Damage Index Proposals Applied to Quasi-Fragile Materials Simulated Using the Lattice Discrete Element Method

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The process of damage in quasi-fragile materials is characterized by loss of isotropy for certain load levels, the strain localization, the cooperative effect between damaged regions and the avalanche of ruptures are particular features in the damage process of this kind of material. This behavior is not easy to represent with a continuous approach. In the present work a version of the Lattice Discrete Element Method (LDEM) is employed. This methodology allows the simulation of fracture and fragmentation in natural way. Different indexes will be shown to perform the measurement of the damage evolution in the context of LDEM. The performance of these indexes to evaluate the damage evolution is discussed in this paper.

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209-216

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August 2015

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© 2015 Trans Tech Publications Ltd. All Rights Reserved

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[1] Krajcinovic, D., Damage mechanics. Elsevier, Amsterdam, (1996).

Google Scholar

[2] Liu, G.B., Liu, M.B., Smoothed particle hydrodynamics: A meshfree particle method. World Scientific Publishing Co. Pte. Ltd., (2007).

Google Scholar

[3] Rinaldi, A., Advances in statistical damage mechanics: New modeling strategies. In: Voyiadjis, G.Z. (Ed. ), Damage Mechanics and Micromechanics of Localized Fracture Phenomena in Inelastic Solids. CISM Course Series, Springer, 2011, pp.105-224.

DOI: 10.1007/978-3-7091-0427-9_2

Google Scholar

[4] Riera, J.D., Local effects in impact problems on concrete structures. Conference on Structural Analysis and Design of Nuclear Power Plants, Vol. 3. (1984).

Google Scholar

[5] Kosteski, L.E., Iturrioz, I., Batista, R.G., Cisilino, A.P., The truss-like discrete element method in fracture and damage mechanics. Engineering Computations, 6 (2011) 765-787.

DOI: 10.1108/02644401111154664

Google Scholar

[6] Kosteski, L.E., Barrios, R., Iturrioz, I., Crack propagation in elastic solids using the truss-like discrete element method. International Journal of Fracture, 174 (2012) 139–161.

DOI: 10.1007/s10704-012-9684-4

Google Scholar

[7] Hillerborg, A., A model for fracture analysis. Division of Building Materials, Lund Institute of Technology, TVBM-3005 (1978) 1-8.

Google Scholar

[8] Carpinteri, A., Mechanical Damage and Crack Growth in Concrete: Plastic Collapse to Brittle Fracture. Martinus Nijhoff Publishers, Dordrecht, XIII+234, (1986).

Google Scholar

[9] Seelig, T., Fracture Mechanics: With an Introduction to Micromechanics. Mechanical Engineering Series, Springer, (2006).

Google Scholar