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The application of precise point positioning to local geophysical prospecting in the Tibetan Plateau |
Hui DU1,2,3, Tao GENG1,2,3, Xing-Xing DUAN1,2,3, Xian-Kun JI1,2,3, Yun BAI1,2,3 |
1. Key laboratory for the Study of Focused Magmatism and Giant Ore Deposits,MLR,Xi’an 710054, China 2. Xi’an Center of China Geological Survey,Xi’an 710054, China; 3. Northwest Geological Science and Technology Innovation Center,Xi’an 710054, China; |
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Abstract The precise point positioning method has such advantages as no control point and the fact that single receiver can obtain high precision coordinate results by static measurement. It has wide application in geophysical exploration in the Tibetan Plateau and other difficult areas. This paper is based on the dealing with observation data of control points formed by two 1:250,000 regional gravity survey projects in the west and east of the Tibetan Plateau using the precise point positioning method; by calculating and comparing the difference between the precision single point positioning result of these points and the CGCS2000 coordinate result obtained by traditional measurement adjustment method, the error source is analyzed. It is concluded that the main source of the error of two coordinates is caused in the calendar and frame difference, and then through calendar and frame correction the CGCS2000 coordinates of control point are obtained. It is found that the corrected coordinates have the same precision as the traditional adjustment coordinate. On such a basis, the authors put forward an idea of using precise point positioning method to obtain CGCS2000 coordinates and pointed out the items deserving attention in using this method, and the application range of this method.
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Received: 01 March 2019
Published: 25 October 2019
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GPS control net sketch alh map of Youdunzi project
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The relation of coordinates converge with observation time
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| A01 | A02 | A03 | A04 | G01 | G02 | G03 | G04 | G05 | G06 | G07 | G08 | G09 | G10 | G11 | G12 | G13 | N | 15 | 4 | 3 | 3 | 3 | 14 | 10 | 4 | 11 | 6 | 4 | 3 | 5 | 12 | 3 | 11 | 3 |
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The number of data calculated by each control station in Youdunzi project
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Inner coincidence accuracy of PPP coordinate in first example
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Outer coincidence accuracy of PPP coordinate in first example
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GPS control net sketch alh map of Menyuan project
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| M01 | M02 | M03 | M04 | N01 | N02 | N03 | N04 | N05 | N06 | N07 | N08 | N09 | N10 | N11 | N | 4 | 4 | 4 | 11 | 3 | 7 | 15 | 12 | 7 | 3 | 3 | 8 | 3 | 3 | 3 |
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The number of data calculated by each control station in Menyuan project
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Inner coincidence accuracy of PPP coordinate in second example
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Outer coincidence accuracy of PPP coordinate in second example
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Distribution of outer-coincidence coordinate difference
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| Vx/(mm·a-1) | Vy/(mm·a-1) | Vz/(mm·a-1) | 实例一 | -32.6 | -5.8 | 4.7 | 实例二 | -34.1 | -3.6 | -5.7 |
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Mean velocities for Epoch correction in project
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Tx/mm | Ty/mm | Tz/mm | D/ppb | Rx/mas | Ry/mas | Rz/mas | Eopch | 4.8 | 2.6 | -33.2 | 2.92 | 0 | 0 | 0.06 | 2000.0 |
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Conversion parameter of ITRF2008 to ITRF 97
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Outer coincidence accuracy after correction
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