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Comprehensive analyses of the elasto-plastic oblique contact-impact with vibration response

机译:具有振动响应的弹塑性斜触碰的综合分析

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Contact-impact between different surfaces is a ubiquitous phenomenon especially in the mechanical systems. Previous work of authors indicated that the effect of longitudinal and/or transverse vibration response during the motion and dynamic modeling cannot be neglected for the elasto-plastic contact-impact events. In this study, further analyses were performed to characterize the contribution of longitudinal and transverse vibration responses during the elasto-plastic oblique contact-impact, and the formula to calculate the influence factor of vibration, xi, was proposed based on the contact force with different vibrations during the impact. The momentum theorem and assumed mode method were used to develop the equations of motion of a flexible bar with a solid flat surface. Simulation results were compared with experimental results reported in the literature to verify the accuracy of the established model. The tangential and normal velocities of the contact point after the impact were compared with the simulations for different vibration cases, and the comparison between the simulations and the experimental results had yield encourage results. For different elasto-plastic materials, three critical initial impact angles had been found from the simulation to determine whether the flexible bar slides or sticks the flat surface. Although considering the effect of vibration response during the motion and dynamic modeling is very significant, increasing the number of shape functions did not effect the result significantly. The longitudinal and transverse vibration responses were found to effect the normal and tangential velocities of the contact point after the impact, respectively. Moreover, it had been shown that for the oblique contact-impact with sliding, considering the response of longitudinal and transverse vibration at the same time is more reasonable than other cases, which also reveals that, in this case, there is a good agreement between the simulation and experimental results. Besides, the mathematical expression on the influence factor of vibration depending on the initial velocity also had been obtained by a numerical analysis. This work can provide useful insights for dynamic modeling of complex multi-body systems during the contact-impact.
机译:不同表面之间的接触冲击是普遍存在的现象,尤其是在机械系统中。作者的先前工作表明,对于弹塑性接触碰撞事件,不能忽略运动和动态建模过程中纵向和/或横向振动响应的影响。在这项研究中,进行了进一步的分析,以表征在弹塑性斜接触冲击过程中纵向和横向振动响应的贡献,并基于不同的接触力,提出了计算振动影响因子xi的公式。冲击过程中的振动。动量定理和假设模态方法被用来发展具有平坦平面的柔性杆的运动方程。仿真结果与文献报道的实验结果进行了比较,以验证所建立模型的准确性。将冲击后接触点的切线速度和法向速度与不同振动情况下的模拟进行了比较,并且将模拟与实验结果进行比较得到了令人鼓舞的结果。对于不同的弹塑性材料,从仿真中发现了三个临界初始冲击角,以确定柔性杆是滑动还是粘在平坦表面上。尽管在运动和动态建模期间考虑振动响应的影响非常重要,但是增加形状函数的数量并不会显着影响结果。发现纵向和横向振动响应分别影响撞击后接触点的法向和切向速度。此外,已经表明,对于倾斜的滑动接触冲击,同时考虑纵向和横向振动的响应比其他情况更为合理,这也表明,在这种情况下,两者之间存在良好的一致性。仿真和实验结果。此外,还通过数值分析获得了取决于初始速度的振动影响因素的数学表达式。这项工作可以为复杂多体系统在接触碰撞过程中的动态建模提供有用的见解。

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