• CN:11-2187/TH
  • ISSN:0577-6686

›› 2011, Vol. 47 ›› Issue (24): 38-43.

• 论文 • 上一篇    下一篇

三维复杂零件修边线快速预示方法

鲍益东;王秋菊;陈文亮   

  1. 南京航空航天大学机电学院
  • 发布日期:2011-12-20

Fast Prediction Method of Trimming Line for 3D Complex Part

BAO Yidong;WANG Qiuju;CHEN Wenliang   

  1. College of Mechanical Engineering, Nanjing University of Aeronautics and Astronautics
  • Published:2011-12-20

摘要: 为解决传统的修边线预示方法在三维复杂零件修边线求解过程中所存在的诸多困难,在一步逆成形法的理论基础上,提出一种以单元层的方式进行初始几何展开的方法,将需要翻边的网格按节点相邻单元关系逐层展开到三维凹模面上,采用滑动约束面的办法对上一步展开的网格进行光顺处理,来消除重叠或畸形网格,从而得到一步逆成形法所需的三维初始解网格,经过一步逆成形法的塑性迭代求解计算能够快速获得精确的三维复杂零件修边线。先选取一个带有翻边的零件预示出其修边线,用该修边线所确定的初始板料进行翻边成形过程仿真,成形模拟后零件的翻边高度与设计高度进行对比,误差满足要求,再选取一个典型的预示修边线的实例对该算法进行验证,模拟值与试验值相比较的结果同样满足工程实际要求,表明该算法具备了足够的求解精度并且可以处理复杂形状的零件。

关键词: 滑动约束面, 网格光顺, 修边, 一步逆成形法

Abstract: It is difficult to obtain trimming line using traditional prediction methods for 3D complex parts. In order to solve this problem, an initial geometrical development method with element layer is proposed based on one step inverse analysis theory. The flange mesh can be unfold onto the die surface layer by layer according to nodal adjacent element relation, then the above development mesh is smoothed by mesh smoothing method with sliding constraint surface in order to delete overlap and distorted mesh, the 3D initial mesh can be obtained for one step inverse analysis method. The precision trimming line of 3D complex part can be obtained by plasticity iteration of one step inverse analysis. The trimming line of an example part with flange is predicted by this method, the initial blank with this trimming line is used flange forming simulation, the comparison errors between the simulated forming height and designed height meet requirement. Another typical real example part of trimming line prediction is selected to prove this method, the comparison results between the simulated and experimental values show that this method has enough precision and can handle complex parts, satisfies the engineering practical demands.

Key words: Mesh smoothing, One step inverse analysis, Sliding constraint surface, Trimming

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