2006
DOI: 10.1140/epjd/e2006-00069-3
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The structure of 55-atom Cu–Au bimetallic clusters: Monte Carlo study

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Cited by 40 publications
(37 citation statements)
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“…The conclusion is consistent with our simulation. Furthermore, the Cu core Au shell segregation tendency was also found by Cheng et al [56] with the Gupta potential and Monte Carlo method. Wilson et al .…”
Section: Resultssupporting
confidence: 59%
See 1 more Smart Citation
“…The conclusion is consistent with our simulation. Furthermore, the Cu core Au shell segregation tendency was also found by Cheng et al [56] with the Gupta potential and Monte Carlo method. Wilson et al .…”
Section: Resultssupporting
confidence: 59%
“…The conclusion is consistent with our simulation. Furthermore, the Cu core Au shell segregation tendency was also found by Cheng et al [56] with the Gupta potential and Monte Carlo method. Wilson et al [27] performed searching the lowest energy homotops for icosahedral and cuboctahedral Cu-Au nanoalloys, and results showed that for each composition structures tended to have predominantly Au atoms on the surface and Cu atoms in the core.…”
Section: Comparison With Previous Studiessupporting
confidence: 57%
“… 11 , 51 , 52 For very small clusters (2.88 nm), it has been shown theoretically by Wilson and Johnston, 22 using a semiempirical approach (Gupta many-body potential) that there is a tendency toward segregation with Cu-rich core and Au-rich surface, thus confirming the trend that we highlight within our thermodynamic approach. Monte Carlo simulations have also been used by Chen et al 25 on a 55-atom Cu–Au cluster and they noticed the same behavior. Experimentally, Ascensio et al 43 could identify the existence of octahedral and decahedral Au–Cu nanoparticles.…”
mentioning
confidence: 66%
“…The potentials (Tersoff, 1988(Tersoff, , 1989Baskes, 1992Baskes, , 1997Cleri and Rosato, 1993) to which we refer in this paper belong to this class of models. Some other potentials are available in the literature (Balamane et al, 1992;Cai et al, 2005;Cheng et al, 2005;Mishin et al, 2001;Yavari et al, 2007;Zhigilei and Dongare, 2002), which all have comparable advantages. We have used the Tersoff potential for some applications to graphene because of its computational convenience.…”
Section: Discrete Lattice Model Of a Solidmentioning
confidence: 99%