首页> 外文期刊>Journal of structural geology >Stress inversion meets plasticity theory: A review of the theories of fault-slip analysis from the perspective of the deviatoric stress-strain space
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Stress inversion meets plasticity theory: A review of the theories of fault-slip analysis from the perspective of the deviatoric stress-strain space

机译:应力反演满足可塑性理论:从偏应力-应变空间的角度对断层滑动分析理论进行回顾

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摘要

The mechanical behavior of materials is not affected by our choice of a coordinate system. Thus, the description of the behavior should not be affected by this choice. This is known as the principle of coordinate invariance, and is important not only for plasticity theory but for theoretical investigations in structural geology. The deviatoric stress-strain space, which fulfills the principle, is shown to be useful for the formulation of stress inversion. Problems in the inversion schemes of fault data are transformed into geometrical problems so that we can solve the problems using geometrical interpretations. In addition, the formulation gives the good basis for defining the classes of dissimilarities between reduced stress tensors that are the solutions of the inversion. We redefine the classes, here, from the standpoint of probability. It is demonstrated finally that the violation of the principle spoils the accuracy and resolution of the inversion.
机译:材料的机械性能不受我们选择的坐标系的影响。因此,对行为的描述不应受到此选择的影响。这被称为坐标不变性原理,不仅对于可塑性理论而且对于结构地质学的理论研究都很重要。满足原理的偏应力-应变空间显示出对应力反演的表达很有用。将故障数据反演方案中的问题转换为几何问题,以便我们可以使用几何解释来解决问题。此外,该公式为定义减小应力张量之间的差异类别提供了良好的基础,这些应力张量是反演的解决方案。我们从概率的角度重新定义类别。最终证明,违反原理破坏了反演的准确性和分辨率。

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