An Energetic Approach for Numerical Analysis of an Interface crack in Shearing Mode

Roman Vodička

doi:10.2478/v10299-012-0010-5

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An Energetic Approach for Numerical Analysis of an Interface crack in Shearing Mode

Selected Scientific Papers - Journal of Civil Engineering

Volume 7 (2012): Issue 2 (November 2012)

By: Roman Vodička

Open Access

|Dec 2012

[1] GRIFFITH, A. (1921). The phenomena of rupture and flow in solids.221, 163-198.
Search in Google Scholar
[2] BANKS-SILLS, L., ASHKENAZI, D. (2000). A note on fracture criteria for interface fracture.103, 177-188.
Open DOI Search in Google Scholar
[3] HUTCHINSON, J.W., SUO, Z. (1992). Mixed mode cracking in layered materials.29, 63-191.
Open DOI Search in Google Scholar
[4] LIECHTI, K., CHAI, Y. (1992) Asymmetric shielding in interfacial fracture under in-plane shear.59, 295-304.
Search in Google Scholar
[5] TVEEGARD, W., HUTCHINSON J. (1993). The influence of plasticity on mixed mode interface toughness.41, 1119-1135.
Open DOI Search in Google Scholar
[6] TÁVARA, L., MANTIČ, V., GRACIANI, E., CANAS, J., PARÍS, F. (2010). Analysis of a crack in a thin adhesive layer between orthotropic materials: An application to composite interlaminar fracture toughness test.58, 247-270.
Search in Google Scholar
[7] TÁVARA, L., MANTIČ, V., GRACIANI, E., PARÍS, F.(2011). BEM analysis of crack onset and propagation along fibre-matrix interface under transverse tension using a linear elasticbrittle interface model.35, 207-222.
Open DOI Search in Google Scholar
[8] BESSON J., CAILLETAUD, G. CHABOCHE, J.L., FOREST, S. (2010).Dordrecht: Springer.
Open DOI Search in Google Scholar
[9] ROUBÍČEK, T., KRUŽÍK, M., ZEMAN, J. (2012). Delamination and adhesive contact models and their mathematical analysis and numerical treatment. In V. Mantič, editor,, Imperial College Press.
Search in Google Scholar
[10] ROUBÍČEK, T., MANTIČ, V., PANAGIOTOPOULOS, C. Quasi-static mixed-mode delamination model., accepted.
Search in Google Scholar
[11] VODIČKA, R., MANTIČ, V. (2012). An SGBEM implementation of an energetic approach for mixed mode delamination. In: Advances in Boundary Element & Meshless Techniques XIII, 3.-5.9.2012, (319-324), Eastleigh, England: EC, Ltd.
Search in Google Scholar
[12] BOURDIN, B., FRANCFORT, A., MARIGO, J.J. (2008).Berlin: Springer.
Open DOI Search in Google Scholar
[13] ROUBÍČEK, T. (2004).Intl.Ser.Numer.Math 153. Basel: Birkhäuser.
Search in Google Scholar
[14] MIELKE, A., THEIL, F. (2004). Mathematical model for rate-independent phase transformations with hysteresis., 11, 151-189.
Search in Google Scholar
[15] BOURDIN, B., FRANCFORT, A., MARIGO, J.J. (2000). Numerical experiments in revisited brittle fracture., 48, 797-826.
Open DOI Search in Google Scholar
[16] DOSTÁL, Z. (2009),23. Berlin: Springer.
Open DOI Search in Google Scholar
[17] BAŽANT, Z., JIRÁSEK, M. (2002) Nonlocal integral formulations of plasticity and damage: Survey of progress., 128(11), 1119-1149.
Open DOI Search in Google Scholar
[18] MATLAB (2009). V 7.9.0.529. The Math Works, Inc.
Search in Google Scholar
[19] BARTELS, S., KRUŽÍK, M. (2011). An efficient approach to the numerical solution of rate-independent problems with non-convex energies.9(3), 1276-1300.
Open DOI Search in Google Scholar
[20] TÁVARA, L., MANTIČ, V., GRACIANI, E., PARÍS, F. (2011). BEM analysis of crack onset and propagation along fibre-matrix interface under transverse tension using a linear elastic brittle interface model., 35, 207-222.
Open DOI Search in Google Scholar