2019
DOI: 10.1016/j.actamat.2019.07.030
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A new scenario for ‹c› vacancy loop formation in zirconium based on atomic-scale modeling

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Cited by 36 publications
(24 citation statements)
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“…The fraction of <c> loops is too small to argue that the remaining vacancy <a> loops all coalesced to form <c> loops 29 , or that the interaction between the irradiation cascades and a high density of pre-existing <a> vacancy loops accelerated <c> loop formation 5 . While MD simulations have shown that the small size <c> loop can transform from a 3D pyramidal defect, of which the critical size consists of 400 vacancies 30 , no such 3D pyramidal defects are observed in our experiment and other studies. Here, we observe a high density of 2D TVPs (one to three atomic layers thick) on the basal plane with sizes no more than 11 nm.…”
Section: Discussioncontrasting
confidence: 80%
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“…The fraction of <c> loops is too small to argue that the remaining vacancy <a> loops all coalesced to form <c> loops 29 , or that the interaction between the irradiation cascades and a high density of pre-existing <a> vacancy loops accelerated <c> loop formation 5 . While MD simulations have shown that the small size <c> loop can transform from a 3D pyramidal defect, of which the critical size consists of 400 vacancies 30 , no such 3D pyramidal defects are observed in our experiment and other studies. Here, we observe a high density of 2D TVPs (one to three atomic layers thick) on the basal plane with sizes no more than 11 nm.…”
Section: Discussioncontrasting
confidence: 80%
“…They can make up to 50% of the <a> loops at temperatures between 400 °C to 450 °C 3 and up to 70% at irradiation temperatures >450 °C 1 . From atomic-scale modeling, a mechanism for <c> loop generation based on the collapse of irradiation-produced pyramids has been proposed 30 . Unlike the prior proposals, the formation of <c> loops in this case would be independent of the formation of <a> vacancy loops, and would instead require the collapse of a stacking fault pyramid that has grown beyond a critical size 30 32 .…”
Section: Introductionmentioning
confidence: 99%
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“…Atomistic simulations of most hexagonal metals and their alloys have been dominated by two classes of models: density functional theory (DFT) [1] and classical empirical potentials [most notably embedded atom model (EAM) [2]]. DFT models are effectively parameter free and transferable for use over a large range of different systems [3]; however, they are severely limited by the computational resources required for a simulation, with system sizes only rarely exceeding 1000 atoms [4][5][6]. Empirical potentials, on the other hand, require extensive parametrization, which may need to be redone with the addition of new elements to the model, and are generally only applicable for a limited number of problems.…”
Section: Introductionmentioning
confidence: 99%