Robust Design of Suspension System with Polynomial Chaos Expansion and Machine Learning

被引:0
作者
Gao, H. [1 ,2 ]
Jezeque, L. [1 ]
Cabrol, E. [2 ]
Vitry, B. [2 ]
机构
[1] Ecole Cent Lyon, 36 Guy de Collongue Ave, F-69134 Ecully, France
[2] Renault SAS, Guyancourt, France
来源
SCIENCE & TECHNIQUE | 2020年 / 19卷 / 01期
关键词
chassis durability; data mining; machine learning; multi-objective optimization; polynomial chaos expansion; robust design;
D O I
10.21122/2227-1031-2020-19-1-43-54
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
During the early development of a new vehicle project, the uncertainty of parameters should be taken into consideration because the design may be perturbed due to real components' complexity and manufacturing tolerances. Thus, the numerical validation of critical suspension specifications, such as durability and ride comfort should be carried out with random factors. In this article a multi-objective optimization methodology is proposed which involves the specification's robustness as one of the optimization objectives. To predict the output variation from a given set of uncertain-but-bounded parameters proposed by optimization iterations, an adaptive chaos polynomial expansion (PCE) is applied to combine a local design of experiments with global response surfaces. Furthermore, in order to reduce the additional tests required for PCE construction, a machine learning algorithm based on inter-design correlation matrix firstly classifies the current design points through data mining and clustering. Then it learns how to predict the robustness of future optimized solutions with no extra simulations. At the end of the optimization, a Pareto front between specifications and their robustness can be obtained which represents the best compromises among objectives. The optimum set on the front is classified and can serve as a reference for future design. An example of a quarter car model has been tested for which the target is to optimize the global durability based on real road excitations. The statistical distribution of the parameters such as the trajectories and speeds is also taken into account. The result shows the natural incompatibility between the durability of the chassis and the robustness of this durability. Here the term robustness does not mean "strength", but means that the performance is less sensitive to perturbations. In addition, a stochastic sampling verifies the good robustness prediction of PCE method and machine learning, based on a greatly reduced number of tests. This example demonstrates the effectiveness of the approach, in particular its ability to save computational costs for full vehicle simulation.
引用
收藏
页码:43 / 54
页数:12
相关论文
共 50 条
  • [41] Adaptive-sparse polynomial chaos expansion for reliability analysis and design of complex engineering systems
    Chao Hu
    Byeng D. Youn
    Structural and Multidisciplinary Optimization, 2011, 43 : 419 - 442
  • [42] Machine Learning for Robust Network Design: A New Perspective
    Liu, Chenyi
    Aggarwal, Vaneet
    Lan, Tian
    Geng, Nan
    Yang, Yuan
    Xu, Mingwei
    IEEE COMMUNICATIONS MAGAZINE, 2023, 61 (10) : 86 - 92
  • [43] SYSTEM UNCERTAINTY EFFECTS ON THE WAVE FREQUENCY RESPONSE OF FLOATING VESSELS BASED ON POLYNOMIAL CHAOS EXPANSION
    Radhakrishnan, Gowtham
    Han, Xu
    Saevik, Svein
    Gao, Zhen
    Leira, Bernt Johan
    PROCEEDINGS OF ASME 2021 40TH INTERNATIONAL CONFERENCE ON OCEAN, OFFSHORE AND ARCTIC ENGINEERING (OMAE2021), VOL 2, 2021,
  • [44] Stochastic Modeling and Analysis of Automotive Wire Harness Based on Machine Learning and Polynomial Chaos Method
    Sekine, Tadatoshi
    Usuki, Shin
    Miura, Kenjiro T.
    2022 INTERNATIONAL SYMPOSIUM ON ELECTROMAGNETIC COMPATIBILITY (EMC EUROPE 2022), 2022, : 879 - 884
  • [45] On the use of sparse Bayesian learning-based polynomial chaos expansion for global reliability sensitivity analysis
    Bhattacharyya, Biswarup
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2023, 420
  • [46] Active learning polynomial chaos expansion for reliability analysis by maximizing expected indicator function prediction error
    Cheng, Kai
    Lu, Zhenzhou
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2020, 121 (14) : 3159 - 3177
  • [47] Health Monitoring of Automotive Suspension System using Machine Learning
    Abdelfattah, Ahmed
    Ibrahim, Hesham
    PROCEEDINGS OF THE 7TH INTERNATIONAL CONFERENCE ON VEHICLE TECHNOLOGY AND INTELLIGENT TRANSPORT SYSTEMS (VEHITS), 2021, : 325 - 332
  • [48] A splitting/polynomial chaos expansion approach for stochastic evolution equations
    Andreas Kofler
    Tijana Levajković
    Hermann Mena
    Alexander Ostermann
    Journal of Evolution Equations, 2021, 21 : 1345 - 1381
  • [49] Geo-acoustic inversion using polynomial chaos expansion
    Li Feng-Hua
    Wang Han-Zhuo
    ACTA PHYSICA SINICA, 2021, 70 (17)
  • [50] A polynomial chaos ensemble hydrologic prediction system for efficient parameter inference and robust uncertainty assessment
    Wang, S.
    Huang, G. H.
    Baetz, B. W.
    Huang, W.
    JOURNAL OF HYDROLOGY, 2015, 530 : 716 - 733