2022
DOI: 10.1002/pssb.202100668
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A DFT Study of AlnTin (n = 2–12) Alloy Clusters

Abstract: Herein, Al n Ti n (n = 2–12) clusters are studied by density‐functional theory method. The evolution of the geometric structure shows that Ti atoms tend to gather inside the clusters. The analysis of the relative stability and highest occupied molecular orbital–lowest unoccupied molecular orbital (HOMO–LUMO) gap show that Al n Ti n (n = 2–12) clusters tend to be stable and the bonding probability increases when n > 8. Nature bond orbitals (NBO) results show that the strong d‐orbital effect between Ti atoms r… Show more

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Cited by 3 publications
(3 citation statements)
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“…Based on the structural evolution law of In n Sn n ( n = 2–12) clusters, the thermodynamic stability of In n Sn n ( n = 2–12) clusters was further analyzed against cluster size n . The average binding energies ( E b ), fragmentation energies (Δ E ), and second‐order energy differences (Δ 2 E ) of In n Sn n ( n = 2–12) clusters can be defined as [ 59–61 ] Enormalb=false[nEfalse(Snfalse)+nEfalse(Infalse)Efalse(SnnInnfalse)false]/2nΔE=Efalse(Snn1Inn1false)+Efalse(SnInfalse)Efalse(SnnInnfalse)Δ2E=Efalse(Snn1Inn1false)+Efalse(Snn+1Inn+1false)2Efalse(SnnInnfalse)where E (Sn), E (In), E (In n −1 Sn n −1 ), E (In n Sn n ), and E (In n +1 Sn n +1 ) are the energies of the single Sn atoms, single In atoms, In n ‐1 Sn n −1 clusters, In n Sn n clusters, and In n +1 Sn n +1 clusters, respectively.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Based on the structural evolution law of In n Sn n ( n = 2–12) clusters, the thermodynamic stability of In n Sn n ( n = 2–12) clusters was further analyzed against cluster size n . The average binding energies ( E b ), fragmentation energies (Δ E ), and second‐order energy differences (Δ 2 E ) of In n Sn n ( n = 2–12) clusters can be defined as [ 59–61 ] Enormalb=false[nEfalse(Snfalse)+nEfalse(Infalse)Efalse(SnnInnfalse)false]/2nΔE=Efalse(Snn1Inn1false)+Efalse(SnInfalse)Efalse(SnnInnfalse)Δ2E=Efalse(Snn1Inn1false)+Efalse(Snn+1Inn+1false)2Efalse(SnnInnfalse)where E (Sn), E (In), E (In n −1 Sn n −1 ), E (In n Sn n ), and E (In n +1 Sn n +1 ) are the energies of the single Sn atoms, single In atoms, In n ‐1 Sn n −1 clusters, In n Sn n clusters, and In n +1 Sn n +1 clusters, respectively.…”
Section: Resultsmentioning
confidence: 99%
“…Based on the structural evolution law of In n Sn n (n = 2-12) clusters, the thermodynamic stability of In n Sn n (n = 2-12) clusters was further analyzed against cluster size n. The average binding energies (E b ), fragmentation energies (ΔE), and second-order energy differences (Δ 2 E) of In n Sn n (n = 2-12) clusters can be defined as [59][60][61] The E b of the In n Sn n clusters increased with an increase in the cluster size n, indicating that the interaction of atoms is enhanced and the stability of the cluster increases (Figure 2). By comparing the E b of In n Sn n clusters with those of In 2n and Sn 2n clusters with the same atomic number, [27,30,34,35,40,44,48] the E b of Sn 2n clusters were significantly higher than those of In n Sn n clusters but much higher than that of In 2n clusters, which may be the reason for the Sn atom aggregation in the In n Sn n (n = 2-12) clusters.…”
Section: Relative Stability Of In N Sn N Clustersmentioning
confidence: 99%
“…This phenomenon is more common in the structural evolution of Al n Ti n clusters. [39] During crystal growth, this stable triangular structure was more inclined to adsorb Ti atoms. A similar phenomenon was observed for the triangular structure of Al 3 .…”
Section: Geometric Structure Of Sn N Al N Clustersmentioning
confidence: 99%