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The CEL Method as an Alternative to the Current Modelling Approaches for Ti6Al4V Orthogonal Cutting Simulation

机译:CEL方法替代了Ti6Al4V正交切削仿真的当前建模方法

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The finite element approach is often adopted to study the machining process. The Lagrangian and Eulerian formulations or even Arbitrary Eulerian-Lagrangian (ALE), one of their combinations, are the most employed in the current literature; each having their pros and cons. One of the most challenging issue in finite element modelling is the large strains during the cutting process that induce high deformation levels in the elements of the mesh. Remeshing contributes to decreasing mesh deformation but the criterion adopted to control it influences the results. The Coupled Eulerian-Lagrangian (CEL) method proposes to combine the Lagrangian and Eulerian formalisms without any element deformation problem. This paper studies its implementation in Ti6Al4 V orthogonal cutting. The results are then compared to an experimental reference, as well as more standard models: an ALE model developed with Abaqus, an implicit Lagrangian model developed with Deform and an explicit Lagrangian model developed with AdvantEdge. The comparison is mainly based on the cutting forces and the chip morphology. It shows that the CEL formulation is a competitive alternative to the more standard models.
机译:通常采用有限元方法来研究加工过程。拉格朗日和欧拉公式,甚至任意欧拉-拉格朗日(ALE),是它们的组合之一,在当前文献中使用最多。每个人都有其优点和缺点。有限元建模中最具挑战性的问题之一是切割过程中产生的大应变会在网格单元中引起较高的变形水平。重新网格化有助于减少网格变形,但是控制网格变形的标准会影响结果。欧拉-拉格朗日耦合法(CEL)提出了将拉格朗日和欧拉形式主义结合起来而没有任何元素变形问题的方法。本文研究了其在Ti6Al4 V正交切削中的实现。然后将结果与实验参考以及更多标准模型进行比较:使用Abaqus开发的ALE模型,使用Deform开发的隐式拉格朗日模型和使用AdvantEdge开发的显式拉格朗日模型。比较主要基于切削力和切屑形态。它表明,CEL公式是更标准模型的竞争替代品。

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