4.7 Article

Data-driven reduced order models for effective yield strength and partitioning of strain in multiphase materials

Journal

JOURNAL OF COMPUTATIONAL PHYSICS
Volume 346, Issue -, Pages 242-261

Publisher

ACADEMIC PRESS INC ELSEVIER SCIENCE
DOI: 10.1016/j.jcp.2017.06.013

Keywords

Homogenization theories; Strain partitioning; Data science; Multiphase materials; 2-point statistics; Reduced-order models

Funding

  1. ONR [N00014-15-1-2478]

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There is a critical need for the development and verification of practically useful multiscale modeling strategies for simulating the mechanical response of multiphase metallic materials with heterogeneous microstructures. In this contribution, we present datadriven reduced order models for effective yield strength and strain partitioning in such microstructures. These models are built employing the recently developed framework of Materials Knowledge Systems that employ 2-point spatial correlations (or 2-point statistics) for the quantification of the heterostructures and principal component analyses for their low-dimensional representation. The models are calibrated to a large collection of finite element (FE) results obtained for a diverse range of microstructures with various sizes, shapes, and volume fractions of the phases. The performance of the models is evaluated by comparing the predictions of yield strength and strain partitioning in two-phase materials with the corresponding predictions from a classical self-consistent model as well as results of full-field FE simulations. The reduced-order models developed in this work show an excellent combination of accuracy and computational efficiency, and therefore present an important advance towards computationally efficient microstructure-sensitive multiscale modeling frameworks. (C) 2017 Elsevier Inc. All rights reserved.

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