Modification of the pattern informatics method for forecasting large earthquake events using complex eigenfactors

Tectonophysics

Volumn 413, Issue 1-2, 2006, Pages 87-91

  Holliday, J R ^a   Rundle, J B ^a   Tiampo, K F ^b   Klein, W ^c   Donnellan, A ^d  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b UNIVERSITY OF WESTERN ONTARIO   (Canada)

^c Boston University   (United States)

^d CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

Complex principal components; Earthquake forecasting; Pattern informatics

Indexed keywords

EARTHQUAKE PREDICTION; FORECASTING METHOD; PATTERN RECOGNITION;

EID: 30944453549     PISSN: 00401951     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.tecto.2005.10.008     Document Type: Article

References (22)

1. G.B. Arfken H.J. Weber Mathematical Methods for Physicists 5th edition 2001 Academic Press
2. R.N. Bracewell The Fourier Transform and its Applications 1999 McGraw-Hill New York
3. G. Burger Complex principal oscillation pattern analysis J. Climate 6 10 1993 1972-1986
4. T.M. Cover J.A. Thomas Elements of Information Theory 1991 Wiley-Interscience New York
5. J. Egger POPs and MOPs principal and main oscillation patterns Clim. Dyn. 15 7 1999 561-568
6. Holliday, J.R., Rundle, J.B., Tiampo, K.F., Klein, W., Donnellan, A., in print. Systematic Procedural and Sensitivity Analysis of the Pattern Informatics Method for Forecasting Large (m ≥ 5) Earthquake Events in Southern California.
7. J.D. Horel Complex principal component analysis: Theory and examples J. Appl. Meteorol. 23 1984 1660-1673
8. I.T. Joliffee D.B. Stephenson Forecast Verification 2003 John Wiley
9. K. Kim G.R. North EOF-based linear prediction algorithm: Examples J. Climate 12 7 1999 2076-2092
10. Klein, W., 2004. Stress field evolution near the spinodal, unpublished.
11. G.M. Molchan Earthquake predictions as a decision-making problem Pure Appl. Geophys. 149 1997 233-247
12. H. Mori Y. Kuramoto Dissipative Structures and Chaos 1998 Springer-Verlag Berlin
13. A.H. Murphy R.L. Winkler A general framework for forecast verification Mon. Weather Rev. 115 1987 1330-1338
14. C. Penland Random forcing and forecasting using principal oscillation pattern analysis Mon. Weather Rev. 117 1989 2165-2185
15. J.B. Rundle W. Klein S.J. Gross K.F. Tiampo Dynamics of seismicity patterns in systems of earthquake faults J.B. Rundle D.L. Turcotte W. Klein Geocomplexity and the Physics of Earthquakes. Vol. of 120 of Geophys. Monogr. Ser. AGU, Washington, D.C. 2000 127-146
16. J.B. Rundle W. Klein K.F. Tiampo S.J. Gross Linear pattern dynamics in nonlinear threshold systems Phys. Rev., E 61 2000 2418-2432
17. J.C. Savage Principal component analysis of geodetically measured deformation in Long Valley caldera, eastern California, 1983-1987 J. Geophys. Res. 93 1988 13297-13305
18. C.H. Scholz Geophysics - earthquakes as chaos Nature 348 1990 197-198
19. K.F. Tiampo J.B. Rundle S. McGinnis S.J. Gross W. Klein Eigenpatterns in southern California seismicity J. Geophys. Res. 107 B12 2002 2354
20. K.F. Tiampo J.B. Rundle S. McGinnis W. Klein Pattern dynamics and forecast methods in seismically active regions Pure Appl. Geophys. 159 2002 2429-2467
21. D.H. Wu D.L.T. Anderson M.K. Davey ENSO prediction experiments using a simple ocean-atmosphere model Tellus Ser. - Dynamic Meteorology and Oceanography vol. 46 1994 465-480
22. Y. Zhang V. Dymnikov J.M. Wallace Sensitiviy test of POP system matrices - an application of spectral portrait of a nonsymmetric matrix J. Climate 10 7 1997 1753-1758