2021
DOI: 10.1016/j.ijfatigue.2020.106095
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Discrete crystal plasticity modelling of slip-controlled cyclic deformation and short crack growth under low cycle fatigue

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Cited by 20 publications
(4 citation statements)
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“…In this sense, a crystallographic structure is of major importance for the plasticity and plastic deformation of metallic materials. Plastic deformation is realized by dislocation movement, where slipping is the main mechanism carried out in a certain slipping system, which is defined by the family of crystallographic planes and the corresponding crystallographic direction [29]. It is known that five independent slip systems are required for deforming metal and alloys plastically without the formation of cracks, fractures, etc.…”
Section: Discussionmentioning
confidence: 99%
“…In this sense, a crystallographic structure is of major importance for the plasticity and plastic deformation of metallic materials. Plastic deformation is realized by dislocation movement, where slipping is the main mechanism carried out in a certain slipping system, which is defined by the family of crystallographic planes and the corresponding crystallographic direction [29]. It is known that five independent slip systems are required for deforming metal and alloys plastically without the formation of cracks, fractures, etc.…”
Section: Discussionmentioning
confidence: 99%
“…The kinematic hardening is mainly used to account for the asymmetric yielding behavior of the materials observed upon loading and unloading. 15,49,50 It is worth noting that in this experiment, the asymmetric yield behavior of the material can be ignored, as shown in Figure 9. Therefore, this manuscript did not consider kinematic hardening in the crystal plasticity model.…”
Section: Crystal Plasticity Modeling and Parameter Calibrationmentioning
confidence: 99%
“…The isotropic hardening rule used to determine the change in material strength is given by the following expression: {trueτ̇cαgoodbreak=r=1Nahαβ||trueγ̇αlefthitalicαβ=hrqitalicsl+1qitalicslδitalicαrhr=h0sech2h0γατsτ0 where hαβ is the slip hardening modulus; qsl is the ratio of latent to self‐hardening; δαr is the Kronecker delta; hr is the potential hardening modulus of the material; h0 is the initial hardening modulus; τs is the saturation stress; and τ0 is the initial critical resolved shear stress. The kinematic hardening is mainly used to account for the asymmetric yielding behavior of the materials observed upon loading and unloading 15,49,50 . It is worth noting that in this experiment, the asymmetric yield behavior of the material can be ignored, as shown in Figure 9.…”
Section: Microstructure Modeling Including Surface Integrity Characte...mentioning
confidence: 99%
“…Crystal plasticity (CP) constitutive models are often used to examine the correlation between mesoscopic and macroscopic mechanical responses, with a focus on the dislocation and slip properties of metallic materials. Zhang et al [12,13] developed a calculation method that combines crystal plasticity and an expansion finite element method for the purpose of predicting the growth of slip-controlled short cracks in single-crystal nickel-based superalloys. The occurrence of fracture is influenced by the cumulative shear strain of a single slip system, with the direction of crack propagation aligning with the slip surface.…”
Section: Introductionmentioning
confidence: 99%