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Micromechanical Formulation of Stress Dilatancy as a Flow Rule in Plasticity of Granular Materials

机译:应力膨胀率的微机械公式化作为颗粒材料塑性的流动规律

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The paper presents micromechanical formulations of stress dilatancy and their connection to a flow rule in classical elasto-plasticity. Dilatancr is inarguably the manifestation of an internal kinematic constraint involving both particle shape and connectivity (texture or-fabric) with operative interparticle friction against applied stresses. However, this notion of microstmctural .dependence.is nonexistent in most stress-dilatancy formulations-in the literature. We present two different. micromechanica1 approaches that, arrive-at stress-dilatancy expressions with embedded micromechanical information in the form of a second-order fabric tensor. In connection to stress dilatancy, the underlying nature of the flow rule is next discussed with respect to the dependence of the plastic strain ,increment vector on the direction of loading (stress increment). It is demonstrated, analytically that the flow rule is singular in three-dimensional stress and strain conditions. Finally, the dependencies of dilatancy on fabric are illustrated through various numerical simulations using the micromechanically enriched stress-dilatancy models and a discrete element'method.
机译:本文介绍了应力膨胀的微机械公式,以及它们与经典弹塑性流动规则的关系。 Dilatancr无疑是内部运动学约束的体现,其中涉及颗粒形状和连接性(纹理或织物),以及对施加应力的有效颗粒间摩擦。但是,在大多数应力-剪胀性公式中,这种微观结构相关性的概念是不存在的。我们提出两种不同的方式。 micromechanica1通过以二阶织物张量形式嵌入微机械信息的方式得出应力-剪胀表达式。关于应力膨胀,接下来关于塑性应变,增量矢量对载荷方向(应力增量)的依赖性讨论流动规则的基本性质。分析表明,在三维应力和应变条件下,流动规律是奇异的。最后,通过使用微机械富集的应力-剪胀模型和离散元素方法的各种数值模拟,说明了剪胀对织物的依赖性。

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