Short note: Asymptotic theory for calculating deformations caused by dislocations buried in a spherical earth - Gravity change

Journal of Geodesy

Volumn 78, Issue 1-2, 2004, Pages 76-81

  Sun, W ^a  

^a UNIVERSITY OF TOKYO   (Japan)

Author keywords

Asymptotic; Co seismic gravity change; Dislocation theory; Spherical Earth

Indexed keywords

GEOID; GRAVITY FIELD;

EID: 4644308284     PISSN: 09497714     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00190-004-0384-3     Document Type: Article

References (10)

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2. Okada Y (1985) Surface deformation due to shear and tensile faults in a half-space. Bull Seism Soc Am 75: 1135-1154
3. Okubo S (1988) Asymptotic solutions to the static deformation of the Earth, 1, Spheroidal mode. Geophys J Int 92: 39-51
4. Okubo S (1991) Potential and gravity changes raised by point dislocations. Geophys J Int 105: 573-586
5. Okubo S (1992) Potential gravity changes due to shear and tensile faults. J Geophys Res 97: 7137-7144
6. Okubo S (1993) Reciprocity theorem to compute the static deformation due to a point dislocation buried in a spherically symmetric Earth. Geophys J Int 115: 921-928
7. Sun W (2003) Asymptotic theory for calculating deformations caused by dislocations buried in a spherical Earth - geoid change. J Geod 77: 381-387
8. Sun W (in press) Asymptotic theory for calculating displacements caused by dislocations in a spherically symmetric Earth. J Geophys Res
9. Sun W, Okubo S (1993) Surface potential and gravity changes due to internal dislocations in a spherical Earth - I. Theory for a point dislocation. Geophys J Int 114: 569-592
10. Sun et al. (1996) Global displacement caused by dislocations in a realistic earth model, J Geophys Res 101: 8561-8577