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Finite difference analysis of the thermal behaviour of coated tools in orthogonal cutting of steels

机译:钢正交切削中涂层刀具热行为的有限差分分析

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摘要

Temperature measurement and prediction have been a major focus of machining for several decades but now this problem became more important due to the wider use of advanced cutting tool coatings. Practically, there is a lack of simulation programs for prediction of the temperatures in the cutting zone when machining with differently coated cutting tools. In all literature items cited the finite difference methods (finite difference approaches) were used to find the distribution of temperature inside the uncoated tool body or along the tool-chip interface for continuous (turning) and interrupted (milling) machining processes. The algorithm applied overcomes this limit. In this study, a special variant of the finite difference method called the method of elementary balances (MBE), in which difference equations are defined based on balances of energy produced for all discrete elements of the model, is proposed to predict the tool temperature fields in continuous (orthogonal) machining of AISI 1045 steel with uncoated and coated carbide tools. These predictions provide a detailed view of the changes in the two-dimensional thermal field inside the tool body as a function of cutting speed for the defined friction conditions and values of the heat partition coefficient. Special attention was paid to temperature distribution curves at the tool-chip and work-flank interfaces and possible sources of computed errors. The computed results were compared with the selected experimental values to verify the accuracy of the simulation technique used.
机译:几十年来,温度测量和预测一直是机加工的主要重点,但是由于高级切削刀具涂层的广泛使用,现在这个问题变得更加重要。实际上,当使用不同涂层的切削工具进行加工时,缺乏用于预测切削区域温度的模拟程序。在所有引用的文献中,使用有限差分方法(有限差分方法)来查找未涂层刀具体内或沿刀具-切屑界面的温度分布,以进行连续(车削)和间断(铣削)加工过程。应用的算法克服了这一限制。在这项研究中,提出了一种称为“基本平衡法”(MBE)的有限差分方法的特殊变体,其中基于模型的所有离散元素产生的能量平衡来定义差分方程,以预测工具温度场用未涂覆和涂覆的硬质合金刀具连续(正交)加工AISI 1045钢。这些预测提供了针对定义的摩擦条件和热分配系数值的,取决于切削速度的函数的工具内部二维热场变化的详细视图。特别注意工具芯片和工作侧面的温度分布曲线以及计算误差的可能来源。将计算结果与所选实验值进行比较,以验证所使用模拟技术的准确性。

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