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Application of spectral Galerkin method for multilayer consolidation of soft soils stabilised by vertical drains or stone columns

机译:谱Galerkin方法在垂直排水沟或石柱加固的软土多层固结中的应用。

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The spectral Galerkin method is applied to three multilayer consolidation problems: vertical drains with vacuum, vertical drains with well-resistance, and stone columns. The spectral method provides a consistent approach to solving one-dimensional partial differential equations that arise in consolidation analyses. Material properties are allowed to vary with depth but not with time. Loads may vary with depth and time provided the load function is separable. Non-homogenous boundary conditions can be modelled and loading conditions can be built up through superposition. The starting point for each analysis is the governing equation(s) of existing single layer analytical solutions, before any simplifying assumptions have been made. The article is largely analytical in nature, pointing the way for researches to apply the spectral method to other problems. Practitioners will be interested in the python based geotecha (Walker, 2015) software package which implements the solutions. The computer programs are used to investigate differences between conventional Terzaghi-like consolidation and cases where permeability and compressibility vary with depth but the coefficient of consolidation is constant. (C) 2015 Elsevier Ltd. All rights reserved.
机译:频谱Galerkin方法适用于三个多层固结问题:带真空的垂直排水,具有良好抵抗力的垂直排水和石柱。频谱方法为求解固结分析中出现的一维偏微分方程提供了一种一致的方法。材料属性允许随深度而变化,但不随时间变化。如果负载功能是可分离的,则负载可能随深度和时间而变化。可以对非均匀边界条件进行建模,并可以通过叠加来建立载荷条件。进行任何简化假设之前,每种分析的出发点都是现有单层分析解决方案的控制方程。本文本质上是分析性的,为将光谱方法应用于其他问题的研究指明了道路。从业者将对实现解决方案的基于Python的geotecha(Walker,2015)软件包感兴趣。该计算机程序用于研究常规Terzaghi样固结与渗透率和可压缩性随深度变化但固结系数不变的情况之间的差异。 (C)2015 Elsevier Ltd.保留所有权利。

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