Rodriguez Prieto J M, Carbonell J M, Cante J C, Oliver J, Jonsén P
1Division of Mechanics of Solid Materials, Luleå University of Technology (LTU), Luleå, Sweden.
4International Center for Numerical Methods in Engineering (CIMNE), Campus Nord UPC, Gran Capitán, s/n., 08034 Barcelona, Spain.
Comput Mech. 2018;61(6):639-655. doi: 10.1007/s00466-017-1442-z. Epub 2017 Sep 1.
The Particle Finite Element Method, a lagrangian finite element method based on a continuous re-triangulation of the domain, is used to study machining of Ti6Al4V. In this work the method is revised and applied to study the influence of the cutting speed on the cutting force and the chip formation process. A parametric methodology for the detection and treatment of the rigid tool contact is presented. The adaptive insertion and removal of particles are developed and employed in order to sidestep the difficulties associated with mesh distortion, shear localization as well as for resolving the fine-scale features of the solution. The performance of PFEM is studied with a set of different two-dimensional orthogonal cutting tests. It is shown that, despite its Lagrangian nature, the proposed combined finite element-particle method is well suited for large deformation metal cutting problems with continuous chip and serrated chip formation.
粒子有限元法是一种基于区域连续重三角剖分的拉格朗日有限元法,用于研究Ti6Al4V的加工过程。在这项工作中,该方法被改进并应用于研究切削速度对切削力和切屑形成过程的影响。提出了一种用于检测和处理刚性刀具接触的参数化方法。开发并采用了粒子的自适应插入和移除,以避免与网格畸变、剪切局部化相关的困难,以及解决解的细观特征。通过一组不同的二维正交切削试验研究了粒子有限元法的性能。结果表明,尽管其具有拉格朗日性质,但所提出的有限元-粒子组合方法非常适合于具有连续切屑和锯齿状切屑形成的大变形金属切削问题。