Abstract
In this paper, a representative volume element (RVE)-based multiscale approach was proposed to evaluate the bulk deformation of a special casted stainless steel (SS316L). The microgeometry of the casted SS316L specimen was obtained by a non-destructive X-ray computed tomography (CT) system. The geometrical RVE models were constructed based on the size, spatial distribution and volume fraction of micro-voids from the processed CT images. Commercial finite element (FE) package ABAQUS was employed to simulate the compressive deformation of RVE models. Since the inhomogeneity of the RVE was taken into account in the entire specimen, micro-voids inside the specimen were replaced by matching RVE models and the predicted flow stress data of the specimen were compared with the experimental results and hence the proposed RVE-based multiscale method has been verified.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Preview
Unable to display preview. Download preview PDF.
References
K. Lee and S. Ghosh, “A Microstructure Based Numerical Method for Constitutive Modeling of Composite and Porous Materials,” Materials Science and Engineering: A 272(1) (1999), 120–133.
L. B. Wang et al., “Characterization of Aggregates and Asphalt Concrete Using X-Ray Computerized Tomography-A State of the Art Report (With Discussion),” Journal of the Association of Asphalt Paving Technologists, 73 (2004), 467–500.
R. Hill, “Elastic Properties of Reinforced Solids: Some Theoretical Principles,” Journal of the Mechanics and Physics of Solids, 11(5) (1963), 357–372.
V. Kouznetsova, W. Brekelmans and F. Baaijens, “An Approach to Micro-Macro Modeling of Heterogeneous Materials,” Computational Mechanics, 27 (2001), 37–48.
M. F. Horstemeyer, S. Ramaswamy and M. Negrete, “Using a Micromechanical Finite Element Parametric Study to Motivate a Phenomenological Macroscale Model for Void/Crack Nucleation in Aluminum with a Hard Second Phase,” Mechanics of Materials, 35 (2003), 675–687.
F. V. Souza, D. H. Allen and Y-R. Kim, “Multiscale Model for Predicting Damage Evolution in Composites Due to Impact Loading,” Composites science and technology, 68 (2008), 2624–2634.
W. J. Drugan and J. R. Willis, “A Micromechanics-Based Nonlocal Constitutive Equation and Estimates of Representative Volume Element Size for Elastic Composites,” Journal of the Mechanics and Physics of Solids, 44 (1996), 497–524.
S. Graham and N. Yang, “Representative Volumes of Materials based on Microstructural Statistics,” Scripta Materialia, 48(3) (2003), 269–274.
I. M. Gitman, M. B. Gitman and H. Askes, “Quantification of Stochastically Stable Representative Volumes for Random Heterogeneous Materials,” Archive of Applied Mechanics, 75 (2006), 79–92.
T. Kanit et al., “Determination of the Size of the Representative Volume Element for Random Composites: Statistical and Numerical Approach,” International Journal of solids and structures, 40 (2003), 3647–3679.
T. Hirano et al., “In Situ X-Ray CT under Tensile Loading Using Synchrotron Radiation,” Journal of materials research, 10(02) (1995, 381–386.
Author information
Authors and Affiliations
Editor information
Rights and permissions
Copyright information
© 2015 TMS (The Minerals, Metals & Materials Society)
About this paper
Cite this paper
Lu, X.Z., Chan, L.C. (2015). Construction of Representative Volume Element for Fe Simulation of Bulk Deformation of Stainless Steel Using X-Ray Computed Tomography Approach. In: TMS 2015 144th Annual Meeting & Exhibition. Springer, Cham. https://doi.org/10.1007/978-3-319-48127-2_61
Download citation
DOI: https://doi.org/10.1007/978-3-319-48127-2_61
Publisher Name: Springer, Cham
Print ISBN: 978-3-319-48608-6
Online ISBN: 978-3-319-48127-2
eBook Packages: Chemistry and Materials ScienceChemistry and Material Science (R0)