1992
DOI: 10.1016/0749-6419(92)90060-p
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Finite element method analysis of micro-macro transition in polycrystalline plasticity

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Cited by 15 publications
(3 citation statements)
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“…[7,[71][72][73]76] Another phenomenological approach consists of evaluating X inter using a "self-consistent scheme." [74,75] However, these theoretical approaches do not consider the grain-boundary structure and the different micromechanisms associated with the stress-strain behavior of the grain boundary and its vicinity. In this opinion, the MA model remains a good compromise between the mechanical approach and microscopic description of intergranular internal stress.…”
Section: B Inter-and Intragranular Backstressesmentioning
confidence: 99%
“…[7,[71][72][73]76] Another phenomenological approach consists of evaluating X inter using a "self-consistent scheme." [74,75] However, these theoretical approaches do not consider the grain-boundary structure and the different micromechanisms associated with the stress-strain behavior of the grain boundary and its vicinity. In this opinion, the MA model remains a good compromise between the mechanical approach and microscopic description of intergranular internal stress.…”
Section: B Inter-and Intragranular Backstressesmentioning
confidence: 99%
“…4.4.1 -Geometrically necessary dislocations and Hall-Petch relationship. Many recent numerical works tried to deal with inter-granular stress fluctuations in terms of statistical point of view, which depend on boundary conditions and constitutive equations used to describe grain behaviour [9,10,12,14,[124][125][126]. Moreover, one has acknowledged the importance of geometrical dislocation density close to grain boundary on the evolution of inter-granular long-range internal stresses in relation to lattice curvature [9,11,127].…”
Section: Internal Stressesmentioning
confidence: 99%
“…Among the different multiscale approaches that exist for the determination of the plasticity of heterogeneous materials, Finite Elements (FE) analysis has provided new insights since the 1990s (see for example Becker, 1991;Kalidindi et al, 1992, Havlicek et al, 1992Beaudoin et al, 1993). This approach applies crystalline plasticity constitutive laws at the scale of the crystals constituting the polycrystalline volume of study.…”
Section: Modelling Polycrystal Plasticity By Finite Elementsmentioning
confidence: 99%