A RELM earthquake forecast based on pattern informatics

Seismological Research Letters

Volumn 78, Issue 1, 2007, Pages 87-93

  Holliday, James R ^a   Chen, Chien Chih ^a,b   Tiampo, Kristy F ^c   Rundle, John B ^a   Turcotte, Donald L ^a   Donnellan, Andrea ^d  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b NATIONAL CENTRAL UNIVERSITY   (Taiwan)

^c UNIVERSITY OF WESTERN ONTARIO   (Canada)

^d CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 34248676564     PISSN: 08950695     EISSN: None     Source Type: Journal    
DOI: 10.1785/gssrl.78.1.87     Document Type: Article

References (18)

1. Borcherdt, R. D., M. J. S. Johnston, G. Glassmoyer, and C. Dietel (2006). Recordings of the 2004 Parkfield earthquake on the General Earthquake Observation System Array: Implications for earthquake precursors, fault rupture, and coseismic strain changes. Bulletin of the Seismological Society of America 96, 73-89.
2. Bowman, D. D., G. Ouillon, C. G. Sammis, A. Sornette, and D. Sornette (1998). An observational test of the critical earthquake concept. Journal of Geophysical Research 103, 24,359-24,372.
3. Holliday, J. R., J. B. Rundle, K. F. Tiampo, W. Klein, and A. Donnellan (2007). Systematic procedural and sensitivity analysis of the pattern informatics method for forecasting large (M ≥ 5) earthquake events in southern California. Pure and Applied Geophysics, forthcoming.
4. Jolliffe, I.T., and D.B. Stephenson (2003). Forecast Verification. Chichester, England and Hoboken, NJ: John Wiley.
5. Kagan, Y. Y., and D. D. Jackson (2000). Probabilistic forecasting of earthquakes. Geophysical Journal International 143, 438-453.
6. Kanamori, H. (2003). Earthquake prediction: An overview. In International Handbook of Earthquake & Engineering Seismology, ed. W. H. K. Lee, H. Kanamori, P. Jennings, and C. Kisslinger, 1,205-1,216. Amsterdam and Boston: Academic Press.
7. Kossobokov, V. G., V. I. Keilis-Borok, D. L. Turcotte, and B. D. Malamud (2000). Implications of a statistical physics approach for earthquake hazard assessment and forecasting. Pure and Applied Geophysics 157, 2,323-2,349.
8. Mason, I. B. (2003). Binary events. In Forecast Verification, ed. I. T. Joliffe and D. B. Stephenson, 37-76. Chichester, England and Hoboken, NJ: John Wiley.
9. Molchan, G. M. (1997). Earthquake predictions as a decision-making problem. Pure and Applied Geophysics 149, 233-247.
10. Moore, E. F. (1962). Machine models of self reproduction. In Proceedings of the Fourteenth Symposium on Applied Mathematics, 17-33. American Mathematical Society.
11. Rundle, J. B., K. F. Tiampo, W. Klein, and J. S. S. Martins (2002). Self-organization in leaky threshold systems: The influence of near-mean field dynamics and its implications for earthquakes, neurobiology, and forecasting. Proceedings of the National Academy of Sciences of the United States of America 99, 2,514-2,521: Supplement 1.
12. Rundle, J. B., D. L. Turcotte, R. Shcherbakov, W. Klein, and C. Sammis (2003). Statistical physics approach to understanding the multiscale dynamics of earthquake fault systems. Reviews of Geophysics 41 (4), 1,019.
13. Swets, J. A. (1973). The relative operating characteristic in psychology. Science 182, 990-1,000.
14. Tiampo, K. F., J. B. Rundle, S. McGinnis,. S. J. Gross, and W. Klein (2002a). Eigenpatterns in southern California seismicity. Journal of Geophysical Research 107 (B12), 2,354.
15. Tiampo, K. F., J. B. Rundle, S. McGinnis, S. J. Gross, and W. Klein (2002b). Mean field threshold systems and earthquakes: An application to earthquake fault systems. Europhysics Letters 60(3), 481-487.
16. Tiampo, K. F., J. B. Rundle, S. McGinnis, and W. Klein (2002c). Pattern dynamics and forecast methods in seismically active regions. Pure and Applied Geophysics 159, 2,429-2,467.
17. Turcotte, D. L. (1991). Earthquake prediction. Annual Review of Earth and Planetary Sciences 19, 263-281.
18. Wyss, M., and R. E. Habermann (1988). Precursory seismic quiescence. Pure and Applied Geophysics 126, 319-332.