2018
DOI: 10.1016/j.ijsolstr.2017.05.007
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Multiscale crystal plasticity modeling of multiphase advanced high strength steel

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Cited by 36 publications
(10 citation statements)
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“…The mechanical properties of metallic materials result from their internal defect population, i.e., from their microstructure. The superior properties of AHSS in comparison to conventional single-phase steels are a result of a much more complex microstructure that, firstly, contains multiple phases (Dual-Phase (DP) steels, Complex Phase steels [3,32,55,110,423] ), and secondly, has a staggered internal hierarchy (bainitic steels, [8,64,85,[424][425][426] martensitic steels [184,185,[427][428][429] ), and, third, can provide different deformation mechanisms (TRIP steels, [1,14,265,[430][431][432] TWIP steels [151,158,193,197,433,434] ).…”
Section: A Advanced Numerical Solvers For Micromechanical Problems Amentioning
confidence: 99%
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“…The mechanical properties of metallic materials result from their internal defect population, i.e., from their microstructure. The superior properties of AHSS in comparison to conventional single-phase steels are a result of a much more complex microstructure that, firstly, contains multiple phases (Dual-Phase (DP) steels, Complex Phase steels [3,32,55,110,423] ), and secondly, has a staggered internal hierarchy (bainitic steels, [8,64,85,[424][425][426] martensitic steels [184,185,[427][428][429] ), and, third, can provide different deformation mechanisms (TRIP steels, [1,14,265,[430][431][432] TWIP steels [151,158,193,197,433,434] ).…”
Section: A Advanced Numerical Solvers For Micromechanical Problems Amentioning
confidence: 99%
“…Microstructure-based crystal plasticity (CP) models for AHSS rely on constitutive equations that describe the behavior of different phases based on their individual plastic deformation modes. [55,502] Besides, dislocation slip, these models might incorporate other plastic deformation modes, such as mechanical twinning and martensitic phase transformation. [453,501] As a result, these CP models are often very complex, and they contain a large number of constitutive parameters.…”
Section: Crystal Plasticity Data Fitting Based On Experimentsmentioning
confidence: 99%
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“…Multi-scale methods [145][146][147] have been attempted in order to apply micro-scale models to macro-scale geometries but these require homogenisation techniques (e.g. varying the dimensions of laths but assuming that all laths are identical [140]) in order to reduce the complexity of the analyses, even though the macro-scale geometries are still relatively small compared to power plant components.…”
Section: Microstructural Crystal Plasticity Modellingmentioning
confidence: 99%
“…It should be noted that for the calibration of Hill's 1948 yield function, the material parameters for out of plane stress components were assumed to be same as the isotropic von Mises yield function, i.e. L = M = 1.5 [15,16]. In addition, the anisotropy coefficients of Yld2000-2D were calibrated using the normalized yield stress values (i.e.…”
Section: Hill's 48 and Yld2000-2d Anisotropy Coefficientsmentioning
confidence: 99%