2020
DOI: 10.1016/j.susc.2019.121532
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Low-index surface energies, cleavage energies, and surface relaxations for crystalline NiAl from first-principles calculations

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Cited by 21 publications
(9 citation statements)
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“…The required cleave energy E c is calculated (using the formula mentioned by Wang et al) to be E c = 0.88 J m À2 . 51 Similar to HgTe, the low dimensional phase of AgSrBi exhibits a semi-conducting nature with a global gap of 0.19 eV along the high symmetry point G in the BZ (as evident from Fig. 3(c) and 4(e)).…”
Section: Papermentioning
confidence: 82%
“…The required cleave energy E c is calculated (using the formula mentioned by Wang et al) to be E c = 0.88 J m À2 . 51 Similar to HgTe, the low dimensional phase of AgSrBi exhibits a semi-conducting nature with a global gap of 0.19 eV along the high symmetry point G in the BZ (as evident from Fig. 3(c) and 4(e)).…”
Section: Papermentioning
confidence: 82%
“…In order to calculate interfacial energies of M 23 C 6 /M 7 C 3 and M 23 C 6 /Fe interfaces with and without boron, surface energies of Fe 13 Cr 10 C 6 (1 1 1) slab, Fe 13 Cr 10 C 5 B (1 1 1) slab, Cr 4 Fe 3 C 3 (11¯00) slab and Fe (1 1 0) slab are needed. The surface energy can be given as the following equation 38 :σ=12AEslabnEbulk,where Eslab denotes the energy of the slab after fully relaxation, n is the number of unit cells in the slab, Ebulk is the energy of a bulk unit cell, A is the surface area. The calculated σ is an average surface energy of the two terminal surfaces of a slab.…”
Section: Resultsmentioning
confidence: 99%
“…The interatomic forces were minimized to 0.005 eV Å −1 for structural optimizations. Furthermore, the surface energy γ 49 of a slab is defined as γ = 1/2 A ( E slab − Nμ bulk )where A is the surface area, E slab is the total energy of the relaxed slab, and Nμ bulk is the energy of an equal number of bulk atoms.…”
Section: Methodsmentioning
confidence: 99%