Data-Driven Calibration of Multifidelity Multiscale Fracture Models Via Latent Map Gaussian Process

被引:9
|
作者
Deng, Shiguang [1 ]
Mora, Carlos [2 ]
Apelian, Diran [1 ]
Bostanabad, Ramin [2 ]
机构
[1] Univ Calif Irvine, ACRC, Mat Sci & Engn, Irvine, CA 92697 USA
[2] Univ Calif Irvine, Mech & Aerosp Engn, Irvine, CA 92697 USA
基金
美国国家科学基金会;
关键词
microstructural uncertainties; machine learning; metamodeling; multiobjective; optimization; uncertainty analysis; CONSISTENT CLUSTERING ANALYSIS; TRANSFORMATION FIELD ANALYSIS;
D O I
10.1115/1.4055951
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Fracture modeling of metallic alloys with microscopic pores relies on multiscale damage simulations which typically ignore the manufacturing-induced spatial variabilities in porosity. This simplification is made because of the prohibitive computational expenses of explicitly modeling spatially varying microstructures in a macroscopic part. To address this challenge and open the doors for the fracture-aware design of multiscale materials, we propose a data-driven framework that integrates a mechanistic reduced-order model (ROM) with a calibration scheme based on random processes. Our ROM drastically accelerates direct numerical simulations (DNS) by using a stabilized damage algorithm and systematically reducing the degrees of freedom via clustering. Since clustering affects local strain fields and hence the fracture response, we calibrate the ROM by constructing a multifidelity random process based on latent map Gaussian processes (LMGPs). In particular, we use LMGPs to calibrate the damage parameters of an ROM as a function of microstructure and clustering (i.e., fidelity) level such that the ROM faithfully surrogates DNS. We demonstrate the application of our framework in predicting the damage behavior of a multiscale metallic component with spatially varying porosity. Our results indicate that microstructural porosity can significantly affect the performance of macro-components and hence must be considered in the design process.
引用
收藏
页数:14
相关论文
共 50 条
  • [1] Latent Crossover for Data-Driven Multifidelity Topology Design
    Kii, Taisei
    Yaji, Kentaro
    Fujita, Kikuo
    Sha, Zhenghui
    Seepersad, Carolyn Conner
    JOURNAL OF MECHANICAL DESIGN, 2024, 146 (05)
  • [2] DATA-DRIVEN MULTIFIDELITY TOPOLOGY DESIGN WITH A LATENT CROSSOVER OPERATION
    Kii, Taisei
    Yaji, Kentaro
    Fujita, Kikuo
    Sha, Zhenghui
    Seepersad, Carolyn C.
    PROCEEDINGS OF ASME 2023 INTERNATIONAL DESIGN ENGINEERING TECHNICAL CONFERENCES AND COMPUTERS AND INFORMATION IN ENGINEERING CONFERENCE, IDETC-CIE2023, VOL 3B, 2023,
  • [3] Data-Driven Reachability Analysis for Gaussian Process State Space Models
    Griffioen, Paul
    Arcak, Murat
    2023 62ND IEEE CONFERENCE ON DECISION AND CONTROL, CDC, 2023, : 4100 - 4105
  • [4] Multifidelity approach for data-driven prediction models of structural behaviors with limited data
    Chen, Shi-Zhi
    Feng, De-Cheng
    COMPUTER-AIDED CIVIL AND INFRASTRUCTURE ENGINEERING, 2022, 37 (12) : 1566 - 1581
  • [5] Data-driven inference of passivity properties via Gaussian process optimization
    Romer, Anne
    Trimpe, Sebastian
    Allgoewer, Frank
    2019 18TH EUROPEAN CONTROL CONFERENCE (ECC), 2019, : 29 - 35
  • [6] Data-Driven Topology Optimization With Multiclass Microstructures Using Latent Variable Gaussian Process
    Wang, Liwei
    Tao, Siyu
    Zhu, Ping
    Chen, Wei
    JOURNAL OF MECHANICAL DESIGN, 2021, 143 (03)
  • [7] Data-driven Output Regulation via Gaussian Processes and Luenberger Internal Models
    Gentilini, Lorenzo
    Bin, Michelangelo
    Marconi, Lorenzo
    IFAC PAPERSONLINE, 2023, 56 (01): : 367 - 372
  • [8] Data-driven variational multiscale reduced order models
    Mou, Changhong
    Koc, Birgul
    San, Omer
    Rebholz, Leo G.
    Iliescu, Traian
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2021, 373
  • [9] Stability preserving data-driven models with latent dynamics
    Luo, Yushuang
    Li, Xiantao
    Hao, Wenrui
    CHAOS, 2022, 32 (08)
  • [10] Multifidelity Data Fusion via Gradient-Enhanced Gaussian Process Regression
    Deng, Yixiang
    Lin, Guang
    Yang, Xiu
    COMMUNICATIONS IN COMPUTATIONAL PHYSICS, 2020, 28 (05) : 1812 - 1837