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Adhesion between elastic solids with randomly rough surfaces: Comparison of analytical theory with molecular-dynamics simulations

机译:具有随机粗糙表面的弹性固体之间的附着力:分析理论与分子动力学模拟的比较

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摘要

The adhesive contact between elastic solids with randomly rough, self-affine fractal surfaces is studied by molecular-dynamics (MD) simulations. The interfacial binding energy obtained from the simulations of nominally flat and curved surfaces is compared with the predictions of the contact mechanics theory by Persson. Theoretical and simulation results agree rather well, and most of the differences observed can be attributed to finite-size effects and to the long-range nature of the interaction between the atoms in the block and the substrate in the MD model, as compared to the analytical theory which is for an infinite system with interfacial contact interaction. For curved surfaces (JKR type of problem) the effective interfacial energy exhibit a weak hysteresis which may be due to the influence of local irreversible detachment processes in the vicinity of the opening crack tip during pull-off.
机译:通过分子动力学(MD)模拟研究了具有随机粗糙,自仿射形表面的弹性固体之间的粘着接触。从名义上平坦和弯曲的表面的模拟中获得的界面结合能与Persson对接触力学理论的预测进行了比较。理论和模拟结果吻合得很好,与之相比,观察到的大多数差异可归因于有限尺寸效应以及MD模型中嵌段中的原子与底物之间的相互作用的长距离性质。分析理论,适用于具有界面接触相互作用的无限系统。对于弯曲的表面(JKR类型的问题),有效的界面能表现出较弱的磁滞现象,这可能是由于拉拔过程中开口裂纹尖端附近的局部不可逆分离过程的影响所致。

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