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Applications of the Scaled Boundary Finite-Element Method to Offshore Geotechnical Problems

机译:比例边界有限元法在海上岩土工程中的应用

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The scaled boundary finite-element method uses a semi-analyticaltechnique to solve the non-homogenous partial differential equationsgoverning the elastostatics of two and three-dimensional continua.When compared to the traditional finite element method, the scaledboundary finite-element method has been shown to provide improvedaccuracy as well as computational time savings, while retaining theability to model complex geometries and boundary conditions. Thispaper presents a brief introduction to the scaled boundary finiteelementmethod and outlines the incorporation of non-homogeneouselasticity into the method. The variation of Young’s modulus (E) withdepth (z) is assumed to take the form E= m_Ez~α, where m_E is α constantand a is the non-homogeneity parameter. Results are presented andcompared to analytical solutions for the settlement profile of rigid andflexible circular footings on an elastic half space with α varyingbetween zero and one. Future applications of the scaled boundaryfinite-element method to offshore geotechnical problems are alsodiscussed.
机译:比例边界有限元方法使用半解析技术求解二维和三维连续体弹性的非齐次偏微分方程,与传统的有限元方法相比,比例边界有限元方法具有以下优点:提供了改进的准确性以及节省的计算时间,同时保留了对复杂的几何形状和边界条件进行建模的能力。本文简要介绍了比例边界有限元方法,并概述了将非均质弹性方法纳入该方法的过程。假设杨氏模量(E)随深度(z)的变化采用E = m_Ez〜α的形式,其中m_E为α常数,a为非均匀性参数。给出了结果,并将其与在弹性半空间(α在零和一之间变化)的刚性和柔性圆形基础的沉降轮廓的解析解进行了比较。还讨论了比例边界有限元方法在海上岩土工程中的未来应用。

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