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首页> 外文期刊>Soil Dynamics and Earthquake Engineering >Wave-induced dynamic response of saturated multi-layer porous media: Analytical solutions and validity regions of various formulations in non-dimensional parametric space
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Wave-induced dynamic response of saturated multi-layer porous media: Analytical solutions and validity regions of various formulations in non-dimensional parametric space

机译:饱和多层多孔介质的波动力响应:无量纲参数空间中各种配方的解析解和有效性区域

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摘要

In this paper, dynamic response of saturated-layered porous media under harmonic waves is evaluated through a semi-analytical solution. The coupled differential equations governing the dynamics of saturated or nearly saturated porous media such as soils containing all the inertial terms of solid and fluid phases are presented for a multi-layer system. Possible simplifications of the equations which are called formulations are introduced based upon the presence of inertial terms associated with the phases. The semi-analytical solutions to the response of multiple layers for all the formulations are presented in terms of pore water pressure and stress variations considering a set of non-dimensional parameters and their respective ratios. Validity of the formulations is presented in a non-dimensional parametric space. The maximum discrepancies in the pore pressure response of the formulations leading to validity regions are illustrated for typical dynamic problems. Subsequently, the effects of layering and drainage conditions on these regions are also presented. The proposed semi-analytical solution may be served as a benchmark one for validating the coupled numerical solutions, which can be used to deal with real scientific and geo-engineering problems in the emerging field of computational geomechanics. (C) 2014 Elsevier Ltd. All rights reserved.
机译:本文通过半解析解评估了饱和层多孔介质在谐波作用下的动力响应。对于多层系统,提出了控制饱和或接近饱和的多孔介质(例如包含固相和流体相的所有惯性项的土壤)动力学的耦合微分方程。基于与各相相关的惯性项的存在,引入了可能的简化公式的公式。考虑到一组非尺寸参数及其各自的比率,以孔隙水压力和应力变化的形式给出了所有配方多层响应的半解析解。在无量纲参数空间中表示了配方的有效性。对于典型的动力学问题,说明了导致有效区域的制剂孔隙压力响应的最大差异。随后,还介绍了分层和排水条件对这些区域的影响。所提出的半解析解可以作为验证耦合数值解的基准,可以用来处理新兴的计算地球力学领域中的实际科学和地球工程问题。 (C)2014 Elsevier Ltd.保留所有权利。

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