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A NUMERICAL STUDY OF UNCERTAINTY IN STABILITY AND SURFACE LOCATION ERROR IN HIGH-SPEED MILLING

机译:高速铣削稳定性和表面定位误差不确定性的数值研究

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摘要

High-speed milling offers an efficient tool for developing cost effective manufacturing processes with acceptable dimensional accuracy. Realization of these benefits depends on an appropriate selection of preferred operating conditions. In a previous study, optimization was used to find these conditions for two objectives: material removal rate (MRR) and surface location error (SLE), with a Pareto front or tradeoff curve found for the two competing objectives. However, confidence in the optimization results depends on the uncertainty in the input parameters to the milling model (time finite element analysis was applied here for simultaneous prediction of stability and surface location error). In this paper the uncertainty of these input parameters such as cutting force coefficients, tool modal parameters, and cutting parameters is evaluated. The sensitivity of the maximum stable axial depth, b_(lim), to each input parameter at each spindle speed is determined. This enables identification of parameters with high contribution to stability lobe uncertainty. Two methods are used to calculate uncertainty: 1) Monte Carlo simulation; and 2) numerical derivatives of the system eigenvalues. Once the uncertainty in axial depth is calculated, its effect is observed in the MRR and SLE uncertainties. This allows robust optimization that takes into consideration both performance and uncertainty.
机译:高速铣削提供了一种有效的工具,可以开发具有可接受尺寸精度的经济高效的制造工艺。这些好处的实现取决于对首选运行条件的适当选择。在先前的研究中,优化用于找到两个目标的条件:材料去除率(MRR)和表面位置误差(SLE),并为两个竞争目标找到了Pareto前沿或折衷曲线。但是,对优化结果的信心取决于铣削模型输入参数的不确定性(在此应用时间有限元分析来同时预测稳定性和表面位置误差)。在本文中,评估了这些输入参数(例如切削力系数,刀具模态参数和切削参数)的不确定性。确定每个主轴转速下最大稳定轴向深度b_(lim)对每个输入参数的敏感性。这使得能够识别对稳定波瓣不确定性有很大贡献的参数。有两种方法可用于计算不确定性:1)蒙特卡洛模拟; 2)系统特征值的数值导数。一旦计算出轴向深度的不确定性,就可以在MRR和SLE不确定性中观察到其影响。这样就可以进行鲁棒的优化,同时兼顾性能和不确定性。

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