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Sandbox modelling of thrust wedges with fluid-assisted detachments

机译:具有流体辅助分离的推力楔的沙箱建模

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We have used granular materials to model the development of thrust wedges, where migrating pore fluids assisted in the formation of detachments. The governing equations yield practical scales for linear dimensions, stresses and time, Using compressed air as a pore fluid, models a few centimetres thick were deformed in about half an hour. Model materials were sands of three different grain sizes and a loess. They had suitable values of density, permeability, cohesion and internal friction. Fluid flow obeyed Darcy's law. At yield, the materials satisfied a Coulomb criterion for effective stresses. Models with various sequences of layers were submitted to horizontal shortening in a rectangular box. Compressed air entered through a sieve at the base. The fluid pressure was uniform over the basal boundary. In models made from a single material, the style of deformation depended on the fluid pressure. For no fluid flow, the thrust wedge was short and high, the surface slope attained large angles (30 degrees) and internal structures were mainly forethrusts. For fluid pressures approaching lithostatic values, thrust wedges were longer and lower and surface slopes attained smaller angles. In models containing basal layers of small permeability, detachments formed beneath them and the structural style was dominated by interacting forethrusts and backthrusts. In multilayered models, thin-skinned detachments formed beneath less permeable layers in the sequence. To understand how fluid flow controlled the first stages of detachment, we calculated ideal vertical profiles of fluid pressure, vertical normal stress, effective stress and horizontal shear stress, for multilayered models in the undeformed state. The profiles are segmented, because material properties vary from layer to layer. Sharp drops in shear strength occur at positions where detachments were observed in the sandbox models. We infer that detachments resulted from large fluid pressures beneath relatively impermeable layers. (C) 2001 Elsevier Science B.V. All rights reserved. [References: 39]
机译:我们已经使用颗粒材料来模拟推力楔形的发展,其中孔隙流体的迁移有助于形成分离。控制方程式可得出线性尺寸,应力和时间的实用比例。使用压缩空气作为孔隙流体,几厘米厚的模型在大约半小时内变形。模型材料是三种不同粒度和黄土的沙子。它们具有合适的密度,渗透率,内聚力和内摩擦力值。流体服从达西定律。在屈服时,材料满足有效应力的库仑标准。将具有各种层序列的模型放在矩形框中进行水平缩短。压缩空气通过底部的筛子进入。在基础边界上的流体压力是均匀的。在由单一材料制成的模型中,变形方式取决于流体压力。对于没有流体流动的情况,推力楔块短而高,表面坡度达到大角度(30度),内部结构主要为前推力。对于接近岩石静压值的流体压力,推力楔形物越来越长,并且表面坡度获得较小的角度。在包含低渗透性基底层的模型中,在它们下面形成了分离,结构样式主要由相互作用的前推力和后推力决定。在多层模型中,按顺序在渗透性较差的层下面形成了薄皮分离。为了了解流体如何控制分离的第一阶段,我们针对处于未变形状态的多层模型,计算了流体压力,垂直法向应力,有效应力和水平剪切应力的理想垂直剖面。由于材料属性随层而异,因此将轮廓分割。在沙箱模型中观察到分离的位置,剪切强度会急剧下降。我们推断,分离是由相对不可渗透的层下面的大流体压力引起的。 (C)2001 Elsevier Science B.V.保留所有权利。 [参考:39]

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