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Three-dimensional geometry of thrust surfaces and the origin of sinuous thrust traces in orogenic belts: Insights from scaled sandbox experiments

机译:推力面的三维几何形状和造山带中的弯曲推力轨迹的起源:规模化沙箱实验的见解

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Sinuous traces of emerging thrust tips, comprising multiple salients and recesses, are commonly observed in orogenic belts (e.g. Lesser Himalayas of India, Nepal and Bhutan) and in accretionary prisms (e.g. Nankai Trough off the coast of Japan). Lateral (along the strike of the deformation zone) variation in the depths of foreland basins (i.e. variable sediment thickness) or in the strength of the basal detachment, or presence of a curved indenter has been traditionally cited to explain the formation of salients in fold-and-thrust belts, although they are not applicable in all cases. In the present work, we have carried out four series of scaled analog model experiments using dry quartz sand, changing the dip of the basal decollement (beta = 0 degrees or 5 degrees) and the basal friction mu(b) = 0.5 or 03) to investigate the 3D shape of thrust surfaces under varying overall boundary conditions, but without any lateral variation of these parameters, within the models. The experimental results show that under all boundary conditions, thrust surfaces are curved both in their dip and strike directions (i.e. spoon-shaped in 3D). Multiple concave-upward and convex-upward segments constitute a thrust surface, which produces a sinuous trace when the tip line intersects the Earth's surface. It is also shown that thrust surface curvatures occur at different scales, and the overall thrust surface roughness (corrugations) has a self-affine fractal geometry. (C) 2014 Elsevier Ltd. All rights reserved.
机译:在造山带(例如印度,尼泊尔和不丹的小喜马拉雅山脉)和增生棱柱体(例如日本沿海的南开海槽)中通常观察到新兴的逆冲尖端的弯曲痕迹,包括多个凸点和凹陷。前陆盆地的深度(即可变的沉积物厚度)或基底脱离强度的横向变化(沿变形带走向),或传统上曾引用弯曲压头的存在来解释褶皱中凸部的形成。止推带,尽管并非在所有情况下都适用。在目前的工作中,我们使用干燥的石英砂进行了四个系列的比例模拟模型实验,更改了基面偏移的倾角(β= 0度或5度)和基摩擦mu(b)= 0.5或03)在模型内研究在变化的整体边界条件下推力面的3D形状,但这些参数没有任何横向变化。实验结果表明,在所有边界条件下,止推面在其倾角和冲击方向上都是弯曲的(即3D勺形)。多个向上凹入的部分和向上凹入的部分构成一个推力表面,当尖端线与地球表面相交时会产生弯曲的轨迹。还显示出推力表面曲率出现在不同的比例,并且总的推力表面粗糙度(波纹)具有自仿射的分形几何形状。 (C)2014 Elsevier Ltd.保留所有权利。

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