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A Methodology for Simulating the Drained and Undrained Behaviour of Unsaturated Soils Using Finite Elements

机译:有限元模拟非饱和土排水特性的方法学

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A methodology for numerical modelling of the drained and undrained behaviour of an unsaturated soil has been developed and implemented in finite element software; an elasto-plastic constitutive model is used to represent the soil behaviour. In drained problems the suction is known and is either constant, for example during a very slow application of a load, or varying in a predetermined manner, for example due to a fluctuating groundwater level. The prediction of drained behaviour requires the simultaneous solution of equations involving net stress, suction and strain only. For undrained loading the suction varies to satisfy the constant water content requirement and the problem requires the solution of equations involving net stress, suction, strain and water content (or specific water volume). The constant water content condition can be introduced either at the level of the constitutive equation or at the level of the equilibrium equation. The first method resutls in a non-symmetric stiffness matrix and hence the use of a non-symmetric solver to obtain a solution to the equilibrium equations. The second method is preferable as symmetric matrices are maintained. Introduction of hte undrained constraint into the equilibrium equations results in additional terms which necessitate use of an iterative solution technique; sufficient iterations are performed to ensure that both the equilibrium and undrained conditions are satisfied. This paper describes the methodology and its implementation in a finite element program.
机译:已经开发出了一种用于非饱和土排水和不排水特性数值模拟的方法,并在有限元软件中实现了该方法。弹塑性本构模型用于表示土壤行为。在排水问题中,吸力是已知的,并且是恒定的(例如,在负载非常缓慢的施加期间),或者是以预定的方式变化(例如,由于地下水位波动而变化)。排水行为的预测要求仅涉及净应力,吸力和应变的方程组同时求解。对于不排水的负载,吸力会变化以满足恒定的含水量要求,而这个问题需要求解包含净应力,吸力,应变和含水量(或比水量)的方程式。可以在本构方程式或平衡方程式中引入恒定的含水量条件。第一种方法可得出非对称刚度矩阵,因此可使用非对称求解器来获得平衡方程的解。第二种方法是优选的,因为可以保持对称矩阵。将不排水的约束引入平衡方程会导致产生附加项,从而需要使用迭代求解技术。执行足够的迭代以确保同时满足平衡条件和不排水条件。本文介绍了该方法及其在有限元程序中的实现。

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