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Transition matrix analysis of earthquake magnitude sequences

机译:地震震级序列的过渡矩阵分析

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Estimation of complexity is a fascinating research topic in nonlinear signal and system analysis. Information theoretic functionals can be used to identify and quantify general relationships among variables; these relationships can be considered as the fingerprints of complexity. Up to now, the complexity of seismic sequences has been mostly related to the concept of self-similarity, suggesting that the earthquake dynamics can be interpreted as due to many components interacting over a wide range of time or space scales. This paper deals with a new idea of complexity of seismicity, focusing, in particular, on the transition probability between magnitudes. Using the Transition Matrix Method, a set of complexity parameters can be defined for earthquakes. Furthermore, the relationships among these parameters and those characterizing the earthquake magnitude dynamics have been analyzed in simulated and observational seismic sequences. (C) 2004 Elsevier Ltd. All rights reserved.
机译:复杂度的估计是非线性信号和系统分析中一个有趣的研究主题。信息理论功能可用于识别和量化变量之间的一般关系;这些关系可以看作是复杂性的指纹。到目前为止,地震序列的复杂性主要与自相似性概念有关,这表明地震动力学可以解释为由于许多成分在很宽的时间或空间范围内相互作用所致。本文提出了一种关于地震活动复杂性的新思想,特别是着眼于震级之间的过渡概率。使用过渡矩阵方法,可以为地震定义一组复杂性参数。此外,已经在模拟和观测地震序列中分析了这些参数与表征地震震级动力学的参数之间的关系。 (C)2004 Elsevier Ltd.保留所有权利。

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