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Application of an inhomogeneous stress (patch) model to complex subduction zone earthquakes: A discrete interaction matrix approach

机译:非均质应力(补丁)模型在复杂俯冲带地震中的应用:离散相互作用矩阵法

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摘要

In recent years it has been recognized that the level of shear and normal stress along a fault can vary; thus the stress is spatially and temporally inhomogeneous. Moreover, it has also been suspected that faults might interact in some way, with the result that a variety of earthquake magnitudes might be produced along a given length of fault at varying times. In order to explore these ideas we have developed a quantitative formalism, which we call the interaction matrix method, to express the influence of one fault upon another. This matrix is calculated by use of the energy change for a system of interacting cracks or faults and therefore gives energy-consistent results. Specifically, the interaction matrix relates the area-averaged stress on the fault segment to the area-averaged slip state on all the other fault segments in the system. Since any fault can be subdivided into an arbitrary number of fault segments, the interaction matrix can have arbitrary dimension; in fact, the continuum limit is recovered as the dimension of the matrix approaches infinity. We combine this matrix method with a segmentation, or “patch,” model for earthquakes, in which each discrete segment of a fault has the same coseismic stress change (defined as the difference between the driving stress at which healing occurs minus the driving stress at which sliding starts) each time it slips. We show that slip on a patch during an earthquake can vary substantially, depending on how it interacts with other nearby patches. In this model it is quite possible for the spatial distribution of stress on the fault following an event to be again in a spatially inhomogeneous state, rather than in a uniform state, as is often assumed. Hence the seismic moment produced by an earthquake on a given set of patches can vary substantially, depending on the sequence of sliding and healing on the different patches. To apply these ideas, we devised a means to calculate the interaction matrix elements and used them to quantitatively examine earthquake sequences off the Colombia-Ecuador coast and in the Nankai Trough near Japan.
机译:近年来,人们认识到沿断层的剪切力和法向应力的水平会发生变化。因此,应力在空间和时间上是不均匀的。此外,还怀疑断层可能以某种方式相互作用,结果是在给定的断层长度上,在不同的时间可能会产生各种地震幅度。为了探索这些思想,我们开发了一种定量形式主义,我们将其称为相互作用矩阵法,以表达一个故障对另一个故障的影响。该矩阵是通过使用能量变化来计算相互作用的裂纹或断裂的系统,因此得出能量一致的结果。具体而言,相互作用矩阵将故障段上的面积平均应力与系统中所有其他故障段上的面积平均滑移状态相关。由于可以将任何故障细分为任意数量的故障段,因此交互矩阵可以具有任意维度;实际上,随着矩阵的维数趋于无穷大,恢复了连续极限。我们将此矩阵方法与地震的分段或“补丁”模型相结合,在该模型中,断层的每个离散段具有相同的同震应力变化(定义为发生愈合的驱动应力减去驱动时的驱动应力之差每次滑动时开始滑动。我们表明,地震期间一块斑块上的滑动可能会有很大不同,这取决于它与附近其他斑块的相互作用方式。在该模型中,事件发生后断层应力的空间分布很有可能再次处于空间不均匀状态,而不是通常所假设的均匀状态。因此,地震在给定的一组补丁上产生的地震矩可能会发生很大变化,具体取决于不同补丁上滑动和恢复的顺序。为了应用这些思想,我们设计了一种计算相互作用矩阵元素的方法,并将其用于定量研究哥伦比亚-厄瓜多尔沿岸以及日本附近的南海海槽中的地震序列。

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