GRAVIMETRIC DETERMINATION OF THE GEOID BY SPHEROIDAL ELLIPSOIDAL STOKES INTEGRAL

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E.ARDESTANI V.

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Journal: Journal of the Earth and Space Physics Year:2000 | Volume:26 | Issue:2 Page(s): 1-9

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Title

GRAVIMETRIC DETERMINATION OF THE GEOID BY SPHEROIDAL ELLIPSOIDAL STOKES INTEGRAL

Author(s)

E.ARDESTANI V. | Issue Writer Certificate

Keywords

GEOID DETERMINATIONQ4

SPHEROIDAL ELLIPSOIDAL STOKES INTEGRALQ4

NUMERICAL RESULTSQ4

Abstract

The ellipsoidal Stokes boundary-value problem is used to compute the geoidal heights. The low degree part of the geoidal heights can be represented more accurately by global geopotential models. So the disturbing potential is splitted into a low-degree reference potential and a higher degree potential. To compute the low-degree part, the global geopotential model is used and for the high-degree part, the ellipsoidal Stokes integral is used. I present an effective method to remove the singularity of the spheroidal and spheroidal ellipsoidal Stokes functions around the computational point. Finally, the NUMERICAL RESULTS of solving the SPHEROIDAL ELLIPSOIDAL STOKES INTEGRAL are shown.

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APA: Copy

E.ARDESTANI, V.. (2000). GRAVIMETRIC DETERMINATION OF THE GEOID BY SPHEROIDAL ELLIPSOIDAL STOKES INTEGRAL. JOURNAL OF THE EARTH AND SPACE PHYSICS, 26(2), 1-9. SID. https://sid.ir/paper/80606/en

Vancouver: Copy

E.ARDESTANI V.. GRAVIMETRIC DETERMINATION OF THE GEOID BY SPHEROIDAL ELLIPSOIDAL STOKES INTEGRAL. JOURNAL OF THE EARTH AND SPACE PHYSICS[Internet]. 2000;26(2):1-9. Available from: https://sid.ir/paper/80606/en

IEEE: Copy

V. E.ARDESTANI, “GRAVIMETRIC DETERMINATION OF THE GEOID BY SPHEROIDAL ELLIPSOIDAL STOKES INTEGRAL,” JOURNAL OF THE EARTH AND SPACE PHYSICS, vol. 26, no. 2, pp. 1–9, 2000, [Online]. Available: https://sid.ir/paper/80606/en

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