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Computational mechanics of material interfaces : trends and

challenges

Citation for published version (APA):

Geers, M. G. D., Samimi, M., Dommelen, van, J. A. W., Peerlings, R. H. J., & Hoefnagels, J. P. M. (2010). Computational mechanics of material interfaces : trends and challenges. In O. Allix, & P. Wriggers (Eds.), Proceedings of the IVth European Conference on Computational Mechanics (ECCM2010), 16-21 May 2010, Paris, France

Document status and date: Published: 01/01/2010

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ECCM 2010

IV European Conference on Computational Mechanics Palais des Congrès, Paris, France, May 16-21, 2010

Computational mechanics of material interfaces:

trends & challenges

M.G.D. Geers, M. Samimi, J.A.W. van Dommelen, R.H.J. Peerlings, J.P.M. Hoefnagels

Eindhoven University of Technology, Department of Mechanical Engineering, Mechanics of Materials The Netherlands, m.g.d.geers@tue.nl

Interfaces are omnipresent in most engineering materials and structures across the scales, and they have a major impact on the resulting mechanical properties, both in the positive and the negative sense. Considerable research efforts are nowadays focused on the adequate computational description of the interface, which has to account for its different constitutive behaviour modes at each of the scales. At the level of micro-scale deformation mechanisms these modes typically are: constraining deformation (hard surface coatings, interfaces in precipitation strengthened alloys), absorbing deformation (decohesion and delamination), transmitting deformation (plastic slip through grain boundaries). The role of external and internal boundaries is even more dominant in micromechanical systems, where the surface-to-volume ratio changes drastically. Ample research efforts are being initiated in the field to reveal the mechanical behaviour of interfaces and surfaces across the scales, whereby the computational modelling thereof is a prime goal.

This presentation addresses trends and challenges in the computational mechanics modelling of in-terfaces, from different perspectives:

• Cohesive zones: They are by now a classical tool to describe one of the particular behaviour modes

of interfaces, dominated by decohesion and delamination. In the context of this wide spread field of computational mechanics, emphasis is put on two particular issues:

– Large deformation description: unlike solids and fluids, this has received less attention for

cohesive zones. The problem will be addressed with a delamination example revealing very large deformations.

– Quasi-brittle interfaces: it is known that the cohesive zone modelling of brittle

delamina-tion processes suffers from an extreme discretizadelamina-tion sensitivity. To remedy this problem, a enriched cohesive zone element will be presented.

• Intrinsic multi-scale aspects: The cohesive zone concept lumps all deformation in the interfacial

decohesion plane. The limitations thereof are not always properly understood, and will be illus-trated with a particular example. These limitations call for an extended interfacial description, in which novel multi-scale methods play an important role.

Multi-scale characterization of delaminating polymer-metal interfaces

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• Constraining interfaces: Compatible interfaces will naturally induce a constraint through the

coarse-scale elastic fields. Less obvious are the resulting constraints acting on the micro-coarse-scale carriers of deformation and the resulting coarse grained impact thereof. This holds particularly for plastic slip in metals, as occurring at grain boundaries, phase boundaries, oxide layers, coatings, etc. This problem reveals the intrinsic role of discreteness and shows a rigorous link with strain gradient plasticity models, whereby its physical justification becomes more natural.

• Transmitting interfaces: In some particular cases, fine scale deformation carriers are able to cross

the interface. This is particularly relevant for interfaces joining materials with similar atomic or microstructures and similar deformation carriers, e.g. dislocation-based slip in single phase or multi-phase polycrystals. A simple grain boundary is the most typical example, and proper constitutive equations to describe the physical phenomena accurately are still lacking.

• Interfaces in electronics and miniaturized systems: Interfaces and boundaries in

micro-electronics and miniaturized systems are intrinsically important, for which the typical size of the material’s microstructure is no longer negligible with respect to the component or structural size. As a result, typical failure modes and a number of characteristic size effects emerge.

• Multi-physics aspects of interfaces in solids: There are several engineering problems, which are

characterized by the intrinsic interaction between the mechanical field and other fields acting through the interface (e.g. thermo-mechanical interaction in heat conduction, electro-mechanical interaction in MEMS, etc.). Challenges in this context are given on the basis of a practial example, i.e. thermoshock damage in a refractory material.

References

[1] International Journal of Solids and Structures, 43, 7304-7321, 2006. [2] European Journal of Mechanics A/Solids, 26(1), 1-19, 2007. [3] European Journal of Mechanics, 26(1), 1-19, 2007.

[4] Microelectronics Reliability, 47, 1251-1261, 2007.

[5] International Journal of Solids and Structures, 44, 5680-5694, 2007. [6] Materials Science and Engineering A, 486, 653-661, 2008.

[7] Journal of the Mechanics and Physics of Solids, 56, 2687-2706, 2008.

[8] International Journal for Numerical Methods in Engineering, 73(2), 185-204, 2008. [9] European Journal of Mechanics A/Solids, 27(5), 737-763, 2008.

[10] Journal of the Mechanics and Physics of Solids, 56, 3259-3276, 2008. [11] Mechanics of Materials, 40(4-5), 302-317, 2008.

[12] Computational Mechanics, 42, 171-180, 2008.

[13] Journal of the Mechanics and Physics of Solids, 56(8), 2687-2706, 2008. [14] Mechanics of Materials, 40, 780-791, 2008.

[15] Journal of the Mechanics and Physics of Solids, 57, 1801-1814, 2009. [16] Advanced Engineering Materials, 11(3), 143-147, 2009.

[17] International Journal for Numerical Methods in Engineering, 80, 609-630, 2009. [18] International Journal of Fracture, 158(2), 183-195, 2009.

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