2009
DOI: 10.1016/j.intermet.2009.04.007
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Dislocation dynamics simulations of precipitation hardening in Ni-based superalloys with high γ′ volume fraction

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Cited by 90 publications
(45 citation statements)
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“…In the present paper, the KW locks were simulated by considering a KW unlocking stress τ KW , which corresponds to the friction stress τ F in Eq. (9), and is expressed as (Vattré et al 2009):…”
Section: Peach-koehler Force Equations Of Motion and Short-range Intmentioning
confidence: 99%
See 1 more Smart Citation
“…In the present paper, the KW locks were simulated by considering a KW unlocking stress τ KW , which corresponds to the friction stress τ F in Eq. (9), and is expressed as (Vattré et al 2009):…”
Section: Peach-koehler Force Equations Of Motion and Short-range Intmentioning
confidence: 99%
“…Application of crystal plasticity was also extended to model stress-strain response and fatigue crack nucleation for polycrystalline nickel superalloy (Dunne et al 2007), with microstructure considered as one of the major factors affecting its fatigue and creep properties. The DDD method was applied for simulation of cutting of dislocation pairs into a precipitate phase (Huang et al 2012), prediction of a critical resolved shear stress (CRSS) (Vattré et al 2009), simulation of orientation-dependent mechanical response (Vattré et al 2010), and study of the role of dislocation dissociation in plastic behaviour (Huang and Li 2013) of single-crystal nickel-based superalloys.…”
Section: Introductionmentioning
confidence: 99%
“…Their simulation results showed that the CRSS varied with the square root of the precipitate volume fraction. Vattré et al [12] also demonstrated that the CRSS increased strongly with the increase in precipitate volume fraction when the average spacing of precipitates was kept constant. However, the existing 3D DDD simulations are largely limited to monotonic loading condition, without considering the effect of loading reversal.…”
Section: Introductionmentioning
confidence: 92%
“…as a friction stress in the precipitates and corresponds to the term τ F in Equation (2), was used to consider the KW locks and can be expressed as [12]:…”
Section: Peach-kohler Force Calculationmentioning
confidence: 99%
“…The strengthening contributions from dislocation shearing or bowing around the γ precipitates are modeled taking the microstructure and chemistry of the alloy into account. For these models, the volume fraction and mean radius of γ (V γ f andR γ ) are the needed microstructure parameters [49,54,93] and the anti-phase boundary energy (E AP B ) is an important chemical parameter that determines whether a weak or strong dislocation coupling effect dominates over the dislocations shearing effect [19,20,22]. The models for additional strengthening mechanisms, such as solid solution strengthening and Hall-Petch effect, have also been implemented based on the statistical analyses [49,73].…”
Section: Yield Stressmentioning
confidence: 99%