大比例尺重力勘探GPS高程转换

在大比例尺重力勘探工作中,当布格重力异常设计总精度提高到0.025×10-5 m/s2时,要求测点高程均方误差为0.05 m。为使GPS高程能够达到该精度要求,提出利用EGM2008模型和GPS水准数据拟合局部似大地水准面的方法以实现测点GPS高程的转换,并利用某地区GPS水准资料,对转换方法的可行性进行验证分析。结果表明,这种方法完全适用于大比例尺重力勘探工作。     

地面重力数据结合GPS/水准数据精化兴城物探实验区大地水准面

区域大地水准面的确定是GPS测量常需解决的问题。目前确定大地水准面的方法主要包括重力法、GPS水准几何法及组合法,其中组合法因其精度和可靠性都较高,常用于计算高精度区域大地水准面。高精度的大地水准面模型是组合法确定区域大地水准面的关键。在我国,EGM2008全球重力场模型精度和分辨率均高于此前的所有模型,研究基于该模型的组合法大地水准面精化具有重要的实践意义。笔者以吉林大学兴城教学实习基地物探实验区为例,基于实测重力数据、EGM2008重力场模型和GPS水准数据,采用组合法精化了区域大地水准面,比较了组合法大地水准面模型和无重力实测数据的几何法大地水准面模型的精度差异,分析了该方法在物探测量中的适用性。结果表明,实验区组合法大地水准面模型精度最高达到1.2 cm,并且误差分布区间较小,总体上精度和可靠性高于对比的几何方法,并且组合法和几何法获取的两种大地水准面模型均能满足大比例尺物探测量要求。EGM2008模型精度较高,故平坦地区使用组合法时,高密度的实测重力数据可能带来高频扰动,有可能降低EGM2008重力场模型本身的精度,所以重力数据采集过程中要顾及重力点的密度和空间分布。本文方法更适用于地形复杂的地区。     

大地测量在研究青藏地壳运动及其机制中的作用

基于对GPS和重力测量数据的分析,扼要地介绍了重力与内部构造关系,大地水准面的场源与其动力效应等方面的研究内容和方法。总结了利用重力与形变资料研究青藏地区的现代地壳运动及其动力机制的研究结果。     

CQG2000似大地水准面模型 在青藏高原地区区域重力调查中的应用

区域重力调查中,GPS高程测量的精度直接影响重力测量成果的精度.用国内最新研制的测绘科技成果--CQG2000似大地水准面模型,对GPS测得的大地高程进行改算,可得到较高精度的正常高成果.方法应用于青海三江流域1:20万区域重力调查工作中,取得了较好的效果.     

GPS在1∶20万区域重力调查中的应用

近年来,在1∶20万区域重力调查工作中主要使用GPS确定重力测点的空间位置。GPS测量测得的是椭球高程,而我国重力测量求得的是水准高程。目前,野外工作中采用GPS基准站周围50km范围内忽略高程异常的办法进行重力测点高程的测量。文章介绍了GPS测量原理及我国常用的大地坐标系,根据连续5年在山区进行的1∶20万区域重力测量的实际资料,讨论了这种工作方法能达到的精度。     

GPS 高程拟合转换正常高在重力勘探中的应用

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.     

GPS在1:20万区域重力调查中的应用

近年来，在1：20万区域重力调查工作中主要使用GPS确定重力测点的空间位置。GPS测量测得的是椭球高程，而我国重力测量求得的是水准高程．目前，野外工作中采用GPS基准站周围50km范围内忽略高程异常的办法进行重力测点高程的测量．文章介绍了GPS测量原理及我国常用的大地坐标系，根据连续5年在山区进行的1：20万区域重力测量的实际资料，讨论了这种工作方法能达到的精度。     

带状区域GPS大地高转换成正常高的研究

在对GPS测高与水准测量理论及其异同分析的基础上,阐述了确定似大地水准面的原理与方法,分析了用数学模型法和少量GPS高程点与水准点重合,将GPS大地高直接转换为具有厘米量级正常高的实现方法。实验结合黑龙江省虎林地区的地形特点,提出了用线性内插法、平面模型法和二次曲面模型法等来转换GPS高程,证明在该地区可以通过少量且分布合理的水准点来直接求出具有厘米量级的正常高,且精度可以达到四等水准测量的精度要求,满足一般工程的需要。     

基于EGM2008模型的重力观测点GPS高程转换

在重力勘探工作中,重力成果的精度受重力观测点高程的影响尤为明显。在分析了EGM2008模型的精度基础上,提出一种基于该模型的重力观测点GPS高程转换方法,并利用某地区GPS水准资料,对转换方法的可行性进行验证分析,结果表明,这种方法完全适用于中小比例尺重力勘探工作。     

CQG2000模型在青藏高原地区的精度检验及其对区域重力调查工作的意义

区域重力调查中,测点正常高的精度直接影响重力测量成果的精度。利用CQG2000似大地水准面模型对GPS测得的大地高程进行改算,可得到较高精度的正常高成果。然而,CQG2000似大地水准面模型在不同地区的精度和分辨率是不同的,在青藏高原地区精度相对差些。通过对CQG2000似大地水准面模型在青藏高原地区精度的实地检验,证实其在该地区的精度可以满足1:20万区域重力调查工作中求取测点正常高的精度需要。通过上述实验,总结出用CQG2000模型提高区域重力调查中GPS高程测量精度的方法,对区域重力调查工作有重要意义。     

Local geoid computation and evaluation

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.     

珠穆朗玛峰高程测量

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。     

The use of minimum curvature surface technique in geoid computation processing of Egypt

According to the wide spread use of satellite-based positioning techniques, especially Global Navigation Satellite Systems (GNSS), a greater attention has been paid to the precise determination of geoid models. As it is known, leveling measurements require high cost and long time in observation process that make it not convenient for the practical geodetic purposes. Thus obtaining the orthometric heights by GNSS is the most conventional way of determining these heights. Verifying this goal was the main objective behind the current research. The current research introduces a numerical solution of geoid modeling by applying a surface fitting for a few sparse data points of geoid undulation using minimum curvature surface (MCS). The MCS is presented for deriving a system of linear equations from boundary integral equations. To emphasize the precise applicability of the MCS as a tool for modeling the geoid in an area using GPS/leveling data, a comparison study between EGM2008 and MCS geoid models, is performed. The obtained results showed that MCS technique is a precise tool for determining the geoid in Egypt either on regional and/or local scale with law distortion at check points.     

Recent geoid computations for the Hellenic area

New geoid computations for the Hellenic area are carried out using (a) gravity anomalies for the land area available from old and new data bases, and gravity data for the sea area derived from altimetry and a recent digitization of sea gravity maps, and (b) a 1km × 1km digital terrain model. The EGM96 geopotential model is used as the reference field. In order to assess the quality of the computed geoid heights in the continental area comparisons were carried out with GPS/leveling heights and the recently available European Gravimetric Geoid EGG97. In the sea area the geoid heights were compared with sea surface heights of the recent and more accurate TOPEX/POSEIDON (T/P) altimetry mission. At the end of this article the improvement of the data bases is discussed and some plans for further development in the methodological schedule are pointed out.     

Completion of the nationwide GPS-gravimetric geoid solution for Hungary

The establishment of the Hungarian National GPS Network (OGPSH) had been completed in 1997. It is exclusively settled on the traditional horizontal network sites, no leveling benchmarks were included. The OGPSH network consists more than 1100 GPS points, but less than 30% of the sites have trustful leveled heights. Our task was to supply the remaining points with cm-accuracy heights above the geoid in a uniform system. For this purpose a technique had been developed using the GPS data and the geoid information available. A specialized geoid solution, covering the whole country was computed and used for supporting the GPS-heighting procedure.The OGG98B GPS-gravimetric geoid solution made the GPS-heighting very simple and efficient. The accuracy of the technique was extensively tested and proved to be accurate not worse than ±3 cm. Higher residuals were found only at some points, where the height information was questionable. The improved technique is planned to be used in the 3rd order leveling network in Hungary.This paper shortly summarizes the computational procedure of the GPS-gravimetric geoid and presents some results on the GPS-heighting had been performed in the OGPSH network.     

Precision assessment of the orthometric heights determination in northern part of Algeria by combining the GPS data and the local geoid model

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.     

物化探测地工作采用GPS定位时进行高程异常改正的研究探讨

本文叙述了我国现行高程系统与ＧＰＳ高程系统垢区别,介绍了ＧＰＳ求解的大地高转换为正常高的几种方法,具体提出了１：２０万区域重力调查中用ＧＰＳ定位时所求测点高程应进行高程异常改正及高程异常对区域重力调查精度的影响。对区域重力调查及其它物化探测地工作有一这的指导意义。     

Towards a cm-geoid for Hungary: Recent efforts and results

Some steps were taken recently for Hungary aiming at the determination of geoid heights with a cm-accuracy. The present HGTUB98 gravimetric solution was based on terrestrial gravity data, height data and the EGM96 geopotential model, and was computed with the 1D Spherical FFT method. The gravity data were used in the area 45.5 ° ≤ϑ ≤ 49 °, 16 ° ≤ λ ≤ 23 °, the resolution of the grid was 30″ × 50″. The DTM used had a resolution of 1 km × 1 km.Our solution was evaluated using GPS/levelling data at 340 and 308 points respectively and at 138 vertical deflection points. We have compared our solution to the European EGG97 geoid solution, the gravimetric solution HGR97B developed by A. Kenyeres and the litospheric geoid solution by G. Papp. We have correlated our recent HGTUB98 solution to the Moho model of Central Europe. The comparison with GPS/levelling yielded respectively an accuracy of ±8.7 cm and ±4.4 cm (in terms of standard deviation) when a linear trend was removed. The comparison of the 1D planar FFT solution for the deflections of the vertical with 138 astrogeodetic deflections yielded an accuracy (in terms of standard deviation) of ±0.62″ and ±0.52″ for ξ and η, respectively.