2001
DOI: 10.1016/s1359-6454(01)00095-7
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Strengthening of an L12-ordered γ′-intermetallic by disordered γ-particles. Part I: Computer simulations

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Cited by 19 publications
(8 citation statements)
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“…This pinning mechanism causes hardening of the alloy, in constant strain rate tests [5] as well as in the present creep tests. This is in agreement with the experimental work on a (Ni, Co) 3 (Al, Ti) alloy and the computer simulations of Nembach and his students [17,[32][33][34] who considered the interaction of superdislocations in the g 0 matrix with spherical g precipitates. The maximum resolved shear stress needed by the superdislocations to pass through the g precipitates is about 40-50% of the critical resolved shear stress [17,34].…”
Section: Dislocation Microstructuresupporting
confidence: 89%
“…This pinning mechanism causes hardening of the alloy, in constant strain rate tests [5] as well as in the present creep tests. This is in agreement with the experimental work on a (Ni, Co) 3 (Al, Ti) alloy and the computer simulations of Nembach and his students [17,[32][33][34] who considered the interaction of superdislocations in the g 0 matrix with spherical g precipitates. The maximum resolved shear stress needed by the superdislocations to pass through the g precipitates is about 40-50% of the critical resolved shear stress [17,34].…”
Section: Dislocation Microstructuresupporting
confidence: 89%
“…Recent computer simulations, using an accurate line tension approximation (taking account of dislocation character and dissociation) for the dislocations and applied to the precipitation strengthening of an ordered 0 alloy by low volume fraction, small precipitate size, disordered , have been carried out [5][6][7]. Their results are in good agreement with the Friedel equation [8].…”
Section: Introductionmentioning
confidence: 70%
“…(2) and (3), the value of b, APB , G, and T should be known; In present study, b and APB were taken as 0.254 nm and 0.28 J m −2 , respectively [15]. The shear modulus G [=0.5E/(1 + )] was calculated using elastic modulus E = 221 GPa (of Inconel 740) and Poisson's ratio = 0.35 [16], and T was estimated as 0.5Gb 2 [7]. Although the cutting mechanism is known to be pre-dominant mechanism for the precipitation strengthening in a superalloy, previous works [14] reported that, in a limited condition (e.g., for large precipitates in an overaged condition), precipitation strengthening of superalloys can be also controlled by Orowan mechanism.…”
Section: Overall Hardness Changementioning
confidence: 99%