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Implicit integration of incrementally non-linear, zero- elastic range, bounding surface plasticity

机译:隐式积分增量非线性,零弹性范围,边界表面可塑性

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The zero elastic range, bounding surface plasticity framework is a suitable choice for modeling materials which exhibit zero purely elastic response during shearing. As a consequence of zero elastic range the plastic strain increment direction, and consequently the elastic-plastic moduli fourth order tensor depends on the direction of the stress increment, rendering the model incrementally non-linear. The system of ordinary differential equations of the elastic-plastic formulation is intrinsically implicit. Thus, an iterative algorithm based on the Backward Euler numerical integration method and the damped Newton-Raphson method with an adaptive trial step is proposed in this work. The proposed methodology is applied to the zero elastic range SANISAND-Z model for sands and a thorough verification is done for various applied strain histories. The proposed integration scheme allows the use of SANISAND-Z or any other bounding surface zero elastic range model in displacement-driven finite element analysis.
机译:零弹性范围,边界表面可塑性框架是建模材料的合适选择,该材料在剪切过程中表现出零的纯弹性响应。由于弹性范围为零,因此塑性应变的增加方向以及因此的弹塑性模量四阶张量取决于应力增加的方向,从而使模型逐渐非线性。弹塑性公式的常微分方程组本质上是隐性的。因此,本文提出了一种基于Backward Euler数值积分法和阻尼Newton-Raphson法并带有自适应试验步骤的迭代算法。所提出的方法应用于砂的零弹性范围SANISAND-Z模型,并对各种应用的应变历史进行了彻底的验证。提出的集成方案允许在位移驱动的有限元分析中使用SANISAND-Z或任何其他边界表面零弹性范围模型。

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