Prediction of crater morphology and its application for enhancing dimensional accuracy in micro-EDM

IF 5.9 2区 工程技术 Q1 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE
Zequan Yao, Long Ye, Ming Wu, Jun Qian, Dominiek Reynaerts
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引用次数: 0

Abstract

As a non-conventional machining technique, the micro electrical discharge machining (micro-EDM) process primarily involves the removal of material from the workpiece through high-frequency discharges. The machined surface is covered with multiple overlapping craters to form geometric features with specific surface quality and dimensional accuracy. Consequently, there is a significant need to explore the crater morphology induced by the discharge pulses, which contributes to the precise control of component size and shape. This study targets the identification of material removal in relation to pulse-crater matching within micro-EDM. Initially, pertinent parameters of both pulses and craters are characterized and correlated through a single pulse discharge experiment. Subsequently, accompanied by a pulse classification, a continuous pulse discharge experiment is designed to establish a one-to-one correspondence between erosion craters and the discharge pulses associated with normal discharge, effective discharge, and arc phenomena, which all contribute to material removal. The impact of different discharge pulse types on workpiece material removal is further investigated, with explanations based on energy density and the fraction of energy entering the workpiece. Employing machine learning methods, predictive models for crater-related parameters are developed based on the monitored electrical signals. A comparison of the prediction results from different regression models with various inputs confirms the profound nonlinearity and stochastic nature of the EDM process. Ultimately, the artificial neural network model shows to be optimal in predictive performance, yielding relative errors of 7.81%, 12.49%, and 18.82% for crater diameter, depth, and volume, respectively. Notably, the prediction error for cumulative material removal is only 1.64%, affirming the soundness of the proposed material removal identification for different discharge pulses. Other material removal volume calculation approaches often hinge on machining parameters or statistical distributions. Contrarily, the distinctive characteristic of this approach lies in its implementation of precise pulse-crater correlations of various discharge types based on in-process data. This method is further applied to the prediction of the total material removal volume in micro-EDM drilling. The results are promising for enhancing geometric dimension control in EDM, particularly regarding machining depth.

Abstract Image

凹坑形态预测及其在提高微型线切割尺寸精度中的应用
作为一种非常规加工技术,微型放电加工(micro-EDM)工艺主要是通过高频放电去除工件上的材料。加工表面会出现多个重叠的凹坑,从而形成具有特定表面质量和尺寸精度的几何特征。因此,亟需探索放电脉冲引起的凹坑形态,这有助于精确控制零件的尺寸和形状。本研究的目标是识别微放电加工中与脉冲-凹坑匹配相关的材料去除。首先,通过单脉冲放电实验对脉冲和凹坑的相关参数进行表征和关联。随后,在进行脉冲分类的同时,设计了连续脉冲放电实验,以建立侵蚀坑与与正常放电、有效放电和电弧现象相关的放电脉冲之间的一一对应关系。进一步研究了不同放电脉冲类型对工件材料去除的影响,并根据能量密度和进入工件的能量分数进行了解释。采用机器学习方法,根据监测到的电信号开发出了弹坑相关参数的预测模型。通过对不同输入的回归模型的预测结果进行比较,证实了电火花加工过程具有深刻的非线性和随机性。最终,人工神经网络模型显示出最佳的预测性能,对凹坑直径、深度和体积的相对误差分别为 7.81%、12.49% 和 18.82%。值得注意的是,累积材料去除量的预测误差仅为 1.64%,这肯定了针对不同放电脉冲提出的材料去除量识别方法的合理性。其他材料去除量计算方法通常依赖于加工参数或统计分布。相比之下,本方法的显著特点在于根据加工过程中的数据,实现了各种放电类型的精确脉冲-刻度盘相关性。这种方法还被进一步应用于预测微电火花钻孔的总材料去除量。研究结果有望加强电火花加工中的几何尺寸控制,尤其是加工深度方面。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Journal of Intelligent Manufacturing
Journal of Intelligent Manufacturing 工程技术-工程:制造
CiteScore
19.30
自引率
9.60%
发文量
171
审稿时长
5.2 months
期刊介绍: The Journal of Nonlinear Engineering aims to be a platform for sharing original research results in theoretical, experimental, practical, and applied nonlinear phenomena within engineering. It serves as a forum to exchange ideas and applications of nonlinear problems across various engineering disciplines. Articles are considered for publication if they explore nonlinearities in engineering systems, offering realistic mathematical modeling, utilizing nonlinearity for new designs, stabilizing systems, understanding system behavior through nonlinearity, optimizing systems based on nonlinear interactions, and developing algorithms to harness and leverage nonlinear elements.
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