A detailed quasigeoid model of the Hong Kong territories computed by applying a finite-element method of solving the oblique derivative boundary-value problem

Author:

Čunderlík Robert1,Tenzer Robert2,Macák Marek1,Zahorec Pavol3,Papčo Juraj4,Nsiah Ababio Albertini2

Affiliation:

1. Department of Mathematics and Descriptive Geometry, Faculty of Civil Engineering, Slovak University of Technology , Bratislava , Slovakia

2. Department of Land Surveying and Geo-Informatics, Hong Kong Polytechnic University , 181 Chatham Road South , Kowloon , Hong Kong , China

3. Department of Gravimetry and Geodynamics, Earth Science Institute, Slovak Academy of Sciences , Banská Bystrica , Slovakia

4. Department of Global Geodesy and Geoinformatics, Faculty of Civil Engineering, Slovak University of Technology , Bratislava , Slovakia

Abstract

Abstract New gravity and precise levelling measurements have been performed throughout the Hong Kong territories to modernize a vertical geodetic datum that is currently realized by heights of levelling benchmarks defined in the Hong Kong Principal Datum (HKPD). Modernization of the HKPD involved delivering various products, including new detailed geoid and quasigeoid models and newly determined orthometric and normal heights of levelling benchmarks. In this study, we present the result of gravimetric quasigeoid modelling. The method used to compute a detailed gravimetric quasigeoid model is based on the finite-element method to solve the geodetic boundary-value problem with oblique derivative boundary conditions considered directly at computational nodes on the discretized Earth’s topography. The result of a gravimetric quasigeoid modelling shows a good agreement with a geometric quasigeoid model at the Global Navigation Satellite System (GNSS)-levelling benchmarks. The standard deviation of differences between the gravimetric and geometric quasigeoid heights of ±3.3 cm is compatible with the expected accuracy of gravity, levelling, and GNSS measurements.

Publisher

Walter de Gruyter GmbH

Subject

Applied Mathematics,Earth and Planetary Sciences (miscellaneous),Computers in Earth Sciences,Geophysics,Astronomy and Astrophysics

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