Representative Volume Element-Based Modelling of Closed-Cell Aluminum Foams

Abstract:

This paper presents a representative volume element (RVE)-based modelling method to capture the mechanical behaviour of aluminum foams under compressive loadings. Octadecahedron is selected as a geometric basis shape to form closed cells of the aluminum foams in the microstructured RVE model to simulate the mechanical behaviour under compressive loadings. The stress-strain relationship obtained from the numerical modelling is compared to that from experimental study and agreements between these results demonstrate the validity of the proposed RVE model. Through observing the deformation evolution of cells during a compressive loading process, the failure modes of aluminum foams are identified and analysed using the proposed RVE model. Further the influence of strain rate on the mechanical behaviour of aluminum foams under compressive loadings is numerically studied via a parametric study.

• Periodical: Applied Mechanics and Materials (Volume 846)
• Pages: 530-534
• DOI: https://doi.org/10.4028/www.scientific.net/AMM.846.530
• Online since: July 2016
• Authors: Cheng Jun Liu, Yi Xia Zhang, Chun Hui Yang*
• Keywords: Aluminum Foam, Compression, Finite Element Analysis, Mechanical Behaviour, Representative Volume Element (RVE), Strain Rate

References

[1] L.J. Gibson and M.F. Ashby: Cellular Solids Structure and Properties (Cambridge University Press, 1999).

[2] M.F. Ashby, A.G. Evans, N.A. Fleck, L.J. Gibson, J.W. Hutchinson and H.N.G. Wadley: Metal Foams: A Design Guide (Butterworth-Heinemann, Boston 2000).

DOI: 10.1016/b978-075067219-1/50001-5

[3] J. Banhart: Prog. Mater. Sci. Vol. 46 (2001) p.559–632.

[4] Y. An, C. Wen, P.D. Hodgson and C. Yang: Computational Mater. Sci., Vol. 55 (2012), pp.1-9.

[5] K.R. Mangipudi and P.R. Onck: J. Mech. Phys. Solids Vol. 59 (2011) pp.1437-1461.

[6] K.R. Mangipudi and P.R. Onck: Acta Mater. Vol. 59 ( 2011) pp.7356-7367.

[7] C. Yang, Y. An, M. Tort and P.D. Hodgson: Comput. Mater. Sci. Vol. 81(2014) p.89–97.

[8] C. Yang, Y. An, R. Greenfield, P.D. Hodgson: Computer Methods in Mater. Sci., Vol. 13 (4) (2013) pp.425-435.

[9] A.E. Simone and L.J. Gibson: Acta Mater. Vol. 46 (1998) pp.2139-2150.

[10] Y. Song, Z. Wang, L. Zhao and J. Luo: Mater. Des. Vol. 31 (2010) pp.4281-4289.

[11] John O. Hallquist: LS-DYNA Theory manual (March 2006).

[12] I. Jeon, K. Katou, T. Sonoda,T. Asahina and K.J. Kang: Mech. Mater. Vol. 41(2009) pp.60-73.

[13] C.M. Cady, G.T. Gray III, C. Liu, M.L. Lovato, and T. Mukai: Mater. Sci. and Eng. A, Volume 525 (1-3) (2009), pp.1-6.