A model-reduction approach to the micromechanical analysis of polycrystalline materials

Author:

Michel Jean-Claude,Suquet Pierre

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Computational Theory and Mathematics,Mechanical Engineering,Ocean Engineering,Computational Mechanics

Reference46 articles.

1. Armstrong P, Frederick C (1966) A mathematical representation of the multiaxial Bauschinger effect. Central Electricity Generating Board and Berkeley Nuclear Laboratories, Research & Development Department Report RD/B/N731, reprinted in. Mat High Temp 24(2007):11–26

2. Asaro R (1983) Micromechanics of crystals and polycrystals. In: Hutchinson J, Wu T (eds) Advances in applied mechanics. Academic Press, New-York, pp 1–114

3. Ashby M, Duval P (1985) The creep of polycrystalline ice. Cold Reg Sci Technol 11:285–300

4. Castelnau O, Canova G, Lebensohn R, Duval P (1997) Modelling viscoplastic behavior of anisotropic polycrystalline ice with a self-consistent approach. Acta Mater 45:4823–4834

5. Castelnau O, Duval P, Montagnat M, Brenner R (2008) Elastoviscoplastic micromechanical modeling of the transient creep of ice. J Geophys Res 113:B11203

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