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A geometrical model of the kinematics of incremental sheet forming for the prediction of membrane strains and sheet thickness

机译:用于预测膜应变和板厚的增量板成形运动学的几何模型

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The sine law is a simple geometrical model for incremental sheet metal forming (ISF). It is based on the assumption that the deformation is a projection of the undeformed sheet onto the surface of the final part. The sine law provides approximations of sheet thinning for shear spinning and ISF at negligible computational cost, but as a plane strain model it can be applied only when plane strain deformation prevails. In this paper, a new model for the process kinematics of ISF is presented that is more general than the sine law. The model treats ISF as an evolution of a surface from the undeformed sheet to the final shape. It computes trajectories of surface points based on idealized intermediate shapes, assuming that the deformation between intermediate shapes proceeds by displacements along the surface normal of the current shape. For 2D and axisymmetrical problems, an analytical solution of the model is developed, which is useful for visualizing and discussing the kinematics of ISF. In order to use the new model with arbitrary parts, it was cast into a computer program that calculates membrane strains and the sheet thickness on a triangular mesh. For a benchmark shape, the model is compared to the sine law and experimental results. It is shown that the new model yields better thickness estimates than the sine law, especially in non-flat part areas where strains parallel to the direction of tool motion are significant.
机译:正弦定律是用于增量钣金成形(ISF)的简单几何模型。基于这样的假设,即变形是未变形薄板在最终零件表面上的投影。正弦定律以可忽略的计算成本为剪切纺丝和ISF提供了薄板厚度的近似值,但是作为平面应变模型,它只能在平面应变变形普遍存在时应用。在本文中,提出了一种比正弦定律更通用的ISF过程运动学新模型。该模型将ISF视为表面从未变形的薄板到最终形状的演变。假设中间形状之间的变形是沿着当前形状的表面法线进行位移而进行的,则它基于理想的中间形状来计算表面点的轨迹。对于二维和轴对称问题,开发了该模型的解析解,对于可视化和讨论ISF的运动学很有用。为了将新模型与任意零件一起使用,将其铸造到计算机程序中,该程序可以在三角形网格上计算膜片应变和片材厚度。对于基准形状,将模型与正弦定律和实验结果进行比较。结果表明,新模型产生的厚度估算值比正弦定律更好,特别是在平行于刀具运动方向的应变很大的非平坦零件区域。

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