ISSN: 0256-1115 (print version) ISSN: 1975-7220 (electronic version)
Copyright © 2024 KICHE. All rights reserved

Articles & Issues

Language
English
Conflict of Interest
In relation to this article, we declare that there is no conflict of interest.
Publication history
Received January 24, 2023
Revised January 24, 2023
Accepted May 23, 2023
Acknowledgements
This work was supported by Korea Institute for Advancement of Technology (KIAT) through the Virtual Engineering Platform of Virtual Test, Data, and AI for Chemical Materials project (P0022334) and the Smart Digital Engineering Education and Training for Lead Engineer project (P0008475) funded by the Ministry of Trade, Industry and Energy (MOTIE).
articles This is an Open-Access article distributed under the terms of the Creative Commons Attribution Non-Commercial License (http://creativecommons.org/licenses/bync/3.0) which permits unrestricted non-commercial use, distribution, and reproduction in any medium, provided the original work is properly cited.
Copyright © KIChE. All rights reserved.

All issues

An LSTM model with optimal feature selection for predictions of tensile behavior and tensile failure of polymer matrix composites

Department of Chemical Engineering, Myongji University, Yongin, Gyeonggi-do 17058, Korea
dongil@mju.ac.kr
Korean Journal of Chemical Engineering, September 2023, 40(9), 2091-2101(11), 10.1007/s11814-023-1502-3
downloadDownload PDF

Abstract

Mechanical properties such as tensile strength, ductility, and tensile modulus are essential criteria in polymer matrix composites (PMC) design and are determined through the stress-strain curve obtained from the tensile test. Material designers can examine the stress-strain curve trends based on the combination and composition, but it is difficult to predict using numerical analysis software due to the complex correlation based on chemical properties. To address these limitations in PMC design, this study uses feature engineering methods such as principal component analysis (PCA) and recursive feature elimination with cross validation (RFECV) to find the minimal and optimal set of features necessary for predicting the tensile behavior of PMC. The Long Short-Term Memory (LSTM) and feedforward neural network (FNN) models are trained using the optimal feature set and 1,270 PMC’s tensile test data to predict the tensile stress-strain curve. The predictive model developed in this study provides stress-strain curves of tensile tests, including tensile failure of PMC, which can be challenging due to the high nonlinearity of PMC. Material designers can reduce the time and labor costs of PMC design through this tensile behavior prediction model that has an accuracy of R2 =92% and requires fewer features. In addition, the model can be used as a high-throughput screening model for PMC inverse design systems.

References

1. KPMG, Light weighting of materials: a shift in the center of the automobile light weighting trend, Issue Monitor, 96 (2018).
2. M.-Y. Lyu and T. G. Choi, Int. J. Precision Eng. Manuf., 16, 1 (2015).
3. A. Sharma, T. Mukhopadhyay, S. M. Rangappa, S. Siengchin and V. Kushvaha, Arch. Computat. Methods Eng., 29, 3341 (2022).
4. U. F. Röhrig and I. Frank, J. Chem. Phys., 115(18), 8670 (2001).
5. J. Koyanagi, N. Takase, K. Mori and T. Sakai, Compos. Part C: Open Access, 2, 100041 (2020).
6. H. J. Kreuzer and M. Grunze, Europhys. Lett., 55(5), 640 (2001).
7. B. B. Yin, J. S. Huang, W. M. Ji and K. M. Liew, Carbon, 200, 10 (2022).
8. N. Keshmiri, P. Najmi, B. Ramezanzadeh and G. Bahlakeh, J. Mol. Liq., 331, 115800 (2021).
9. J. T. Orasugh and S. S. Ray, Polymers, 14(4), 704 (2022).
10. W. Bradley, J. Kim, Z. Kilwein, L. Blakely, M. Eydenberg, J. Jalvin, C. Laird and F. Boukouvala, Comput. Chem. Eng., 166, 107898 (2022).
11. T. Wu and J. Movellan, Semi-parametric Gaussian process for robot system identification, IEEE/RSJ International Conference on Intelligent Robots and Systems, IEEE (2012).
12. J. Lu, K. Yao and F. Gao, AIChE J., 55(9), 2318 (2009).
13. S. Yang, S. W. K. Wong and S. C. Kou, Proc. National Acad. Sci., 118(15), e2020397118 (2021).
14. B. A. Shuvho, M. A. Chowdhury and U. K. Debnath, Mater. Perform. Charact., 8, 288 (2019).
15. M. A. S. Matos, S. T. Pinho and V. L. Tagarielli, Carbon, 146, 265 (2019).
16. I. Argatov, Front. Mech. Eng., 5, 30 (2019).
17. D. Koller and M. Sahami, Toward optimal feature selection, Stanford InfoLab Technical Report (1996).
18. J. Cai, J. Luo, S. Wang and S. Yang, Neurocomputing, 300, 70 (2018).
19. C. Lee and G. G. Lee, Inf. Process. Manage., 42, 155 (2006).
20. M. V. Pathan, S. A. Ponnusami, J. Pathan, R. Pitisongsawat, B. Erice,
N. Petrinic and V. L. Tagarielli, Sci. Rep., 9, 1 (2019).
21. Z. Jiang, Z. Zhang and K. Friedrich, Compos. Sci. Technol., 67, 168 (2007).
22. D. W. Abueidda, M. Almasri, R. Ammourah, U. Ravaioli, I. M.Jasiuk and N. A. Sobh, Compos. Struct., 227, 111264 (2019).
23. R. Haddad and M. Haddad, Struct. Concr., 22, 1 (2021).
24. M. S. Nashed, J. Renno and M. S. Mohamed, Fatigue Fract. Eng.Mater. Struct., 45, 9 (2022).
25. H. Byun and J.J. Song, Tunnel Underground Space, 28(3), 277 (2018).
26. H. Abdi and L. J. Williams, Wiley Interdisciplinary Rev.: Comput. Statistics, 2(4), 433 (2010).
27. Y. Wang, J. Xiao, T. O. Suzek, J. Zhang, J. Wang and S. H. Bryant,Nucleic Acids Res., 37(2), 623 (2009).
28. S. Otsuka, I. Kuwajima, J. Hosoya, Y. Xu and M. Yamazaki, PoLyInfo: Polymer database for polymeric materials design, 2011 International Conference on Emerging Intelligent Data and Web Technologies, IEEE, 22 (2011).
29. H. Moriwaki, Y. S. Tian, N. Kawashita and T. Takagi, J. Cheminformatics, 10, 1 (2018).
30. G. Landrum, Rdkit documentation, Release 2019.09.1 (2019).
31. T. S. M. Kumar, K. Senthilkumar, M. Chandrasekar, S. Subramaniam, S. M. Rangappa, S. Siengchin and N. Rajini, Biofibers and Biopolymers for Biocomposites: Synthesis, Characterization and Properties, 111 (2020).
32. P. Mareri, S. Bastide, N. Binda and A. Crespy, Compos. Sci. Technol., 58(5), 747 (1998).
33. B. Yegnanarayana, Artificial neural networks, PHI Learning Pvt.Ltd. (2009).
34. B. Shahriari, K. Swersky, Z. Wang, R. P. Adams and N. De Freitas,Proc. IEEE, 104(1), 148 (2015).
35. Y. Yu, X. Si, C. Hu and J. Zhang, Neural Comput., 31, 7 (2019)

The Korean Institute of Chemical Engineers. F5, 119, Anam-ro, Seongbuk-gu, 233 Spring Street Seoul 02856, South Korea.
TEL. No. +82-2-458-3078FAX No. +82-507-804-0669E-mail : kiche@kiche.or.kr

Copyright (C) KICHE.all rights reserved.

- Korean Journal of Chemical Engineering 상단으로