Machine Learning Models in Drilling of Different Types of Glass-Fiber-Reinforced Polymer Composites
Abstract
:1. Introduction
2. Materials and Methods
2.1. Materials
2.2. Drilling GFRP
2.3. Delamination Measurements Methods
2.4. Machine Learning
- Linear Regression;
- Decision Tree Regressor;
- Decision Tree Regressor with Ada Boost (Drucker, 1997);
- XGBRF Regressor;
- Gradient Boosting Regressor.
3. Results and Discussion
3.1. Cutting Forces
3.2. Delamination of GFRP Materials
3.3. Machine Learning Models
4. Conclusions
- The new method for assessing delamination by applying ink on the surface of the drilled hole to penetrate the delamination area can be used for both peel-up and push-out delamination assessment. This method also allows for the easy identification of other damage modes, e.g., fiber pullouts, which may go unnoticed due to the color of GFRP composites;
- The method of assessing delamination by applying ink on the composite surface can potentially be used to assess elements of aircraft structures made of GFRP that have undergone, for example, mechanical damage in order to assess delamination and further qualify these parts for repair or replacement;
- The factor having the greatest impact on delamination is the feed rate; the higher the feed rate, the greater the delamination becomes. This mechanism can be related to the rise in the axial thrust force due to the expanding cross-sectional area, which also increased when the feed was increased;
- Push-out delamination has a greater range than peel-up delamination, regardless of the tested material;
- The push-out delamination factors were higher for materials from group B, regardless of the technological cutting parameters (feed per tooth and cutting speed). A comparison of the lowest and the highest feed per tooth values for materials A1 and B1 with different fiber types but the same weight fraction ratios of reinforced material demonstrated that the delamination factor increased by 18.11% for B1 and by 7.63% for A1. It has been found that delamination depends on the type of fabric used. The thicker the type of fabric and the thicker the threads are (threads made up of a larger number of monofilaments), the more pronounced the delamination becomes;
- The cutting force Fz in the drilling process primarily depends on the feed rate, rather than on the cutting speed. The amplitude of the cutting force component Fz increases with the increasing feed per tooth fz;
- The lowest amplitude values of the cutting force component Fz were achieved for the lowest tested feed per tooth value of 0.04 mm/tooth for all tested materials (A1 = 140 N, A2 = 165 N, B1 = 177 N, B2 = 178 N). The cutting force was the highest for type B materials that also showed the highest push-out delamination factor;
- A comparison of the lowest and the highest values of feed per tooth demonstrated that the largest increase in the amplitude of the cutting force component Fz of about 71% was obtained for material A1, it was 57% for B2 and 34% for B1, while the lowest Fz increase of 26% was obtained for A2. This means that the feed per tooth has the lowest impact on the cutting force component Fz in the case of the A2 material made of twill fibers and characterized by a lower wf ratio of reinforced material;
- Material A2 made of twill woven fibers, containing 45% of reinforced material, is characterized by the lowest delamination factor, regardless of the type of delamination and technological parameters applied in tests. This also indicates that delamination depends on the wf ratio of reinforced material on delamination;
- The Gradient Boosting Regressor model has the best metric values from all analyzed models. It achieved the coefficient of determination of 0.948 with an MAE of 6.13 and RMSE of 8.46, which implies that machine learning techniques are a suitable tool for modeling the cutting force component Fz as a function of technological parameters. One of the potential applications of the Gradient Boosting Regression model in the industry is to predict the value of the Fz parameter before starting the process, which will allow for optimizing the selection of cutting conditions from the point of view of its energy consumption and minimizing delamination processes. Knowledge of Fz allows for predicting the occurrence of this phenomenon and controlling the process in such a way as to obtain the smallest possible defects in the holes made.
Author Contributions
Funding
Institutional Review Board Statement
Data Availability Statement
Conflicts of Interest
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Notation | A1 | A2 | B1 | B2 |
---|---|---|---|---|
wf [%] | 60 | 45 | 60 | 45 |
Thickness [mm] | 1.2 | 1.7 | 1.3 | 1.8 |
Number of layers | 4 |
(a) | (b) | (c) | (d) | |
---|---|---|---|---|
A1 | ||||
A1 with ink | ||||
A2 | ||||
A2 with ink | ||||
B1 | ||||
B1 with ink | ||||
B2 | ||||
B2 with ink |
(a) | (b) | (c) | (d) | |
---|---|---|---|---|
A1 | ||||
A1 with ink | ||||
A2 | ||||
A2 with ink | ||||
B1 | ||||
B1 with ink | ||||
B2 | ||||
B2 with ink |
Model | R2 | MAE | RMSE |
---|---|---|---|
Linear Regression | 0.352 | 24.05 | 29.92 |
Decision Tree Regressor | 0.860 | 10.87 | 13.89 |
Ada Boost Regressor | 0.927 | 8.37 | 10.07 |
XGBRF Regressor | 0.893 | 10.16 | 12.18 |
Gradient Boosting Regressor | 0.948 | 6.13 | 8.46 |
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Biruk-Urban, K.; Bere, P.; Józwik, J. Machine Learning Models in Drilling of Different Types of Glass-Fiber-Reinforced Polymer Composites. Polymers 2023, 15, 4609. https://doi.org/10.3390/polym15234609
Biruk-Urban K, Bere P, Józwik J. Machine Learning Models in Drilling of Different Types of Glass-Fiber-Reinforced Polymer Composites. Polymers. 2023; 15(23):4609. https://doi.org/10.3390/polym15234609
Chicago/Turabian StyleBiruk-Urban, Katarzyna, Paul Bere, and Jerzy Józwik. 2023. "Machine Learning Models in Drilling of Different Types of Glass-Fiber-Reinforced Polymer Composites" Polymers 15, no. 23: 4609. https://doi.org/10.3390/polym15234609
APA StyleBiruk-Urban, K., Bere, P., & Józwik, J. (2023). Machine Learning Models in Drilling of Different Types of Glass-Fiber-Reinforced Polymer Composites. Polymers, 15(23), 4609. https://doi.org/10.3390/polym15234609