首页> 美国卫生研究院文献>Proceedings of the National Academy of Sciences of the United States of America >Nonuniformity of the constitutive law parameters for shear rupture and quasistatic nucleation to dynamic rupture: a physical model of earthquake generation processes.
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Nonuniformity of the constitutive law parameters for shear rupture and quasistatic nucleation to dynamic rupture: a physical model of earthquake generation processes.

机译:剪切破裂和准静态成核到动态破裂的本构律参数的不均匀性:地震发生过程的物理模型。

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摘要

Based on the recent high-resolution laboratory experiments on propagating shear rupture, the constitutive law that governs shear rupture processes is discussed in view of the physical principles and constraints, and a specific constitutive law is proposed for shear rupture. It is demonstrated that nonuniform distributions of the constitutive law parameters on the fault are necessary for creating the nucleation process, which consists of two phases: (i) a stable, quasistatic phase, and (ii) the subsequent accelerating phase. Physical models of the breakdown zone and the nucleation zone are presented for shear rupture in the brittle regime. The constitutive law for shear rupture explicitly includes a scaling parameter Dc that enables one to give a common interpretation to both small scale rupture in the laboratory and large scale rupture as earthquake source in the Earth. Both the breakdown zone size Xc and the nucleation zone size L are prescribed and scaled by Dc, which in turn is prescribed by a characteristic length lambda c representing geometrical irregularities of the fault. The models presented here make it possible to understand the earthquake generation process from nucleation to unstable, dynamic rupture propagation in terms of physics. Since the nucleation process itself is an immediate earthquake precursor, deep understanding of the nucleation process in terms of physics is crucial for the short-term (or immediate) earthquake prediction.
机译:基于最新的传播性剪切断裂的高分辨率实验,基于物理原理和约束条件,讨论了控制剪切断裂过程的本构定律,并提出了一种具体的剪切断裂本构定律。事实证明,断层本构律参数的不均匀分布对于形成成核过程是必要的,该过程包括两个阶段:(i)稳定的准静态阶段,以及(ii)随后的加速阶段。给出了在脆性状态下剪切断裂的击穿区和成核区的物理模型。剪切破裂的本构定律明确包含一个比例参数Dc,该参数使人们能够对实验室中的小规模破裂和作为地球地震源的大规模破裂做出共同的解释。击穿区尺寸Xc和成核区尺寸L都由Dc规定和定标,而Dc又由代表断层几何不规则性的特征长度λc规定。这里介绍的模型可以从物理角度理解从成核到不稳定,动态破裂传播的地震发生过程。由于成核过程本身是地震的直接前兆,因此从物理角度深入了解成核过程对于短期(或即时)地震预测至关重要。

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