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Quantifying simultaneous discrete and distributed deformation

机译:量化同时离散和分布式变形

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Most natural deformation involves simultaneous discrete deformation (e.g. faults) and distributed deformation (e.g. penetrative strain). In order to properly understand the bulk kinematics of a given deformation, the discrete and distributed components must be evaluated simultaneously. The displacement diagram method has previously been utilized to quantify strain accommodated by faults or other discrete surfaces. The same method is applicable to distributed deformation, such as ductilely deformed conglomerates, which are typically evaluated by finite strain analysis. By mathematically combining the gradients in the displacement fields of both the discrete and distributed components of deformation, the bulk deformation can be quantified. We apply this method to several examples that contain both distributed and discrete components, and characterize the bulk displacement field and finite strain for these deformed systems.
机译:大多数自然变形包括同时的离散变形(例如断层)和分布变形(例如穿透应变)。为了正确理解给定变形的整体运动学,必须同时评估离散分量和分布分量。位移图方法先前已被用来量化断层或其他离散表面所承受的应变。相同的方法适用于分布变形,例如韧性变形的砾岩,通常通过有限应变分析进行评估。通过数学组合变形的离散分量和分布分量的位移场中的梯度,可以对整体变形进行量化。我们将此方法应用于包含分散和离散成分的几个示例,并描述了这些变形系统的整体位移场和有限应变。

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