Modeling and Optimization of 3D Printed PLA Material for Maximum Flexural Strength Using Multiple Nonlinear Neuro Regression Analysis

Melih Savran, A. Ayaz, Tuğrul Uslu
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Abstract

Fused deposition modelling (FDM) is a growing additive manufacturing method to produce complex objects without geometrical limitations. In addition, mechanical strength, dimensional accuracy, product development cycle time, and surface properties can be improved depending on the application of the best settings of design variables. There are various printing parameters which influence the mechanical properties and quality of FDM parts. In this study, appropriate printing parameters were determined to obtain desired quality on mechanical properties and dimensional accuracy. Then full factorial design was employed to form experiment set including process parameters. Multiple nonlinear neuro-regression analysis was used for modeling of FDM process. The present study aims at optimization of the FDM process parameters including infill pattern, infill density and build orientation on flexural strength and strain for polylactide (PLA) material. In this regard, optimization algorithms Differential Evolution and Nelder Mead were used to find the best design or elite designs. Third-order polynomial model and hybrid model including polynomial and logarithmic terms were employed as an objective function to define physical phenomena regarding flexural strength and strain, respectively. It was found that (i) maximum flexural strength as 99.66 MPa using a cubic pattern, flat orientation, and 90 % infill density, (ii) minimum ultimate strain as 1.102 % for gyroid pattern, flat orientation, and 47 % infill density.
基于多元非线性神经回归分析的3D打印PLA材料最大弯曲强度建模与优化
熔融沉积建模(FDM)是一种不断发展的增材制造方法,可以生产不受几何限制的复杂物体。此外,机械强度、尺寸精度、产品开发周期时间和表面性能可以根据设计变量的最佳设置的应用而提高。影响FDM零件力学性能和质量的打印参数有很多。在本研究中,确定了合适的印刷参数,以获得理想的机械性能和尺寸精度。然后采用全因子设计形成含工艺参数的试验集。采用多元非线性神经回归分析对FDM过程进行建模。本研究旨在优化FDM工艺参数,包括填充模式、填充密度和构建方向对聚乳酸(PLA)材料抗弯强度和应变的影响。在这方面,优化算法差分进化和Nelder Mead被用来寻找最佳设计或精英设计。采用三阶多项式模型和包含多项式项和对数项的混合模型作为目标函数,分别定义了弯曲强度和应变的物理现象。结果表明:(1)立方体模式、平面取向、填充密度为90%时,最大抗弯强度为99.66 MPa;(2)旋转模式、平面取向、填充密度为47%时,最小极限应变为1.102%。
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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