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Decay of aftershock activity for Japanese earthquakes

机译:日本地震余震活动的衰减

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Aftershock decay is often correlated with the modified Omori's law: dN/dt = τ ?1(1 + t/c)?p , where dN/dt is the occurrence rate of aftershocks with magnitudes greater than a lower cutoff m, t is time since a mainshock, τ and c are characteristic times, and p is an exponent. Extending this approach, we derive two possibilities: (1) c is a constant independent of m and τ scales with m and (2) c scales with m and τ is a constant independent of m. These two are tested by using aftershock sequences of four relatively recent and large earthquakes in Japan. We first determine for each sequence the threshold magnitude above which all aftershocks are completely recorded and use only events above this magnitude. Then, visual inspection of the decay curves and statistical analysis shows that the second possibility is the better approximation for our sequences. This means that the power law decay of smaller aftershocks starts after larger times from the mainshock. We find a close association of our second result with a solution obtained for a damage mechanics model of aftershock decay. The time delays associated with aftershocks, according to the second possibility, can be understood as the times needed to nucleate microcracks (aftershocks). Our result supports the idea that the c value is a real consequence of aftershock dynamics associated with damage evolution.
机译:余震衰减通常与修正的大森定律相关:dN / dt =τ?1(1 + t / c)?p,其中dN / dt是强度大于下限m的余震的发生率,t为时间由于主震,τ和c是特征时间,而p是指数。扩展这种方法,我们得出两种可能性:(1)c是与m和τ的m无关的常数,以及(2)c与m和τ的c无关的常数。通过使用日本四个相对较新的大地震的余震序列来测试这两个地震。我们首先为每个序列确定阈值幅度,在该阈值幅度之上会完全记录所有余震,并且仅使用该幅度之上的事件。然后,对衰减曲线的目视检查和统计分析表明,第二种可能性是对我们的序列更好的近似。这意味着较小余震的幂律衰减在从主震中经过较大时间后开始。我们发现第二个结果与为余震衰减的损伤力学模型获得的解决方案密切相关。根据第二种可能性,与余震相关的时间延迟可以理解为使微裂纹(余震)成核所需的时间。我们的结果支持以下观点:c值是与损伤演化相关的余震动力学的真实结果。

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