The nullfield method for the ellipsoidal Stokes problem

Journal of Geodesy

Volumn 72, Issue 2, 1998, Pages 101-106

  Ritter, S ^a  

^a UNIVERSITY OF KARLSRUHE   (Germany)

Author keywords

Boundary integral equations; Ellipsoidal Stokes problem; Nullfield method

Indexed keywords

ELLIPSOIDAL STOKES PROBLEM; GEODESY; NULLFIELD METHOD;

EID: 0031597485     PISSN: 09497714     EISSN: None     Source Type: Journal    
DOI: 10.1007/s001900050151     Document Type: Article

References (9)

1. Ahner JF (1994) On the eigenvalues of the electrostatic integral operator II. J Math Anal Appl 181: 328-334
2. Kellogg OD (1929) Foundations of potential theory. Springer, Berlin Heidelberg New York
3. Colton D, Kress R (1983) Integral equation methods in scattering theory. Wiley, New York
4. Martensen E (1968) Potentialtheorie. Teubner, Stuttgart
5. Martensen E, Ritter S (1997) Potential theory. In: Sanso F, Rummel R (eds) Geodetic boundary value problems in view of the one centimeter Geoid Lecture Notes in Earth Sciences, Vol 65. Springer, Berlin Heidelberg New York, pp 19-66
6. Martinec Z, Grafarend EW (1997) Solution to the Stokes boundary-value problem on an ellipsoid of revolution. Stud Geoph Geod: in press
7. Otero J (1997) A uniqueness theorem for a Robin boundary value problem of physical geodesy. Q Appl Math: in press
8. Otero J, Capdevila J (1995) A series solution for Zagrebin's problem. In: Sanso F (ed) Geodetic theory today, Int Assoc Geod Symp Vol. 114. Springer, Berlin Heidelberg New York, pp 280-293
9. Ritter S (1994) The spectrum of the electrostatic integral operator for an ellipsoid. In: Kleinman R, Kress R, Martensen E (eds) Inverse scattering and potential problems in mathematical physics. Methoden und Verfahren der mathematischen Physik, Vol. 40. Peter Lang, Frankfurt, pp 157-167