1999
DOI: 10.1016/s1359-6454(99)00077-4
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Computer experiment on superposition of strengthening effects of different particles

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Cited by 75 publications
(29 citation statements)
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“…9) Table 4 includes the overall CRSS contributed by these four obstacles based on the linear (t o1 ) and Pythagorean (t o2 ) addition rules. Previous rigorous studies have tried the addition rule with an adjustable exponent q, or o q ¼ 1 q þ 2 q , 9,13,14) and q ¼ 1 and 2 would yield eqs. (3) and (4), respectively.…”
Section: Strengthening Analysesmentioning
confidence: 99%
“…9) Table 4 includes the overall CRSS contributed by these four obstacles based on the linear (t o1 ) and Pythagorean (t o2 ) addition rules. Previous rigorous studies have tried the addition rule with an adjustable exponent q, or o q ¼ 1 q þ 2 q , 9,13,14) and q ¼ 1 and 2 would yield eqs. (3) and (4), respectively.…”
Section: Strengthening Analysesmentioning
confidence: 99%
“…[24]), the modelling of strength of crystalline materials using theory of dislocation movement and dislocation pinning (by precipitates, grain boundaries) (e.g. [1,2,25]), as well as finite element (FE) modelling of mechanical properties (e.g. for composite material).…”
Section: 2mentioning
confidence: 99%
“…Hence, there exists a considerable body of work on modelling independent contributions of strength in alloys and composites but predictive modelling of properties of complex alloys and composites requires superposition of these contributions. This type of complex strength modelling has been performed, to a varying degree of detail, for several monolithic precipitation hardened alloys [3,4,5,25,52,54,55], and recently a detailed model of strengthening in precipitation hardened metal matrix composites (MMCs) has been reported by the present authors [56,57,58]. In the strength modelling approach adopted in the present paper, the strengthening of MMCs and monolithic alloys are ascribed to five mechanisms: i. Precipitation strengthening, which involves strengthening of grains due to GPB zones, δ' (Al 3 Li) phase and S′ (Al 2 CuMg) phase [59,60], with a small contribution due to β′ (Al 3 Zr) dispersoids.…”
Section: Physically-based Modellingmentioning
confidence: 99%
“…The critical angle between the arms of the dislocation corresponding to each obstacle was used as the breakaway criterion. Zhu et al 12,13 studied the strengthening effects due to unshearable spherical, rodlike, and platelike obstacles. In their simulation they introduced the criterion to determine the instability of the dislocation configuration in terms of the spacing of any two face-to-face bowed-out dislocation segments.…”
Section: Introductionmentioning
confidence: 99%