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1.
小区域GPS高程拟合方法精度研究   总被引:4,自引:3,他引:4  
利用多项式拟合与地球重力场模型相结合的数学方法,由小区域少量的GPS与水准重合点,将GPS测得的大地高直接转换为具有厘米量级正常高的实现方法作了讨论,将该方法得到的正常高与单独利用多项式拟合和地球重力场模型得到的结果进行比较,其差值的标准差为±2.8 cm。  相似文献   

2.
利用多项式分区拟合与EGM96地球重力场模型相结合的数学方法,使少量的水准点与GPS点重合,对GPS测得的大地高直接转换为具有厘米量级正常高的重力模型区域高程转换方法作了讨论,将该方法得到的正常高与单独利用多项式分区拟合和EGM96地球重力场模型得到的结果进行了比较,其差值的标准差为±2.9 cm。  相似文献   

3.
在没有精细大地水准面模型的地区开展1:5万重力调查工作时,采用布设GPS高程控制网的形式,求得高程异常改正模型,解决高程异常改正问题。布设GPS控制网时已知高程控制点要多于6个,适当地选用某种数学模型(多项式曲线拟合、多项式曲面拟合,多面函数拟合等)拟合出测区的大地水准面,然后用插值的方法再推算出其它GPS点和正常高程值,提高重力测点的高程精度。  相似文献   

4.
GPS测量所提供的高程为相对于WGS-84椭球的大地高,而重力勘探中使用的是正常高.本文简要介绍了用多项式曲面拟合方法拟合高程异常的原理,并用水准仪测量的水准高程对拟合的正常高进行了精度评估,总结了采用GPS拟合高程在高精度重力勘探中的应用效果.  相似文献   

5.
朱保民 《安徽地质》2011,21(4):309-311
随着GPS应用技术的不断成熟,GPS定位测量获得大地高精度在逐渐提高。如何有效利用GPS水准测量把GPS高程转换成工程所需的正常高,成为了水利测量工作者非常关心的问题。本文以淮北矿业集团临涣工业基地引水工程为实例,采取多项式曲线方法进行了GPS水准拟合的深入研究,最后得出结论:在地形起伏不大的平原地区,通过多项式曲线拟合,所获得的正常高结果可以满足四等水准的精度要求,在带状测区的水利工程中可以取代几何水准测量。  相似文献   

6.
GPS测量的高程是大地高,而我们日常使用的高程是正常高,这中间存在一个高程异常值,由于地球质量分布不均,这个高程异常值不是个常数。本文简要介绍了常用高程系统及相互的转换关系,重点介绍了多项式曲面拟合和多面函数拟合两种GPS高程拟合方法。结合北京市地面沉降监测项目,利用研究区范围内监测点已有的A级GPS测量数据和一等水准测量数据,采用了五种拟合方法,通过不同的选点方式,再经过MATLAB软件编程计算,对研究区进行了高程拟合,并对各项试验结果分别进行了拟合精度的评定。通过对每个拟合模型进行分析,对拟合结果进行比较和对五种拟合方法进行比较,最后得出结论,选择适当的高程拟合模型进行高程拟合能达到四等水准测量精度,采用二次、三次曲面拟合和多面函数拟合方法均能较好的对研究区进行高程拟合。  相似文献   

7.
GPS求得的高程是地面点在WGS84坐标系中的大地高,而我国采用正常高系统的高程,是通过该点的大地高减去该点的高程异常获得。高程异常的获取,惯用的做法是曲面拟合法,这种方法在水准点稀少的测区(特别是山区)实施起来比较困难。EGM2008模型是迄今为止分辨率最高、精度最好、阶次最多的全球重力场模型。首先利用EGM20081′×1′的大地水准面模型计算各点的高程异常,再通过联测一个一等水准点,获取EGM2008模型所表示的全球似大地水准面与我国高程基准面之间的差异,即可将GPS大地高转换为1985国家高程基准的正常高。兴城测区实例表明,EGM2008模型高程转换法在山区仅用一个水准点即可实现GPS大地高到正常高的转换,且高效率、高精度。  相似文献   

8.
关于重力勘查的高度改正应采用何种高程系统的讨论   总被引:1,自引:0,他引:1  
重力勘查的观测值必须进行正常场与高度改正,为此要测量重力测点的平面位置与高程,尤其对高程测量精度要求甚严。以前测地工作使用经纬仪、水准仪和测距仪等,高程系统按“规范”(1)采用大地水准面的“正高系统”.近来全球卫星定位系统(GPS)开始应用于重力勘查中,GPS测量的高程为WGS-84的“大地高系统”,这样需要把“大地高”换算到“正高”.这样做即要花费许多工作量,又会增加换算中产生的误差。本文通过对地球正常重力场理论公式的分析,认为可以采用GPS测量的大地高进行重力高度改正。  相似文献   

9.
刘梅姜 《福建地质》2012,31(1):84-89
在详细论述GPS高程转换基本原理的基础上,利用二次多项式模型,对区域高程异常进行了拟合分析,并进行了精度评定。结果显示,利用二次多项式模型进行GPS高程转换能够取得较好的结果,参与建模的点位拟合精度较高,而远离建模点分布区域的点位拟合精度相对较低,建模点的选取能够对GPS高程拟合结果产生重要影响。  相似文献   

10.
针对用拟合局部似大地水准面实现GPS高程转换的方法在山区大比例尺重力勘查领域难以推广应用的情况,提出GPS高程转换的一种改进算法,即利用基于重力似大地水准面推导的高程异常差公式将GPS测定的大地高差转换为正常高差,进而实现GPS高程的有效转换.通过算例分析表明,这种方法完全适用于大比例尺重力勘探工作.  相似文献   

11.
For GPS levelling applications, it is convenient to express the height reference surface in a suitable geodetic reference system. This can be obtained through a set of levelled GPS points. Unfortunately, available data are sparse. A gravimetric geoid is often used to interpolate the height reference surface issued from GPS and levelling. Both surfaces do not coincide exactly with each other. At this point, one must compare two realisations of the geoid, detect outliers, retrieve (if possible) the causes of the discrepancies and finally combine the two kinds of data. The paper presents some practical solutions to these problems.  相似文献   

12.
综合利用GPS定位、水准测量、三角测量、电磁波测距、重力测量、雷达测地及大地水准面精化等技术,精确确定了珠峰顶的高程和平面位置,实现了迄今为止对珠峰高程最为精确的测量。介绍了珠峰高程控制网和GPS控制网的测量概况,阐述了利用常规大地测量和GPS技术确定珠峰高程的数据处理方法以及局部重力场精化等技术,为进一步研究珠峰地区板块运动提供了良好基础。  相似文献   

13.
王壬  张书聪 《黄金地质》2001,7(2):59-63
应用GPS水准控制山区高程的基本原理是当GPS点布设成一定区域时,可以用数学曲面拟合法求待定点的正常高,根据测区中已知点的平面坐标或大地坐标和高程异常值,用数字拟合法求出该区似大地水准面,得出等求点的正常高。在陕西丁家林金矿区实验结果表明,该方法与传统的三角高程控制法相比,无论在平原或在山区都能获得较好精度。因此,用GPS水准可替代几何水准。  相似文献   

14.
A local geoid solution for the northern part of Greece is presented based on a recent processing of newly available gravity data in the area 40.25 ≤ /o ≤ 41.00, 22.5 ≤λ ≤ 24.25. The derived gravimetric geoid heights are compared with geoid heights computed at recently measured GPS/ leveling benchmarks. A 4-parameter transformation model is applied to the differences between the two aforementioned geoid height sets, and a discussion is given on the current state of the leveling datum in the test area and the Greek territory. Regional and local transformation parameters are computed and some numerical tests are performed. A common adjustment of gravimetric geoid heights and corresponding GPS/leveling heights will be carried out in another study following an integrated procedure in order to study problems arising from the combination of different height data sets for geoid determination. Finally, some conclusions are drawn on the problems related to the optimization of a local geoid solution.  相似文献   

15.
The main purpose of this article is to discuss the use of GPS positioning together with a gravimetrically determined geoid, for deriving orthometric heights in the North of Algeria, for which a limited number of GPS stations with known orthometric heights are available, and to check, by the same opportunity, the possibility of substituting the classical spirit levelling. For this work, 247 GPS stations which are homogeneously distributed and collected from the international TYRGEONET project, as well as the local GPS/Levelling surveys, have been used. The GPS/Levelling geoidal heights are obtained by connecting the points to the levelling network while gravimetric geoidal heights were interpolated from the geoid model computed by the Geodetic Laboratory of the National Centre of Spatial Techniques from gravity data supplied by BGI. However, and in order to minimise the discordances, systematic errors and datum inconsistencies between the available height data sets, we have tested two parametric models of corrector surface: a four parameter transformation and a third polynomial model are used to find the adequate functional representation of the correction that should be applied to the gravimetric geoid. The comparisons based on these GPS campaigns prove that a good fit between the geoid model and GPS/levelling data has been reached when the third order polynomial was used as corrector surface and that the orthometric heights can be deducted from GPS observations with an accuracy acceptable for the low order levelling network densification. In addition, the adopted methodology has been also applied for the altimetric auscultation of a storage reservoir situated at 40 km from the town of Oran. The comparison between the computed orthometric heights and observed ones allowed us to affirm that the alternative of levelling by GPS is attractive for this auscultation.  相似文献   

16.
This paper looks at the relation between the time-averaged level of the sea surface and a gravimertic geoid, as determined in coastal areas. Measurements in local regions can now be accurate enough to demonstrate that the geoid and mean sea level are not even parallel to each other, let alone identical. The accuracy and pattern structure of surface gravity data in some shelf seas is comparable with those on land, so that a marine geoid can be derived from surface data without using satellite altimetry. The geodetic objective is then to combine the two to determine sea surface topography. In principle, gravimetric studies provide the absolute datum so that local oceanographic models on the shelf can be combined with sea surface topography models related to the global ocean circulation. In contrast, sea surface topography information near deep ocean coasts must come from external sources and satellite altimetry used to give the gravity data needed to offset the less good coverage by ship-borne gravimetry.Marine Bouguer anomalies enable two specific problems of gravity anomaly patterns near the continent ocean transition to be overcome. The necessary extension of Stokes' condensation reduction is developed and illustrated along a north-south profile from the Mediterranean across the Cote d'Azur. The effect on gravity of deep ocean water introduces a geoid correction in the form of a dipolar ridge whose amplitude at the shore is about 11 cm. In addition to geostrophic currents, a semi-quantitative model for the thermohaline effects on sea surface topography is discussed in relation to sea level differences between the Atlantic and Mediterranean.In considering appropriate algorithms for local geoid computation, Kirby's Iterative Fourier Combination routine for combining altimetry and surface gravity is extended to account for global sea surface topography. The impact of very fast spherical harmonic analysis algorithms is discussed and a simple physical model is given which explains the short coherence lengths found for the global gravity field. This necessary assumption for any local geoid computation was hitherto purely empirical.Finally, the use of land data such as tide gauges, ellipsoidal heights from GPS, and orthometric heights from first order levelling are reviewed as ways of corroborating geodetic estimates of sea surface topography and its relation to levelling datums. Successful examples are given from southern England.  相似文献   

17.
GPS高程拟合的方式及可靠性分析   总被引:2,自引:1,他引:2  
在范围不大的区域中,高程异常具有一定的几何相关性,GPS高程拟合就是利用这一原理,求解正常高。在解析法求解过程中,首先用最小二乘法确定拟合数学模型的系数,在此基础上计算出待测点的高程异常值。通过实例验证:GPS高程拟合的精度主要取决于GPS大地高的精度、重合点正常高的精度、重合点的分布及拟模型的选择。一般在重合点数量充足且分布均匀的情况下,GPS高程拟合的精度可达到四等水准网的精度要求。  相似文献   

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