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Rake rotation introduces ambiguity in the formulation of slip-dependent constitutive models: slip modulus or slip path?

机译:耙旋转在滑移相关本构模型的公式中引入了模糊性:滑移模量或滑移路径?

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摘要

The linear slip–weakening (SW) law, predicting that the traction decreasesfor increasing fault slip, is one of the most widely adopted governingmodels to describe the traction evolution and the stress releaseprocesses occurring during coseismic slip failures. We will show that, contraryto other constitutive models, the SW law inherently poses the problemof considering the Euclidean norm of the slip vector or its cumulativevalue along its path. In other words, it has the intrinsic problem of itsanalytical formulation, which does not have a solution a priori. By consideringa fully dynamic, spontaneous, 3–D rupture problem, with rakerotation allowed, in this paper we explore whether these two formulationscan lead to different results. We prove that, for homogeneous configurations,the two formulations give the same results, with a normalizeddifference less than 1%, which is comparable to the numerical error dueto grid dispersion. In particular, we show that the total slip, the resultingseismic moment, the fracture energy density, the slip–weakening curveand the energy flux at the rupture front are practically identical in thetwo formulations. These findings contribute to reconcile the results presentedin previous papers, where the two formulations have been differentlyemployed. However, this coincidence is not the rule. Indeed, byconsidering models with a highly heterogeneous initial shear stress distribution,where the rake variation is significant, we have also demonstratedthat the overall rupture history is quite different by assuming thetwo formulations, as well as the fault striations, the traction evolutionand the scalar seismic moment. In this case the choice of the analytical formulationof the governing law does really matter.
机译:线性滑移-弱化(SW)定律可预测牵引力随着断层滑移的增加而减小,是描述同震滑移破坏过程中发生的牵引力演化和应力释放过程的最广泛采用的控制模型之一。我们将证明,与其他本构模型相反,SW法则固有地带来了考虑滑移矢量或其路径的累积值的欧几里得范式的问题。换句话说,它具有其分析形式的内在问题,它没有先验的解决方案。通过考虑完全动态的,自发的3D破裂问题,并允许进行倒角,本文探讨了这两种方法是否会导致不同的结果。我们证明,对于均质构型,两种公式给出的结果相同,归一化差异小于1%,这与网格分散引起的数值误差相当。特别是,我们表明,两种配方中的总滑动,所产生的地震矩,断裂能密度,滑动弱化曲线和断裂前沿的能量通量实际上是相同的。这些发现有助于调和先前论文中提出的结果,在这两种论文中采用了不同的公式。但是,这种巧合不是规则。的确,通过考虑具有高非均质初始剪切应力分布的模型,其中前倾变化很大,我们还通过假设两种公式以及断层条纹,牵引力演化和标量地震矩来证明整体破裂历史是完全不同的。 。在这种情况下,对适用法律的分析表述的选择确实很重要。

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    Bizzarri A;

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  • 年度 2014
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