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A Sensibility Analysis to Geometric and Cutting Conditions Using the Particle Finite Element Method (PFEM)

机译:使用颗粒有限元法(PFEM)对几何和切割条件的敏感性分析

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The (PFEM) is employed to simulate orthogonal metal cutting of 42CD4 steel. The objectives of this work are mainly three: The first one is to validate PFEM strategies as an efficient tool for numerical simulation of metal cutting processes by a detailed comparison (forces, stresses, strains, temperature, etc.) with results provided by commercial finite element software (Abaqus, AdvantEdge, Deform) and experimental results. The second is to carry out a sensibility analysis to geometric and cutting conditions using PFEM by means of a Design of Experiments (DoE) methodology. And the third one is to identify the advantages and drawbacks of PFEM over FEM and meshless strategies. Also, this work identifies some advantages of PFEM that directly apply to the numerical simulation of machining processes: (i) allows the separation of chip and workpiece without using a physical or geometrical criterion (ii) presents negligible numerical diffusion of state variables due to continuous triangulation, (iii) is an efficient numerical scheme in comparison with FEM.
机译:(PFEM)用于模拟42CD4钢的正交金属切割。这项工作的目标主要是三个:第一个是将PFEM策略验证为金属切割工艺的数值模拟的有效工具,通过商业有限公司提供的结果进行了详细的比较(力,应力,菌株,温度等)元素软件(ABAQU,Advantedge,Deform)和实验结果。第二种是通过实验(DOE)方法的设计,使用PFEM对几何和切割条件进行敏感性分析。第三个是确定PEFEM在FEM和无纤维策略的优点和缺点。此外,这项工作识别PEFEM的一些优点,即直接适用于加工过程的数值模拟:(i)允许芯片和工件的分离而不使用物理或几何标准(II)呈现出可忽略的数量变量引起的数值扩散由于连续三角测量,(iii)是与FEM相比的有效数值方案。

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