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A linked stress release model for historical Japanese earthquakes: coupling among major seismic regions
Earth, Planets and Space volume 51, pages 907–916 (1999)
Abstract
A linked stress release model is proposed for the analysis of spatial interaction of earthquake occurrences through stress transfer within a large area of the Earth’s crust. As an example, the model is used for statistical analysis for the Japanese historical earthquakes in central Japan and offshore in the Nankai and Sagami troughs with magnitude M ≥ 6.5 during the period from 1400 to 1997. This area is divided into four smaller regions of roughly comparable size and activity. Based on the Akaike information criterion (AIC), the results demonstrate the existence of coupling between certain of the regions. With the evidence that the crust may lie in a near-critical state, this has implications for the possible triggering of earthquakes at long distances from the origin event. In particular, we find evidence for the dependence of Nankai trough events on the Chubu/Kinki triangle region, whose events are themselves dependent on the the Fossa Magna/Sagami trough. Evidence for the validity of the model includes simulation results indicating that the model had a higher forecast hazard post-1991 for an event in the Chubu/Kinki triangle region than did models not incorporating regional coupling.
References
Akaike, H., On entropy maximization principle, in Applications of Statistics, edited by P. R. Krishnaiah, pp. 27–41, North Holland, Amsterdam, 1977.
Ando, M., Source mechanism and tectonic significance of historical earthquakes along the Nankai trough, Japan, Tectonophysics, 27, 119–140, 1975.
Bak, P. and C. Tang, Earthquakes as a self-organized critical phenomenon, J. Geophys. Res., 94, 15635–15637, 1989.
Ben-Zion, Y. and J. R. Rice, Dynamic simulations of slip on a smooth fault in an elastic solid, J. Geophys. Res., 102, 17771–17784, 1997.
Bufe, C. G. and D. J. Varnes, Predictive modelling of the seismic cycle of the greater San Francisco Bay region, J. Geophys. Res., 98, 9871–9883, 1993.
Chen, K., P. Bak, and S. P. Obukhov, Self-organized criticality in a crack-propagation model of earthquakes, Phys. Rev. A, 43, 625–630, 1991.
Daley, D. J. and D. Vere-Jones, An Introduction to the Theory of Point Processes, 702 pp., Springer, Berlin, 1988.
Gabrielov, A. and W. I. Newman, Seismicity modeling and earthquake prediction: A review, in Nonlinear Dynamics and Predictability of Geophysical Phenomena, edited by W. I. Newman, A. Gabrielov, and D. L. Turcotte, pp. 7–13, Am. Geophy. Union, Washington, D.C., 1994.
Gardner, J. K. and L. Knopoff, Is the sequence of earthquakes in southern California, with aftershocks removed, Poissonian?, Bull. Seismol. Soc. Am., 64, 1363–1367, 1974.
Gutenberg, B. and C. F. Richter, Seismicity of the Earth and Associated Phenomenon, 2nd edition, 310 pp., Princeton University Press, Princeton, 1954.
Hill, D. P., P. A. Reasenberg, A. Michael, W. J. Arabaz, G. Beroza, D. Brumbaugh, J. N. Brune, R. Castro, S. Davis, D. dePolo, W. L. Ellsworth, J. Gomberg, S. Harmsen, L. House, S. M. Jackson, M. J. S. Johnston, L. Jones, R. Keller, S. Malone, L. Munguia, S. Nava, J. C. Pechmann, A. Sanford, R. W. Simpson, R. B. Smith, M. Stark, M. Stickney, A. Vidal, S. Walter, V. Wong, and J. Zollweg, Seismicity remotely triggered by the magnitude 7.3 Landers, California, earthquake, Science, 260, 1617–1623, 1993.
Imoto, M., K. Maeda, and A. Yoshida, Use of statistical models to analyze periodic seismicity observed for clusters in the Kanto region, central Japan, PAGEOPH, 155, 609–624, 1999.
Ito, K. and M. Matsuzaki, Earthquakes as self-organized critical phenomena, J. Geophys. Res., 95, 6853–6860, 1990.
Kagan, Y. Y., Observational evidence for earthquakes as a non-linear dynamic process, Physica D, 77, 160–192, 1994.
Kanamori, H., Tectonic implications of the 1944 Tonankai and the 1946 Nankaido earthquakes, Phys. Earth Planet. Inter, 5, 129–139, 1972a.
Kanamori, H., Relations among tectonic stress, great earthquakes and earthquake swarm, Tectonophysics, 14, 1–12, 1972b.
Kanamori, H. and D. L. Anderson, Theoretical basis of some empirical relations in seismology, Bull. Seismol. Soc. Am., 65, 1073–1095, 1975.
Kanaori, Y., S. Kawakami, and K. Yairi, Space-time distribution patterns of destructive earthquakes in the inner belt of central Japan: Activity intervals and locations of earthquakes, Eng. Geol., 31, 209–230, 1991.
Kanaori, Y., S. Kawakami, and K. Yairi, Space-time distribution patterns of destructive earthquakes in the inner belt of central Japan (part 2): Moment-release rates and earthquake prediction, Eng. Geol., 32, 113–122, 1992.
Kanaori, Y., S. Kawakami, and K. Yairi, Space-time correlations between inland earthquakes in central Japan and great offshore earthquakes along the Nankai trough: Implication for destructive earthquake prediction, Eng. Geol., 33, 289–303, 1993.
Kanaori, Y., S. Kawakami, and K. Yairi. Seismotectonics of the Median Tectonic Line in southwest Japan: Implications for coupling among major fault systems, PAGEOPH, 142, 589–607, 1994.
Knopoff, L., A stochastic model for the occurrence of main-sequence earthquakes, Rev. Geophys. Space Phys., 9, 175–188, 1971.
Liu, J., D. Vere-Jones, L. Ma, Y. Shi, and J. Zhuang, The principle of coupled stress release model and its applications, Acta Seismologica Sinica, 11, 273–281, 1998.
Lu, C., H. Takayasu, A. Tretyakov, M. Takayasu, and S. Yumoto, Self-organized criticality in a block lattice model of the brittle crust, Phys. Lett. A, 242, 349–354, 1998.
Main, I., Statistical physics, seismogenesis, and seismic hazard, Rev. Geophys., 34, 433–462, 1996.
Mogi, K., Earthquake Prediction, 355 pp., Academic Press, Tokyo, 1985.
Ogata, Y., On Lewis’s simulation method for point processes, IEEE Trans. Inf. Theory, IT-27, 23–31, 1981.
Oike, K. and K. Huzita, Relation between characteristics of seismic activity and neotectonics in Honshu, Japan, Tectonophysics, 148, 115–130, 1988.
Pollitz, F. F. and I. S. Sacks, The 1995 Kobe, Japan, earthquake: A long-delayed aftershock of the offshore 1944 Tonankai and 1946 Nankaido earthquakes, Bull. Seismol. Soc. Amer, 87, 1–10, 1997.
Reid, H. F., The mechanism of the earthquake, in The California Earthquake of April 18, 1906, Report of the State Earthquake Investigation Commission, Vol. 2, pp. 16–28, Carnegie Institute of Washington, Washington, D.C., 1910.
Rundle, J. B., W. Klein, S. Gross, and D. L. Turcotte, Boltzman fluctuations in numerical simulations of nonequilibrium lattice threshold systems, Phys. Rev. Lett., 75, 1658–1661, 1995.
Seno, T., Pattern of intraplate seismicity in Southwest Japan before and after great interplate earthquakes, Tectonophysics, 57, 267–283, 1979.
Shi, Y., J. Liu, D. Vere-Jones, J. Zhuang, and L. Ma, Application of mechanical and statistical models to the study of the seismicity of synthetic earthquakes and the prediction of natural ones, Acta Seismologica Sinica, 11, 421–430, 1998.
Shimazaki, K., Intraplate seismicity gap along the Median Tectonic Line and oblique plate convergence in southwest Japan, Tectonophysics, 31, 139–156, 1976a.
Shimazaki, K., Intraplate seismicity and inter-plate earthquakes: Historical activity in southwest Japan, Tectonophysics, 33, 33–42, 1976b.
Shimazaki, K. and T. Nakata, Time-predictable recurrence model for large earthquakes, Geophys. Res. Lett., 7, 279–282, 1980.
Sornette, D. and C. G. Sammis, Complex critical exponents from renormalization group theory of earthquakes, J. Phys. I. France, 5, 607–619, 1995.
Takayasu, H., Fractals in the Physical Sciences, 170 pp., Manchester University Press, Manchester, 1990.
Thatcher, W., The earthquake deformation cycle at the Nankai trough, J. Geophys. Res., 89, 3087–3101, 1984.
Utsu, T., Historical Earthquakes Accompanied by Damage in Japan, Communication by Y. Ogata, 1998.
Utsu, T., Y. Ogata, and R. S. Matsu’ura, The centenary of the Omori formula for a decay law of aftershock activity, J. Phys. Earth, 43, 1–33, 1995.
Vere-Jones, D., A branching model for crack propagation, PAGEOPH, 114, 711–726, 1976.
Vere-Jones, D., Earthquake prediction: A statistician’s view, J. Phys. Earth, 26, 129–146, 1978.
Vere-Jones, D., Probabilities and information gain for earthquake forecasting, Computational Seismology, 30, 249–263, 1998.
Vere-Jones, D. and Y. L. Deng, A point process analysis of historical earthquakes from North China, Earthq. Res. China, 2, 165–181, 1988.
Wang, A. L., D. Vere-Jones, and X. Zheng, Simulation and estimation procedures for stress release models, in Stochastic Processes and Their Applications, edited by M. J. Beckman, M. N. Gopalan, and R. Subramani, Lecture notes in economics and mathematical systems 370, pp. 11–27, Springer-Verlag, Berlin, 1991.
Zhao, Z., K. Oike, K. Matsumura, and Y. Ishikawa, Stress field in the continental part of China derived from temporal variations of seismic activity, Tectonophysics, 178, 357–372, 1990.
Zheng, X. and D. Vere-Jones, Application of stress release models to historical earthquakes from North China, PAGEOPH, 135, 559–576, 1991.
Zheng, X. and D. Vere-Jones, Further applications of the stochastic stress release model to historical earthquake data, Tectonophysics, 229, 101–121, 1994.
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Lu, C., Harte, D. & Bebbington, M. A linked stress release model for historical Japanese earthquakes: coupling among major seismic regions. Earth Planet Sp 51, 907–916 (1999). https://doi.org/10.1186/BF03351562
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DOI: https://doi.org/10.1186/BF03351562
Keywords
- Akaike Information Criterion
- Stress Release
- Nankai Trough
- Stress Release Model
- Triangle Region