Structural performance assessment of GFRP elastic gridshells by machine learning interpretability methods

Soheila KOOKALANI, Bin CHENG, Jose Luis Chavez TORRES

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Front. Struct. Civ. Eng. ›› 2022, Vol. 16 ›› Issue (10) : 1249-1266. DOI: 10.1007/s11709-022-0858-5
RESEARCH ARTICLE
RESEARCH ARTICLE

Structural performance assessment of GFRP elastic gridshells by machine learning interpretability methods

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Abstract

The prediction of structural performance plays a significant role in damage assessment of glass fiber reinforcement polymer (GFRP) elastic gridshell structures. Machine learning (ML) approaches are implemented in this study, to predict maximum stress and displacement of GFRP elastic gridshell structures. Several ML algorithms, including linear regression (LR), ridge regression (RR), support vector regression (SVR), K-nearest neighbors (KNN), decision tree (DT), random forest (RF), adaptive boosting (AdaBoost), extreme gradient boosting (XGBoost), category boosting (CatBoost), and light gradient boosting machine (LightGBM), are implemented in this study. Output features of structural performance considered in this study are the maximum stress as f1(x) and the maximum displacement to self-weight ratio as f2(x). A comparative study is conducted and the Catboost model presents the highest prediction accuracy. Finally, interpretable ML approaches, including shapely additive explanations (SHAP), partial dependence plot (PDP), and accumulated local effects (ALE), are applied to explain the predictions. SHAP is employed to describe the importance of each variable to structural performance both locally and globally. The results of sensitivity analysis (SA), feature importance of the CatBoost model and SHAP approach indicate the same parameters as the most significant variables for f1(x) and f2(x).

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machine learning / gridshell structure / regression / sensitivity analysis / interpretability methods

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Soheila KOOKALANI, Bin CHENG, Jose Luis Chavez TORRES. Structural performance assessment of GFRP elastic gridshells by machine learning interpretability methods. Front. Struct. Civ. Eng., 2022, 16(10): 1249‒1266 https://doi.org/10.1007/s11709-022-0858-5

References

[1]
Tayeb F, Caron J F, Baverel O, Du Peloux L. Stability and robustness of a 300 m2 composite gridshell structure. Construction & Building Materials, 2013, 49: 926–938
CrossRef Google scholar
[2]
Kaveh A, Servati H. Neural networks for the approximate analysis and design of double layer grids. International Journal of Space Structures, 2002, 17(1): 77–89
CrossRef Google scholar
[3]
Fan W, Chen Y, Li J, Sun Y, Feng J, Hassanin H, Sareh P. Machine learning applied to the design and inspection of reinforced concrete bridges: Resilient methods and emerging applications. Structures., 2021, 33: 3954–3963
CrossRef Google scholar
[4]
Xu Y, Zhang M, Zheng B. Design of cold-formed stainless steel circular hollow section columns using machine learning methods. Structures., 2021, 33: 2755–2770
CrossRef Google scholar
[5]
Bekdaş G, Yücel M, Nigdeli S M. Estimation of optimum design of structural systems via machine learning. Frontiers of Structural and Civil Engineering, 2021, 15(6): 1–12
CrossRef Google scholar
[6]
Sharafati A, Naderpour H, Salih S Q, Onyari E, Yaseen Z M. Simulation of foamed concrete compressive strength prediction using adaptive neuro-fuzzy inference system optimized by nature-inspired algorithms. Frontiers of Structural and Civil Engineering, 2021, 15(1): 61–79
CrossRef Google scholar
[7]
Teng S, Chen G, Wang S, Zhang J, Sun X. Digital image correlation-based structural state detection through deep learning. Frontiers of Structural and Civil Engineering, 2022, 16(1): 1–12
CrossRef Google scholar
[8]
Lin S, Zheng H, Han C, Han B, Li W. Evaluation and prediction of slope stability using machine learning approaches. Frontiers of Structural and Civil Engineering, 2021, 15(4): 821–833
CrossRef Google scholar
[9]
Mangalathu S, Jeon J S. Classification of failure mode and prediction of shear strength for reinforced concrete beam−column joints using machine learning techniques. Engineering Structures, 2018, 160: 85–94
CrossRef Google scholar
[10]
Yao X, Tham L G, Dai F C. Landslide susceptibility mapping based on Support Vector Machine: A case study on natural slopes of Hong Kong, China. Geomorphology, 2008, 101(4): 572–582
CrossRef Google scholar
[11]
Chopra P, Sharma R K, Kumar M, Chopra T. Comparison of machine learning techniques for the prediction of compressive strength of concrete. Advances in Civil Engineering, 2018, 2018: 1–9
CrossRef Google scholar
[12]
Das S, Dutta S, Putcha C, Majumdar S, Adak D. A data-driven physics-informed method for prognosis of infrastructure systems: Theory and application to crack prediction. ASCE-ASME Journal of Risk and Uncertainty in Engineering Systems. Part A, Civil Engineering, 2020, 6(2): 04020013
CrossRef Google scholar
[13]
Mangalathu S, Jang H, Hwang S H, Jeon J S. Data-driven machine-learning-based seismic failure mode identification of reinforced concrete shear walls. Engineering Structures, 2020, 208: 110331
CrossRef Google scholar
[14]
Guo H, Zhuang X, Chen J, Zhu H. Predicting earthquake-induced soil liquefaction based on machine learning classifiers: A comparative multi-dataset study. International Journal of Computational Methods, 2022, 2142004
CrossRef Google scholar
[15]
Huang H, Burton H V. Classification of in-plane failure modes for reinforced concrete frames with infills using machine learning. Journal of Building Engineering, 2019, 25: 100767
CrossRef Google scholar
[16]
Nunez I, Nehdi M L. Machine learning prediction of carbonation depth in recycled aggregate concrete incorporating SCMs. Construction & Building Materials, 2021, 287: 123027
CrossRef Google scholar
[17]
Pedregosa F, Varoquaux G, Gramfort A, Michel V, Thirion B, Grisel O, Blondel M, Prettenhofer P, Weiss R, Dubourg V, Vanderplas J, Passos A, Cournapeau D, Brucher M, Perrot M, Duchesnay E. Scikit-learn: Machine learning in Python. Journal of Machine Learning Research, 2011, 12: 2825–2830
[18]
Liang H, Song W. Improved estimation in multiple linear regression models with measurement error and general constraint. Journal of Multivariate Analysis, 2009, 100(4): 726–741
CrossRef Google scholar
[19]
HastieTTibshiraniRFriedmanJFriedmanJ. The Elements of Statistical Learning: Data Mining, Inference, and Prediction. New York: Springer, 2009
[20]
Hoerl A E, Kennard R W. Ridge regression: Biased estimation for nonorthogonal problems. Technometrics, 1970, 12(1): 55–67
CrossRef Google scholar
[21]
Smola A J, Schölkopf B. A tutorial on support vector regression. Statistics and Computing, 2004, 14(3): 199–222
CrossRef Google scholar
[22]
Cover T M, Hart P E. Nearest neighbor pattern classification. IEEE Transactions on Information Theory, 1967, 13(1): 21–27
CrossRef Google scholar
[23]
Dietterich T G. Ensemble methods in machine learning. In: International Workshop on Multiple Classifier Systems. Berlin: Springer, 2000, 1–15
[24]
Breiman L. Random forests. Machine Learning, 2001, 45(1): 5–32
CrossRef Google scholar
[25]
Freund Y, Schapire R E. A decision-theoretic generalization of on-line learning and an application to boosting. Journal of Computer and System Sciences, 1997, 55(1): 119–139
CrossRef Google scholar
[26]
ZhangCMaY. Ensemble Machine Learning: Methods and Applications. Berlin: Springer Science & Business Media, 2012
[27]
Schapire R E, Singer Y. Improved boosting algorithms using confidence-rated predictions. Machine Learning, 1999, 37(3): 297–336
CrossRef Google scholar
[28]
Schapire R E. Explaining Adaboost. In: Empirical Inference. Berlin: Springer, 2013, 37–52
CrossRef Google scholar
[29]
FreundYSchapireRAbeN. A short introduction to boosting. Journal-Japanese Society For Artificial Intelligence, 1999, 14(771–780): 1612
[30]
ChenTHeTBenestyMKhotilovichVTangYChoH. Xgboost: Extreme gradient boosting. R Package Version 0.4–2. 2015, 1−4
[31]
Chen T, Guestrin C. Xgboost: A scalable tree boosting system. In: Proceedings of the 22nd International Conference on Knowledge Discovery and Data Mining. San Francisco, CA: Association for Computing Machinery, 2016, 785–794
[32]
Dorogush VeronikaAErshovVGulinA. CatBoost: gradient boosting with categorical features support. 2018, arXiv:1810.11363
[33]
Ke G, Meng Q, Finley T, Wang T, Chen W, Ma W, Ye Q, Liu T Y. Light GBM: A highly efficient gradient boosting decision tree. Advances in neural information processing systems, 2017, 30: 1–9
[34]
SaltelliARattoMAndresTCampolongoFCariboniJGatelliDSaisanaMTarantolaS. Global Sensitivity Analysis. John Hoboken, NJ: Wiley & Sons, 2008
[35]
Vu-Bac N, Lahmer T, Keitel H, Zhao J, Zhuang X, Rabczuk T. Stochastic predictions of bulk properties of amorphous polyethylene based on molecular dynamics simulations. Mechanics of Materials, 2014, 68: 70–84
CrossRef Google scholar
[36]
Vu-Bac N, Zhuang X, Rabczuk T. Uncertainty quantification for mechanical properties of polyethylene based on fully atomistic model. Materials (Basel), 2019, 12(21): 3613
CrossRef Google scholar
[37]
Liu B, Vu-Bac N, Zhuang X, Rabczuk T. Stochastic multiscale modeling of heat conductivity of Polymeric clay nanocomposites. Mechanics of Materials, 2020, 142: 103280
CrossRef Google scholar
[38]
Friedman J H. Greedy function approximation: A gradient boosting machine. Annals of Statistics, 2001, 29(5): 1189–1232
CrossRef Google scholar
[39]
Apley D W, Zhu J. Visualizing the effects of predictor variables in black box supervised learning models. Journal of the Royal Statistical Society. Series B, Statistical Methodology, 2020, 82(4): 1059–1086
CrossRef Google scholar
[40]
Lundberg S M, Lee S I. A unified approach to interpreting model predictions. Advances in Neural Information Processing Systems, 2017, 30: 1–10
[41]
Xiang S, Cheng B, Zou L, Kookalani S. An integrated approach of form finding and construction simulation for glass fiber-reinforced polymer elastic gridshells. Structural Design of Tall and Special Buildings, 2020, 29(5): e1698
CrossRef Google scholar
[42]
Xiang S, Cheng B, Kookalani S, Zhao J. An analytic approach to predict the shape and internal forces of barrel vault elastic gridshells during lifting construction. Structures, 2021, 29: 628–637
CrossRef Google scholar
[43]
Xiang S, Cheng B, Kookalani S. An analytic solution for form finding of GFRP elastic gridshells during lifting construction. Composite Structures, 2020, 244: 112290
CrossRef Google scholar

Acknowledgements

The research work was supported by the National Natural Science Foundation of China (Grant No. 51978400) and the National Key Research and Development Program of China (No. 2021YFE0107800). The support is gratefully acknowledged.

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2022 Higher Education Press
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