Gravity changes from a stress evolution earthquake simulation of California

Journal of Geophysical Research: Solid Earth

Volumn 111, Issue 9, 2006, Pages

  Hayes, T J ^a   Tiampo, K F ^a   Rundle, J B ^b   Fernandez J ^c  

^a UNIVERSITY OF WESTERN ONTARIO   (Canada)

^b UNIVERSITY OF CALIFORNIA   (United States)

^c CSIC UCM Instituto de Astronomia y Geodesia IAG   (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

GRAVITY SURVEY; GREEN FUNCTION; NUMERICAL MODEL; PLATE MOTION; SAN ANDREAS FAULT; STRESS FIELD;

CALIFORNIA; NORTH AMERICA; UNITED STATES;

EID: 34250843681     PISSN: 21699313     EISSN: 21699356     Source Type: Journal    
DOI: 10.1029/2005JB004092     Document Type: Article

References (35)

1. Brown, R. D., Jr. (1990), Quaternary deformation, in The San Andreas fault system, California, chapter 4, pp. 83-113, U.S. Govt. Print. Off., Washington, D. C.
2. Chinnery, M. A. (1961), The deformation of the ground around surface faults, Bull. Seismol. Soc. Am., 51(3), 355-372.
3. Chinnery, M. A. (1963), The stress changes that accompany strike-slip faulting, Bull. Seismol. Soc. Am., 53(5), 921-932.
4. Deng, J., and L. R. Sykes (1997), Evolution of the stress field in southern California and triggering of moderate-size earthquakes: A 200 hundred year perspective, J. Geophys. Res., 102(B5), 9859-9886.
5. King, G. C. P., R. S. Stein, and J. Lin (1994), Static stress changes and the triggering of earthquakes, Bull. Seismol. Soc. Am., 84(3), 935-953.
6. Mansinha, L., and D. E. Smylie (197 1), The displacement fields of inclined faults, Bull. Seismol. Soc. Am., 61(5), 1433-1440.
7. Maruyama, T. (1964), Statical elastic dislocations in an infinite and semi-infinite medium, Bull. Earthquake Res. Inst. Univ. Tokyo, 42, 289-368.
8. Massonnet, D., M. Rossi, C. Carmona, F. Adragna, G. Peltzer, K. Feigl, and T. Rabaute (1993), The displacement field of the Landers earthquake mapped by radar interferometry, Nature, 364(6433), 138-142, doi:10.1038/364138a0.
9. Okada, Y. (1985), Surface deformation due to shear and tensile faults in a half-space, Bull. Seismol. Soc. Am., 75(4), 1135-1154.
10. Okada, Y. (1992), Internal deformation due to shear and tensile faults in a half-space, Bull. Seismol. Soc. Am., 82(2), 1018-1040.
11. Okubo, S. (1991), Potential and gravity changes raised by point dislocations, Geophys J. Int., 105, 573-586.
12. Okubo, S. (1992), Gravity and potential changes due to shear and tensile faults in a half space, J. Geophys. Res., 97(B5), 7137-7144.
13. Press, F. (1965), Displacements, strains, and tilts at teleseismic distances, J. Geophys. Res., 70(10), 2395-2412.
14. Rundle, J. B. (1988a), A physical model for earthquakes: 1. Fluctuations and interactions, J. Geophys. Res., 93(B6), 6237-6254.
15. Rundle, J. B. (1988b), A physical model for earthquakes: 2. Application to southern California, J. Geophys. Res., 93(B6), 6255-6274.
16. Rundle, J. B., and D. D. Jackson (1977), A three-dimensional visocelastic model of a strike slip fault, Geophys. J. R. Astron. Soc., 49, 575-591.
17. Rundle, J. B., and H. Kanamori (1987), Application of an inhomogeneous stress (patch) model to complex subduction zone earthquakes: A discrete interaction matrix approach, J. Geophys. Res., 92(B3), 2606-2616.
18. Rundle, P. B., J. B. Rundle, K. F. Tiampo, J. S. S. Martins, S. McGinnis, and W. Klein (2000), Triggering dynamics on earthquake fault networks, in Proceedings of the 3rd Conference on Tectonic Problems of the San Andreas Fault System, edited by G. Bokelmann and R. L. Kovach, pp. 305-317, Stanford Univ., Stanford, Calif.
19. Rundle, J. B., W. Klein, K, Tiampo, and S. Gross (2001), Linear pattern dynamics in nonlinear threshold systems, Phys. Rev. E, 61(3), 2418-2431.
20. Rundle, J. B., P. B. R. W. Klein, J. de sa Martins, K. T. A. Donnellan, and L. H. Kellogg (2002), Gem plate boundary simulations for the Plate Boundary Observatory: A program for understanding the physics of earthquakes on complex fault networks via observations, theory, and numerical simulation, Pure Appl. Geophys., 159, 2357-2381.
21. Rundle, J. B., P. B. Rundle, A. Donnellan, and G. Fox (2004), Gutenberg-Richter statistics in topologically realistic system-level earthquake stress-evolution simulations, Earth Planets Space, 56, 761-771.
22. Samsonov, S., and K. Tiampo (2006), Analytical optimization of a DInSAR and GPS dataset for derivation of three-dimensional surface motion, IEEE Geosci. Remote Sens. Lett., 3(1), 107-111.
23. Smith, B., and D. Sandwell (2003), Coulomb stress accumulation along the San Andreas Fault system, J. Geophys. Res., 108(B6), 2296, doi:10.1029/2002JB002136.
24. Smith, B., and D. Sandwell (2004), A three-dimensional semianalytic viscoelastic model for time-dependent analyses of the earthquake cycle, J. Geophys. Res., 109, B12401, doi:10.1029/2004JB003185.
25. Smith, B. R., and D. T. Sandwell (2006), A model of the earthquake cycle along the San Andreas Fault System for the past 1000 years, J. Geophys. Res., 111, B01405, doi:10.1029/2005JB003703.
26. Soldati, G., A. Piersanti, and E. Boschi (1998), Global postseismic gravity changes of a viscoelastic Earth, J. Geophys. Res., 103(B12), 29,867-29,885.
27. Song, T.-R. A., and M. Simons (2003), Large trench-parallel gravity variations predict seismogenic behavior in subduction zones, Science, 301, 630-633.
28. Stein, R. S., G. C. P. King, and J. Lin (1994), Stress triggering of the 1994 m = 6.7 Northridge, california, earthquake by its predecessors, Science, 265, 1432-1435.
29. Steketee, J. A. (1958a), On Volterra's dislocations in a semi-infinite elastic medium, Can. J. Phys., 36, 192-205.
30. Steketee, J. A. (1958b), Some geophysical applications of the elasticity theory of dislocations, Can. J. Phys., 36, 1168-1198.
31. Sun, W., and S. Okubo (2004), Coseismic deformations detectable by satellite gravity missions: A case study of Alaska (1964, 2002) and Hokkaido (2003) earthquakes in the spectral domain, J. Geophys. Res., 109, B04405, doi:10.1029/2003JB002554.
32. Tiampo, K. F., J. B. Rundle, S. A. McGinnis, and W. Klein (2002), Pattern dynamics and forecast methods in seismically active regions, Pure Appl. Geophys., 159(10), 2429-2467.
33. Tullis, T. E. (1996), Rock friction and its implications for earthquake prediction examined via models of Parkfield earthquakes, Proc. Natl. Acad. Sci. USA, 93, 3803-3810.
34. Ward, S. N. (2000), San Francisco Bay Area earthquake simulations: A step toward a standard physical model, Bull. Seismol. Soc. Am., 90(2), 370-386.
35. Weisbuch, G. (1991), Complex Systems Dynamics: An introduction to automata networks, Santa Fe Inst. Stud. Sci. Complex., vol. 2, Addison-Wesley, Boston, Mass.