Global regionalized seismicity in view of Non-Extensive Statistical Physics

被引:14
|
作者
Chochlaki, Kalliopi [1 ,2 ]
Vallianatos, Filippos [1 ,2 ]
Michas, Georgios [2 ]
机构
[1] Technol Educ Inst Crete, Lab Geophys & Seismol, Iraklion, Greece
[2] UNESCO Chair Solid Earth Phys & Geohazards Risk R, Iraklion, Greece
关键词
Non-extensive statistical physics; Global seismicity; Seismic zones; Frequency-magnitude distribution; Inter-event times distribution; WEST CORINTH RIFT; NONEXTENSIVE ANALYSIS; EARTHQUAKE; PARAMETERS;
D O I
10.1016/j.physa.2017.10.020
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
In the present work we study the distribution of Earth's shallow seismicity on different seismic zones, as occurred from 1981 to 2011 and extracted from the Centroid Moment Tensor (CMT) catalog. Our analysis is based on the subdivision of the Earth's surface into seismic zones that are homogeneous with regards to seismic activity and orientation of the predominant stress field. For this, we use the Flinn-Engdahl regionalization (FE) (Flinn and Engdahl, 1965), which consists of fifty seismic zones as modified by Lombardi and Marzocchi (2007). The latter authors grouped the 50 FE zones into larger tectonically homogeneous ones, utilizing the cumulative moment tensor method, resulting into thirty-nine seismic zones. In each one of these seismic zones we study the distribution of seismicity in terms of the frequency magnitude distribution and the inter-event time distribution between successive earthquakes, a task that is essential for hazard assessments and to better understand the global and regional geodynamics. In our analysis we use non-extensive statistical physics (NESP), which seems to be one of the most adequate and promising methodological tools for analyzing complex systems, such as the Earth's seismicity, introducing the q-exponential formulation as the expression of probability distribution function that maximizes the Sq entropy as defined by Tsallis, (1988). The q(E) parameter is significantly greater than one for all the seismic regions analyzed with value range from 1.294 to 1.504, indicating that magnitude correlations are particularly strong. Furthermore, the q(T) parameter shows some temporal correlations but variations with cut-off magnitude show greater temporal correlations when the smaller magnitude earthquakes are included. The q(T) for earthquakes with magnitude greater than 5 takes values from 1.043 to 1.353 and as we increase the cut-off magnitude to 5.5 and 6 the oh, value ranges from 1.001 to 1.242 and from 1.001 to 1.181 respectively, presenting a significant decrease. Our findings support the ideas of universality within the Tsallis approach to describe Earth's seismicity and present strong evidence ontemporal clustering and long-range correlations of seismicity in each of the tectonic zones analyzed. (C) 2017 Elsevier B.V. All rights reserved.
引用
收藏
页码:276 / 285
页数:10
相关论文
共 50 条
  • [21] Universal Non-Extensive Statistical Physics Temporal Pattern of Major Subduction Zone Aftershock Sequences
    Anyfadi, Eleni-Apostolia
    Avgerinou, Sophia-Ekaterini
    Michas, Georgios
    Vallianatos, Filippos
    ENTROPY, 2022, 24 (12)
  • [22] Non-extensive statistical physics analysis of earthquake magnitude sequences in North Aegean Trough, Greece
    Papadakis, Giorgos
    Vallianatos, Filippos
    ACTA GEOPHYSICA, 2017, 65 (03) : 555 - 563
  • [23] Non-extensive statistical physics analysis of earthquake magnitude sequences in North Aegean Trough, Greece
    Giorgos Papadakis
    Filippos Vallianatos
    Acta Geophysica, 2017, 65 : 555 - 563
  • [24] Some possible q-exponential type probability distribution in the non-extensive statistical physics
    Chung, Won Sang
    MODERN PHYSICS LETTERS B, 2016, 30 (22):
  • [25] An examination of the nature and dynamics of seismogenesis in South California, USA, based on Non-Extensive Statistical Physics
    Efstathiou, Angeliki
    Tzanis, Andreas
    PHYSICS OF THE EARTH AND PLANETARY INTERIORS, 2018, 284 : 51 - 71
  • [26] Application of Non-Extensive Statistical Physics on the particle size distribution in natural carbonate fault rocks
    Ferraro, Francesco
    Koutalonis, Ioannis
    Vallianatos, Filippos
    Agosta, Fabrizio
    TECTONOPHYSICS, 2019, 771
  • [27] Virial statistical description of non-extensive hierarchical systems
    Pfenniger, Daniel
    COMPTES RENDUS PHYSIQUE, 2006, 7 (3-4) : 360 - 372
  • [28] Statistical non-extensive Tsallis in the heartbeat of healthy humans
    Ritto, P. A.
    REVISTA MEXICANA DE FISICA, 2011, 57 (04) : 362 - 367
  • [29] Non-extensive galaxy distributions - Tsallis statistical mechanics
    Nakamichi, A
    Joichi, I
    Iguchi, O
    Morikawa, M
    CHAOS SOLITONS & FRACTALS, 2002, 13 (03) : 595 - 601
  • [30] Non-extensive Statistical Mechanics and Statistical Distribution for Completely Open Systems
    Yang, Bin
    Li, Heling
    Xiong, Ying
    INFORMATION COMPUTING AND APPLICATIONS, PT 2, 2012, 308 : 262 - 271