1971
DOI: 10.1080/14786437108217406
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The work-hardening of copper-silica

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Cited by 320 publications
(73 citation statements)
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“…This confirms that the strength of nickel alloys is mainly controlled by the dislocation-precipitates interaction, especially the accumulation of dislocation loops at the matrix-precipitate interfaces. These accumulated dislocation loops form a strong network and make the mobile dislocations more difficult to bow-out between the precipitates, leading to significant strain-hardening effect [37,38]. As also demonstrated in Huang et al.…”
Section: Dislocation-precipitate Interactionmentioning
confidence: 61%
“…This confirms that the strength of nickel alloys is mainly controlled by the dislocation-precipitates interaction, especially the accumulation of dislocation loops at the matrix-precipitate interfaces. These accumulated dislocation loops form a strong network and make the mobile dislocations more difficult to bow-out between the precipitates, leading to significant strain-hardening effect [37,38]. As also demonstrated in Huang et al.…”
Section: Dislocation-precipitate Interactionmentioning
confidence: 61%
“…We stress that this is the first case where the Hirsch mechanism is dynamically observed, while TEM observations have detected only the resultant structures. Note that the mechanism of Brown and Stobbs [12] has not been observed in the conditions investigated here. More importantly, it is found that the Hirsch mechanism always occurs for the condition I, while the Orowan mechanism is realized for the condition II.…”
mentioning
confidence: 85%
“…This mechanism is named after Hirsch and referred to as the Hirsch mechanism. On the other hand, Brown and Stobbs presented another mechanism where a dislocation loop of a secondary Burgers vector nucleates on the precipitate surface [12]. In both cases, the resultant structure is a row of prismatic loops which was experimentally observed by transmission electron microscopy (TEM) [11,12,13].…”
mentioning
confidence: 99%
“…We assume for the case of interest here---namely the formation of a cylindrical or spherical plastic zone of tangled dislocations surrounding the inclusion--that the impeding effect of one dislocation upon motion of another can be represented by equation (7). The same relationship was used by Brown and Stobbs [45] to model strainhardening in the plastic zone around submicroscopic particles in a deformed copper-silica system. We make the added assumptions that flow stress and dislocation density are uniform within the plastic zone and that the plastic zone size always increases with increasing AT.…”
Section: L(i-v) Cry)mentioning
confidence: 97%