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首页> 外文期刊>Journal of Zhejiang University. Science >Solution of a rigid disk on saturated soil considering consolidation and rheology
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Solution of a rigid disk on saturated soil considering consolidation and rheology

机译:考虑固结和流变学的饱和土上刚性圆盘的求解

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The problem of a rigid disk acting with normal force on saturated soil was studied using Biot consolidation theory and integral equation method and the Merchant model to describe the saturated soil rheology. Using integral transform techniques, general solutions of Biot consolidation functions and the dual integral equations of a rigid disk on saturated soil were established based on the boundary conditions. These equations can be simplified using Laplace-Hankel and Abel transform methods. The numerical solutions of the integral equations, and the corresponding inversion transform were used to obtain the settlement and contact stresses of the rigid disk. Numerical examples showed that the soil settlement is small if only consolidation is considered, so the soil rheology must be taken into account to calculate the soil settlement. Numerical solution of Hankel inverse transform is also given in this paper.
机译:利用Biot固结理论,积分方程法和Merchant模型对饱和土的流变特性进行了研究,研究了刚性圆盘在饱和土上的作用力。利用积分变换技术,根据边界条件,建立了Biot固结函数的一般解和饱和土上刚性圆盘的对偶积分方程。可以使用Laplace-Hankel和Abel变换方法简化这些方程式。使用积分方程的数值解以及相应的反演变换来获得刚性盘的沉降和接触应力。数值算例表明,如果仅考虑固结,则土壤沉降很小,因此在计算土壤沉降时必须考虑土壤流变性。本文还给出了汉克尔逆变换的数值解。

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