Spherical panel clustering and its numerical aspects

Journal of Geodesy

Volumn 72, Issue 10, 1998, Pages 586-599

  Freeden, W ^a   Glockner, O ^a   Schreiner, M ^a  

^a Rheinland Pfälzische Technische Universität Kaiserslautern Landau   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

GEODESY; GRAVIMETRY; NUMERICAL METHOD; PANEL DATA;

EID: 0032457837     PISSN: 09497714     EISSN: None     Source Type: Journal    
DOI: 10.1007/s001900050197     Document Type: Article

References (13)

1. Beatson RK, Newsam GN (1992) Fast Evaluation of radial basis functions I. Comp Math Applic 24: 7-19
2. Cui J, Freeden W (1997) Equidistribution on the sphere. SIAM J Sci Stat Comput 18: 595-609
3. Driscoll JR, Healy RM (1994) Computing Fourier transforms and convolutions on the 2-sphere. Adv Appl Math 15: 202-250
4. Freeden W, Schreiner M (1998) Orthogonal and non-orthogonal multiresolution analysis, scale discrete and exact fully discrete wavelet transform on the sphere. Constr Approx (in press)
5. Freeden W, Windheuser U (1997) Combined spherical harmonic and wavelet expansion - a future concept in Earth's gravitational determination. Appl Comput Harm Anal (ACHA) 4: 1-37
6. Freeden W, Schreiner M, Franke R (1997) A survey on spherical spline approximation. Surv Math Ind 7: 29-85
7. Freeden W, Gervens T, Schreiner M (1998) Constructive approximation on the sphere (with applications to geomathematics). Oxford Science Publications, Oxford
8. Glockner O (1997) Spherical panel clustering and its numerical aspects in spline and wavelet computation. Diploma Thesis, Geomathematics Group, University of Kaiserslautern, Kaiserslautern
9. Heiskanen WA, Moritz H (1967) Physical geodesy. Freeman, San Francisco
10. Rapp RH, Wang M, Pavlis N (1991) The Ohio State 1991 geopotential and sea surface topography harmonic coefficient model. Dept Geod Sci Surv Rep 410, OSU, Columbus, Ohio
11. Schneider, F (1996) A hierarchical spherical spline interpolation method and its application to a given set of air pressure data. In: Neunzert H (ed) Proc 8th Conf European Consortium for Mathematics in Industry, ECMI 94, pp 219-233
12. Schreiner M (1997) A pyramid scheme for spherical wavelets. AGTM Rep 170, Geomathematics Group, University of Kaiserslautern, Kaiserslautern
13. Überhuber C (1995) Computer Numerik 1. Springer, Berlin Heidelberg New York