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MODELLING OF BRUSHING PROCESSES

机译:冲刷过程的建模

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摘要

Brushes consist of a body with fixed highly flexible filaments and can be used for deburring and surface finishing operations. During the brushing process, axial and tangential deflections of the highly flexible filaments lead to an adaptation to the shape of the workpiece and interaction between the filaments. The described complex contact behavior has been insufficiently investigated so far. For a better understanding of the contact between a brush and the workpiece surface, this paper presents a model based on physical principles. The model describes the dynamic behavior of a brush in contact with different workpiece geometries and consists of separate physical descriptions for the filaments of the brush, the workpiece surface and the occurring contacts. A description of a single filament is given by a multi-body system of rigid links. The rigid links are connected by joints which approximate the material behavior of the filaments. To approximate different geometries, the workpiece surface is specified by a polynomial. Contact can occur between the filaments and the workpiece surface as well as between the filaments. For the description of the occurring contacts, Hertz '$ theory of elastic contact and Coulomb's law of friction are used. The aforementioned physical descriptions are included in the Lagrange's equations to obtain a system of equations of motion that calculates the deflection of the filaments of the brush and the acting forces during the contact with the workpiece surface. A numerical solution to the system of equations of motion was calculated by using experimentally determined material and contact properties of the filament. A comparison of the calculated forces with experimentally determined values shows good correlations for different workpiece surfaces and process parameters. In this context, the developed model calculates the progression and the maximum value of the acting contact forces. The results show a shorter contact length of the filament l_c for a circular surface compared to a plane surface, and a rise of the maximum normal force F_n with the depth of cut a_e. Furthermore, consideration of the filament interactions leads to a more accurate approximation of the brush-workpiece contact. Based on the findings, the developed model can be used to calculate predictions for different brushing processes which reduce the number of time-consuming preliminary tests for the process design.
机译:刷子由带有固定的高柔性细丝的主体组成,可用于去毛刺和表面处理操作。在刷牙过程中,高挠性细丝的轴向和切向挠度会导致对工件形状的适应以及细丝之间的相互作用。到目前为止,所描述的复杂的接触行为还没有得到足够的研究。为了更好地理解刷子与工件表面之间的接触,本文提出了一种基于物理原理的模型。该模型描述了与不同工件几何形状接触的电刷的动态行为,并包括对电刷丝,工件表面和发生的接触的单独物理描述。单丝的描述是由刚性链接的多体系统给出的。刚性链节通过接头连接,接头近似于细丝的材料性能。为了近似不同的几何形状,工件表面由多项式指定。细丝和工件表面之间以及细丝之间可能发生接触。为了描述发生的接触,使用了弹性接触的赫兹理论和库仑摩擦定律。上述物理描述包含在拉格朗日方程式中,以获得运动方程式系统,该系统可计算刷子细丝的挠曲以及在与工件表面接触期间的作用力。通过使用实验确定的灯丝材料和接触特性,可以计算出运动方程组的数值解。计算得出的力与实验确定的值的比较显示出不同工件表面和工艺参数的良好相关性。在这种情况下,开发的模型将计算作用接触力的进程和最大值。结果表明,与平面相比,用于圆形表面的灯丝l_c的接触长度更短,并且最大法向力F_n随着切割深度a_e的增加而增加。此外,考虑到灯丝的相互作用导致电刷-工件接触的更精确的近似。基于这些发现,开发的模型可用于计算不同刷牙过程的预测,从而减少了过程设计中耗时的初步测试的数量。

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