2015
DOI: 10.1016/j.ijengsci.2015.03.008
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Modelling of microstructural effects on the mechanical behavior of ultrafine-grained Nickel using crystal plasticity finite element model

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Cited by 16 publications
(6 citation statements)
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“…A grain size effect will be introduced at the scale of individual slip systems by introducing a Hall-Petch type, size-dependent, hardening term in r s . This is a simple but rather common approach [25,37,38], which is computationally-efficient and therefore applicable to the analysis of polycrystals with large numbers of grains. In contrast, approaches based on the mechanics of generalized continua, such as Cosserat, micromorphic or gradient-plasticity modellings [39,40,41,42], introduce supplementary degrees of freedom and remain delicate to use with polycrystals with large numbers of grains.…”
Section: Crystal Behaviormentioning
confidence: 99%
“…A grain size effect will be introduced at the scale of individual slip systems by introducing a Hall-Petch type, size-dependent, hardening term in r s . This is a simple but rather common approach [25,37,38], which is computationally-efficient and therefore applicable to the analysis of polycrystals with large numbers of grains. In contrast, approaches based on the mechanics of generalized continua, such as Cosserat, micromorphic or gradient-plasticity modellings [39,40,41,42], introduce supplementary degrees of freedom and remain delicate to use with polycrystals with large numbers of grains.…”
Section: Crystal Behaviormentioning
confidence: 99%
“…The modeling framework described in [167] builds a full-field CPFEM model for the response of HIP and SPS processed ultra-fine-grained nickel. The model incorporates the experimentallymeasured microstructure, including grain morphology and texture as measured through EBSD.…”
Section: Models Targeting Flow Curve Predictionsmentioning
confidence: 99%
“…The final model predicts the macroscale, experimentally-observed Hall-Petch effect starting from a microstructural Hall-Petch model. The HIP data used in [167] comes from an earlier study by one of the authors [168]. This earlier work develops a simpler self-consistent viscoplastic model for the HIP material flow curves.…”
Section: Models Targeting Flow Curve Predictionsmentioning
confidence: 99%
“…For the modeling of the global and local mechanical behaviors of polycrystalline metals in a wide range of temperature or strain rate-with polycrystalline models, such as Taylor [1][2][3] or selfconsistent models [4][5][6], with Finite Element (FE) codes [7][8][9][10], or with multiscale approaches coupling discrete dislocations dynamic approaches with FE codes [11,12]-it is quite usual to use a rate-dependent crystalline constitutive law, which generally takes the form of the following power law expressed on the slip system s…”
Section: Introductionmentioning
confidence: 99%