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A unified monotonic model for sand based on modified hyperbolic equation and state-dependent dilatancy

机译:基于改进的双曲线方程的沙子统一单调模型及状态依赖性膨胀

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Accurate prediction of the state-dependent shearing behaviors of sand in a rational way is a challenging task of the development of constitutive models. In the present study, a deformation type model is proposed based on a modified Duncan-Chang hyperbolic equation, which provides a simple and efficient way to characterize the stress-strain relationship. The hyperbolic equation is improved to tackle the limitations when predicting the strain-softening behavior of sand. By coupling with a flow rule, the volumetric response under a drained condition and excess pore pressure generation under an undrained condition can be modeled as well. An empirical state variable, known as the relative dilatancy index, is implemented in the modified hyperbolic equation and the flow rule to model the state-dependent shearing behaviors in a unified way. The flow rule evolves with the state of soil during shearing and provides realistic simulations of dilatancy-related response. The calibration process for dilatancy and hyperbolic equations is suggested. The model is validated by drained and undrained triaxial compression tests of two silica sand, showing a fairly good capability of unified modeling of the sand behaviors with a wide range of densities and stress levels.
机译:精确预测砂的状态依赖性剪切行为以理性的方式是构成模型发展的具有挑战性的任务。在本研究中,基于修改的Duncan-Chang双曲线方程提出了一种变形型模型,其提供了一种简单有效的方式来表征应力 - 应变关系。改进双曲线方程以在预测沙子的应变软化行为时解决限制。通过与流量规则耦合,可以建模在不介绍的条件下排出条件下的体积响应和过量的孔隙压力产生。被称为相对膨胀指数的经验状态变量在修改的双曲线方程和流规则中实现以统一的方式模拟状态依赖的剪切行为。流动规则随着剪切期间的土壤状态而发展,并提供了与膨胀相关的反应的逼真模拟。提出了膨​​胀和双曲线方程的校准过程。该模型通过两种硅砂的排水和不驱动的三轴压缩试验验证,显示出具有广泛密度和应力水平的沙子行为的统一建模的相当良好的能力。

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