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Time-Efficient Simulations of Nano-Pulsed Electrochemical Micro- Machining

机译:纳米脉冲电化学微加工的省时仿真

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Pulsed electrochemical micromachining (PECMM) is a metal shaping process that exploits the double layer's capacitive effect to confine the machining reaction. By applying nano-second pulses this effect is strongly enhanced and confines the faradaic current to electrode regions where the tool-workpiece gap is the smallest. We offer a solution to calculate the final removal shape and to quantify the confinement with respect to the ideal machining profile.The simulations are conducted on axisymmetric geometries which reflect a real case. We use the potential model with time varying boundary conditions. The double layers are modeled by the capacitor equation in parallel with the Butler-Volmer equation. The temperature in the system is calculated based on the internal energy balance equation, having as natural boundary conditions the heat generated by the electrochemical reactions. The cooling is performed through conduction, having jet specific heat transfer coefficients.For obtaining the mesh deformation according to the electrochemical metal removal, the linear elasticity equations are solved, having the Faraday's law as essential boundary conditions.To handle efficiently the large difference between the time scales of the temperature and mesh deformation on one side and the pulses on the other, we developed an average time stepping algorithm. This enables us to shortcut the full calculation, allowing simulations for longer times, independent of the pulsing time.
机译:脉冲电化学微加工(PECMM)是一种金属成形工艺,它利用双层的电容效应来限制加工反应。通过施加纳秒级脉冲,这种效果将大大增强,并将法拉第电流限制在工具工件间隙最小的电极区域。我们提供了一种解决方案,可计算出最终的去除形状并量化相对于理想加工轮廓的约束范围。模拟是在反映实际情况的轴对称几何形状上进行的。我们使用时变边界条件的潜在模型。通过电容器方程与Butler-Volmer方程并行建模双层。基于内部能量平衡方程式计算系统中的温度,该方程式具有自然界条件,即电化学反应产生的热量。冷却是通过传导进行的,具有射流的特定传热系数。为了根据电化学去除的金属获得网格变形,以法拉第定律为基本边界条件,求解线性弹性方程,以有效地处理两者之间的大差异。一方面温度和网格变形的时间标度,另一方面是脉冲的时间标度,我们开发了一种平均时间步进算法。这使我们能够简化整个计算的过程,从而使仿真时间更长,而与脉冲时间无关。

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