Feasibility of truncated perturbation expansions to approximate Rayleigh-wave eigenfrequencies and eigenfunctions in heterogeneous media

Bulletin of the Seismological Society of America

Volumn 89, Issue 2, 1999, Pages 433-441

  James, Mark B ^a   Ritzwoller, Michael H ^a  

^a UNIVERSITY OF COLORADO   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

GEOLOGICAL STRUCTURE; PERTURBATION; SEISMOLOGY;

EID: 0032782207     PISSN: 00371106     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (8)

1. Arfken, G. (1985). Mathematical Methods for Physicists, 3rd ed., Academic, New York.
2. Dziewonski, A. M. and D. L. Anderson (1981). Preliminary reference earth model, Phys. Earth Planet. Interiors 25, 297-356.
3. Herrmann, R. B. (Editor) (1978). Computer Programs in Earthquake Seismology, Vol. 2, Saint-Louis University.
4. James, M. (1998). On the discrepancy between long period Rayleigh and Love wave data in continental regions, Master's Thesis, University of Colorado at Boulder.
5. Lerner-Lam, A. L. and T. H. Jordan (1983). Earth structure from fundamental and higher-mode waveform analysis, Geophys. J. R. Astr. Soc. 75, 759-797.
6. Masters, G., S. Johnson, G. Laske, and H. Bolton (1996). A shear-velocity model of the mantle, Phil. Trans. Roy. Soc. London A 354, 1385-1411.
7. Mooney, W. D., G. Laske, and G. Masters (1998). CRUST 5.1: a global crustal model at 5 degrees by 5 degrees, J. Geophys. Res. 103, 727-748.
8. Woodhouse, J. H. (1988). The calculation of the eigenfrequencies and eigenfunctions of the free oscillations of the Earth and the Sun, in Seismological Algorithms, D. J. Doornbos (Editor), Academic, London, 321-370.