Dislocation processes in the deformation of nanocrystalline aluminium by molecular-dynamics simulation
By V. Yamakov, D. Wolf, S. R. Phillpot ¶, A. Mukherjee, Herbert Gleiter. Nature Materials, 2002
926 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/beef45d06b865015b26905d4f0149f356735cf2e
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In Materials Chemistry
- Yuntian Zhu
- R. Valiev
- I. Ovid’ko
- Xiaozhou Liao
- Enrique J. Lavernia
- Xiaolei Wu
- Yonghao Zhao
- M. Murashkin
In Mechanical Engineering
- Yuntian Zhu
- R. Valiev
- I. Ovid’ko
- Xiaozhou Liao
- Yonghao Zhao
- Enrique J. Lavernia
- M. Murashkin
- V. Yamakov
Citations in the corpus
- Review on superior strength and enhanced ductility of metallic nanomaterials (2018, methodology): “Twinning mechanisms observed and proposed in NC fcc metals by both MD simulations [84,95] and HRTEM [13] include homogeneous nucleation by the coincidental overlapping of two stacking fault ribbons formed by dissociated lattice dislocations [82], grain boundary splitting and migration [91], overlapp”
- Structural characterization of deformed crystals by analysis of common atomic neighborhood (2007, methodology): “The CNA has been useful in the investigation of several other systems such as the microstructure of liquid and amorphous Ni [8], small Au clusters [9,10], metallic nanocontacts [11], grain boundaries [12,13], dislocation processes in nanocrystalline aluminum [14], liquid and supercooled tantalum [15”
- Deformation-mechanism map for nanocrystalline metals by molecular-dynamics simulation (2004, result): “By contrast with our previous simulations of dislocation processes in columnar microstructure”
- Stacking fault energies of face-centered cubic concentrated solid solution alloys (2017, positive): “Indeed, previous atomistic simulations have shown that the γ surface in a fcc lattice within the {111} plane gliding along the <112> direction provided sufficient fundamental information to properly classify the deformation modes [11,12].”