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THE 20~(th) SEPTEMBER 1999 CHI-CHI EARTHQUAKE (TAIWAN):A CASE OF STUDY FOR ITS AFTERSHOCK SEISMIC SEQUENCE

机译:1999年9月20日至20日(台湾)集集地震:以其震后地震序列为例

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The purpose of this work is to highlight some methodological aspects related to the observation of possible anom-alies in the temporal decay of aftershocks temporal series following a mainshock with magnitude M ≥7.0. In this paper we present the results for the Taiwan seismic sequence started on 20 September 1999 (M = 7.7) by tuning some seismic parameters that show considerable variations during the aftershock decay process. In here we also present the results obtained using a fractal approach for the seismic sequence. Earthquakes belong to a class of phe-nomena known as multifractals. In general it is important to define the fractal dimension D, but sometimes is not useful if we are describing a natural phenomenon; so it is necessary to define D_0 called box-counting dimension and D_2 called correlation dimension, usually D_0≥D_2. In the elaborations of the fractal dimensions, for this sequence, we have obtained values lesser than 1, with a greater tendency of aftershocks to clusterize in time before a large aftershock. This is coherent with the possible existence of seismic anomalies, that could occur before the large aftershock. We also report the results obtained by using the delta/sigma method described firstly in [Caccamo et al., 2005] and later applied to different seismic sequence. The observed temporal series of the aftershocks per day can be considered as a sum of a deterministic and a stochastic contribution. If the decay can be modeled as a non-stationary Poissonian process, the number of aftershocks in a small time interval Δt is the mean value n(t) Δt, with a standard deviation ( σ= n(t)Δt~(1/2)). Investigating both aftershock behavior and a wide spectrum of parameters may fmd the key to explain better the mechanism of seismicity as a whole.
机译:这项工作的目的是强调一些与方法相关的方法学方面的内容,这些方法方面涉及在M≥7.0的主震后余震时间序列的时间衰减中可能出现的异常现象。在本文中,我们通过对一些地震参数进行了调整,以显示1999年9月20日开始的台湾地震序列的结果(M = 7.7),这些参数在余震衰减过程中显示出很大的变化。在这里,我们还介绍了使用分形方法获得地震序列的结果。地震属于一类现象,被称为多重分形。通常,定义分形维数D很重要,但有时在描述自然现象时没有用。因此有必要定义D_0(称为盒计数维)和D_2(称为相关维),通常D_0≥D_2。在分形维数的详细说明中,对于该序列,我们获得了小于1的值,并且在大余震发生之前,余震倾向于在时间上聚类。这与可能在大余震发生之前发生的地震异常有关。我们还报告了使用delta / sigma方法获得的结果,该方法首先在[Caccamo et al。,2005]中描述,后来应用于不同的地震序列。每天所观察到的余震的时间序列可以看作是确定性贡献和随机贡献的总和。如果可以将衰减建模为非平稳的泊松过程,则小时间间隔Δt中余震的数量为平均值n(t)Δt,其标准差为(σ= n(t)Δt〜(1 / 2))。研究余震行为和各种参数可能是更好地解释整体地震活动机理的关键。

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