journal article·2020-10

Application of artificial intelligence models for predicting time-dependent spring-back effect: The L-shape case study

Gláucio C. Pereira, M.I. Yoshida, P. LeBoulluec, Wei-Tsen Lu, Ana P. Alves, Antônio F. Avila

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Abstract

Abstract The role of forces and moments in the spring-back effect in L-shaped carbon-epoxy composites is investigated. Statistical models and artificial intelligence were used to prove the significance of these physical quantities in the angu-lar deformation of these composites. We follow the spring-in deformation as a function of time three years span, and recently we reclassify the recovery on angular deformation due to residual cure as spring-back. This angular deforma-tion measured for different configurations tends to stabilize after approximately three years after the composite fabrication. The variation on the angular de-formation displays direct dependence with the residual curing process for the matrix resin of each specimen. Thirteen angular deformation were measured 3 years span. We calculated the components of forces (N) and moments (M) indirectly through the classical laminate theory (CLT) for each composite con-figuration. The Generalized Additive Models (GAM) evaluate the significance of the forces and moments on spring-back effect. Their output results identify the linear and nonlinear cofactors role as spring-back influencers. The Random Forest (RF) model ranked the influence of forces and moments in spring-back deformation. Both statistical models are complementary, GAM predicts the impact of cofactors with accuracy close to 90%, whereas Randon Forest model explains the angular deformation in the mean values with accuracy greater than 91%.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Epoxy Resin Curing Processes · Mechanical Behavior of Composites · Manufacturing Process and Optimization

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (28)

Show source-provided references
1. Electrically-responsive graphene-based shape-memory composites10.1016/j.apmt.2018.12.018 ↗
2. Nano-engineered composites: in- terlayer carbon nanotubes effect10.1590/S1516-14392013005000034 ↗
3. Investigation of fast curing epoxy resins re- garding process induced distortions of fibre reinforced composites10.1016/j.compstruct.2018.09.003 ↗
4. Geometrical deviation analysis of cfrp thin laminate assemblies: numerical and experimental results10.1016/j.compscitech.2018.09.003 ↗
5. A new analytical solution for cure-induced spring-in of l-shaped composite parts10.1016/j.compscitech.2018.12.004 ↗
6. Tool–part interaction in composites processing. part i: experimental investigation and analytical model10.1016/S1359-835X(03)00131-3 ↗
7. Curing of epoxy matrix composites10.1177/002199838301700204 ↗
8. Cure shrinkage induced warpage in flat uni-axial composites10.1520/CTR10381J ↗
9. Experimental investiga- tion on spring-back deformation during autoclave curing of parabolic antenna reflec- tors10.1016/j.compositesa.2018.09.017 ↗
10. Numerical analysis of viscoelastic process-induced residual distortions during manufacturing and post-curing10.1016/j.compositesa.2018.01.005 ↗
11. Spring-in angle as molding distortion for thermoplastic matrix composite10.1016/j.compscitech.2008.06.024 ↗
12. Isolating components of processing induced warpage in laminated composites10.1177/0021998302036021784 ↗
13. Minimization of spring-in in composite angle components by genetic algorithm
14. Approximate analysis of the temperature induced stresses and deformations of composite shells10.1177/002199839402800502 ↗
15. Spring- back behavior on l-shaped composite structures: a statistical analysis of angular recovery as a function of time and residual cure10.1016/j.compositesa.2019.105491 ↗
16. Composites
17. Boshnakov
18. Model-checking techniques based on cumulative residuals10.1111/j.0006-341X.2002.00001.x ↗
19. Generalized additive models
20. Inference in generalized additive mixed modelsby using smoothing splines10.1111/1467-9868.00183 ↗
21. Zuur · 2009
22. 2018
23. Peterson · 2014 · 107
24. Random forests10.1023/A:1010933404324 ↗
25. Variable selection in time series forecasting using random forests10.3390/a10040114 ↗
26. Application of breiman's random forest to modeling structure-activity relationships of pharmaceutical molecules
27. Kirsch · 2000
28. Landau · 1999 · vol. 5 · 396