satellites, the commonly-used double-differencing procedure for carrier phase data processing can not be implemented in its straightforward form, as in the case of GPS. In this paper a novel data processing strategy, involving a three-step procedure, for integrated GPS/GLONASS positioning is proposed. The first is pseudo-range-based positioning, that uses double-differenced (DD) GPS pseudo-range and single-differenced (SD) GLONASS pseudo-range measurements to derive the initial position and receiver clock bias. The second is forming DD measurements (expressed in cycles) in order to estimate the ambiguities, by using the receiver clock bias estimated in the above step. The third is to form DD measurements (expressed in metric units) with the unknown SD integer ambiguity for the GLONASS reference satellite as the only parameter (which is constant before a cycle slip occurs for this satellite). A real-time stochastic model estimated by residual series over previous epochs is proposed for integrated GPS/GLONASS carrier phase and pseudo-range data processing. Other associated issues, such as cycle slip detection, validation criteria and adaptive procedure(s) for ambiguity resolution, is also discussed. The performance of this data processing strategy will be demonstrated through case study examples of rapid static positioning and kinematic positioning. From four experiments carried out to date, the results indicate that rapid static positioning requires 1 minute of single frequency GPS/GLONASS data for 100% positioning success rate. The single epoch positioning solution for kinematic positioning can achieve 94.6% success rate over short baselines (<6 km).  相似文献   

14.
1 IntroductionReal_timekinematicGPSprecisepositioninghasbeenplayinganincreasingroleinbothsurveyingandnavigation ,andhasbecomeanessentialtoolforpreciserelativepositioning .However,reliableandcorrectambiguityresolutiondependsonobserva tionsuponalargenumbe…  相似文献   

15.
利用卫星高度角和信噪比提高GPS定位精度的试验分析   总被引:2,自引:0,他引:2  
GPS基线解算通常基于观测值独立且同精度的假设建立等权随机模型,在复杂环境下采用该模型往往无法满足高精度的定位要求。文中从研究卫星高度角、信噪比与GPS观测值质量之间的关系出发,利用卫星高度角、信噪比信息分别建立相应的精密随机模型。通过对试验结果分析对比,验证了基于卫星高度角和信噪比的随机模型的可靠性和其提高GPS定位精度的有效性。  相似文献   

16.
从信噪比、伪距残差、相位残差等方面对开阔环境下的静态谷歌Nexus 9智能平板终端的原始全球导航卫星系统(Global Navigation Satellite System,GNSS)观测数据质量进行了分析评估,结果表明,Nexus 9平板的全球定位系统(Global Positioning System,GPS)、GLONASS观测值的信噪比比测量型接收机低10 dBHz左右;伪距精度分别为5.43 m、11.39 m,相位精度分别为4.44 mm、4.99 mm;相对于高度角来说,信噪比与伪距残差的相关性更强,更能反映观测数据的质量。在此基础上给出了信噪比定权的随机模型,并进行了开阔环境下的伪距单点定位测试。实验结果表明,基于信噪比定权的单点定位平面精度为2.74 m,高程精度为4.56m,比高度角定权精度提高了约26%。  相似文献   

17.
The DGPS technique can provide considerably better relative positioning accuracy than the stand-alone GPS positioning, but the improvement depends on the distance between the user and the reference station (spatial correlation), the latency of differential corrections (temporal correlation), and the quality of differential corrections. Therefore, how to correctly generate differential corrections as well as their pricision is very important to the DGPS positioning technique. This paper presents a new algorithm for generating differential GPS corrections. This algorithm directly uses code and carrier observations in the measurement model of a Kalman filter, so that it is possible to use a simple stochastic model and to use the standard algorithm of the Kalman filter. The algorithm accounts for biases like multipath errors and instrumental delays in code observations and it shows how differential corrections are differently affected by code biases when dual or single frequency data is used. In addition, the algorithm can be integrated with a real time quality control procedure. As a result, the quality of differential corrections can be guaranteed with a certain probability.  相似文献   

18.
1 IntroductionCurrently ,therealreadyexistseveralalgorithmsforthegenerationofdifferentialcorrections,forin stance ,thealgorithmbasedoncarrierfilteredcodeobservations (vanDierendonck ,1 993 ;Landau ,1 993 )andthealgorithmbasedoncodeobservationsandsequentialdiffere…  相似文献   

19.
利用Helmert方差分量估计方法为GPS/BeiDou组合单点定位不同系统观测值定权,获得了合理的权值。分析了开阔环境和遮挡环境两种情况下的动态GPS/BeiDou组合单点定位的精度。结果表明:在静态观测和动态观测中,组合单点定位与单独G PS单点定位相比精度有显著提高。  相似文献   

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