The temporal variation of the spherical and Cartesian multipoles of the gravity field: The generalized MacCullagh representation

Journal of Geodesy

Volumn 74, Issue 7-8, 2000, Pages 519-530

  Grafarend, E ^a   Engels, J ^a   Varga, P ^b  

^a UNIVERSITY OF STUTTGART   (Germany)

^b GEODETIC AND GEOPHYSICAL RESEARCH INSTITUTE   (Hungary)

Author keywords

Earth's rotation; Length of day; Moments of inertia; Potential field; Spherical harmonics

Indexed keywords

EARTH ROTATION; GRAVITY FIELD; POTENTIAL FIELD; SPHERICAL HARMONICS; TEMPORAL VARIATION;

EID: 0034544633     PISSN: 09497714     EISSN: None     Source Type: Journal    
DOI: 10.1007/s001900000114     Document Type: Article

References (18)

1. Global base functions for the mass density in the interior of a massive body (Earth)
2. Gravitational potential harmonics from the shape of an homogeneous body
3. Temporal variations in sea surface topography and dynamics of the Earth's inertia ellipsoid
4. Ellipsoidal figures of equilibrium
5. Determination of longterm changes in the Earth's gravity field from satellite laser ranging observations
6. Dynamics of extended bodies in general relativity II. Moments of the charge-current vector
7. Nonlinear theory of continuous media
8. The time-varying gravitational potential field of a massive deformable body
9. The spacetime gravitational field of a deformable body
10. Eine approximative losung der allgemeinen linearen geodatischen randwertaufgabe durch reihenentwicklung nach Kugelfunktionen
11. On the rotation of a solid body round a fixed point (being an account of the late Prof. MacCullagh's lectures on that subject, compiled by S. Haughton)
12. Diurnal polar motion
13. Toroidal love numbers and transverse stress at the Earth's surface
14. A spectral formalism for computing three-dimensional deformations due to surface loads - 1. Theory
15. Earth rotation
16. Die Bezugssysteme der Satellitengeodasie
17. Changes in the Earth inertia tensor: The role of boundary conditions at the core-mantle interface
18. Gravitational viscoelastodynamics for a hydrostatic planet