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首页> 外文期刊>International Journal of Engineering Science >Contact radius and curvature corrections to the nonlocal contact formulation accounting for multi-particle interactions in elastic confined granular systems
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Contact radius and curvature corrections to the nonlocal contact formulation accounting for multi-particle interactions in elastic confined granular systems

机译:非局部接触公式的接触半径和曲率校正,考虑了弹性约束颗粒系统中的多粒子相互作用

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We present contact radius and curvature corrections to the nonlocal contact formulation that account for multi-particle interactions in elastic confined granular systems. The nonlocal contact formulation removes the classical assumption of independent contacts by taking into account the interplay of deformations due to multiple contact forces acting on a single particle. The contact radius correction considers the components of these deformations that contribute to the inter-particle contact area. The curvature correction improves the description of contacting surface profiles by including higher order terms in their Taylor series expansions. To validate the corrected formulation, we restrict attention to rubber spheres under different loading conditions, in the absence of gravitational forces, adhesion or friction. Specifically, we show that the predictions of contact force and radius are in remarkable agreement with finite-element simulations and experimental observations up to levels of deformation at which contact impingement occurs, which was not possible with the original elastic nonlocal contact formulation. Convergence of the curvature corrected formulation is observed at a four-term correction. (C) 2018 Elsevier Ltd. All rights reserved.
机译:我们提出非半径接触公式的接触半径和曲率校正,以解决弹性约束颗粒系统中的多粒子相互作用。非局部接触公式通过考虑由于作用在单个粒子上的多个接触力引起的变形的相互作用,消除了独立接触的经典假设。接触半径校正考虑了这些变形的成分,这些成分会影响粒子间的接触面积。曲率校正通过在其泰勒级数展开中包含更高阶的项,从而改善了接触表面轮廓的描述。为了验证校正后的配方,在没有重力,粘附力或摩擦力的情况下,我们将注意力集中在不同载荷条件下的橡胶球上。具体而言,我们表明,接触力和半径的预测与有限元模拟和实验观察结果非常吻合,直到发生接触碰撞的变形水平为止,而原始弹性非局部接触公式是不可能做到的。在四项校正中观察到曲率校正公式的收敛。 (C)2018 Elsevier Ltd.保留所有权利。

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