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首页> 外文期刊>International Journal of Precision Engineering and Manufacturing >Modeling and Multi-Constrained Optimization in Drilling Process of Carbon Fiber Reinforced Epoxy Composite
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Modeling and Multi-Constrained Optimization in Drilling Process of Carbon Fiber Reinforced Epoxy Composite

机译:碳纤维增强环氧树脂复合材料钻孔工艺建模与多约束优化

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摘要

The goal of this study is to present a methodology for the determination of the optimal cutting parameters (spindle speed, feed rate and tool point angle) during the drilling process of carbon fiber reinforced polymer composites (CFRP) to maximize the material removal rate by considering surface roughness, delamination and thrust force as the constraints through coupling Response Surface Method (RSM) and Genetic Algorithm (GA). In this regard, the advantages of statistical experimental design technique, experimental measurements, Response Surface Method (RSM) and the genetic optimization method are exploited in an integrated manner. To this end, the experiments on CFRP were conducted to obtain surface roughness, delamination factor and thrust force values based on the full factorial design of experiments, and then analysis of variance (ANOVA) is performed. The predictive models for outputs were created using Response Surface Method (RSM) taking advantage of the experimental data. Material removal rate constituted the main function for the genetic algorithm, and thrust force, delamination, and surface roughness were applied as the constraints of the GA function. The function was optimized by the GA code, and finally, the optimum variables were obtained, and the results of the GA were tested experimentally. It can be clearly observed that good agreement exists between the predicted values and the experimental measurements.
机译:这项研究的目的是提出一种确定碳纤维增强聚合物复合材料(CFRP)钻孔过程中最佳切削参数(主轴转速,进给速率和刀尖角度)的方法,以通过考虑以下因素来最大化材料去除率通过耦合响应表面法(RSM)和遗传算法(GA)约束表面粗糙度,分层和推力。在这方面,统筹利用了统计实验设计技术,实验测量,响应面法(RSM)和遗传优化方法的优势。为此,在CFRP的基础上进行了完整的因子设计实验,以获得表面粗糙度,分层系数和推力值,然后进行了方差分析(ANOVA)。利用响应表面方法(RSM)利用实验数据创建了输出的预测模型。材料去除率是遗传算法的主要功能,而推力,分层和表面粗糙度被用作GA函数的约束。通过GA代码对函数进行了优化,最后获得了最优变量,并对GA的结果进行了实验测试。可以清楚地观察到,在预测值和实验测量值之间存在良好的一致性。

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