GPS leveling height transfer method

Abstract

The invention provides a GPS leveling height transfer method, which comprises the following steps of: S1: creating a regional gravity quasigeoid model based on the Molodensky theory according to ground gravity observation data by combining with a regional digital terrain model and a global gravity field model; S2, obtaining a reference system difference between a GPS geodetic height and a leveling height and a height anomaly correction term influenced by the reference system difference through a GPS leveling overdetermined boundary value method, and creating a practical quasigeoid model according to the gravity quasigeoid model, the height anomaly correction term and the preset GPS leveling height anomaly system deviation; S3, obtaining a normal height of a pointed to be measured of a region to be measured according to the gravity observation data and the practical quasigeoid model. The method can implement that the GPS leveling replaces a trigonometric leveling or a conventional leveling to meet the transfer accuracy of a two-stage leveling height difference.

Description

technical field [0001] The invention relates to the technical field of geodetic surveying applications, in particular to a GPS level elevation transmission method. Background technique [0002] Stokes theory is the basic theory of physical geodesy. It takes the geoid as the boundary surface, assumes that there is no mass outside the geoid, and forms the third boundary value problem based on the basic differential equation of gravity measurement on the geoid. , used to solve for the perturbation potential and geoid height, thereby determining the physical shape of the Earth. Physical quantities such as the geoid and the orthometric system under the Stokes theory have strict physical meanings, but there are also the following basic shortcomings: 1) the orthometric height cannot be accurately calculated; 2) the solution needs to know the actual gravity on the geoid , so gravity reduction is required, and the crustal density and terrain quality need to be estimated; 3) With the...

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Problems solved by technology

Physical quantities such as the geoid and the orthometric system under the Stokes theory have strict physical meanings, but there are also the following basic shortcomings: 1) the orthometric height cannot be accurately calculated; 2) the solution needs to know the actual gravity on the geoid , so gravity reduction is required, and the crustal density and terrain quality need to be estimated; 3) The geoid is used as the boundary surface, which...

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