2021
DOI: 10.1039/d0nr09059j
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Phase stability of monolayer Si1−xGexalloys with a Dirac cone

Abstract: Phase stability and electronic properties of two-dimensional Si1-xGex alloys are investigated via the first-principles method in combination with the cluster expansion and Monte Carlo simulations. The calculated composition-temperature phase diagram...

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Cited by 3 publications
(2 citation statements)
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“…23,24 Since the synthesis of new 2D materials is timeconsuming and costly, the theoretical calculation is of great utility. Some new 2D materials such as 2D magnetic MSi 2 C x N 4−x (M = Cr, Mo, and W; x = 1 and 2), 25 anisotropic MBs (M = Cr, Mn or Fe; B = boron), 26 CrX 3 (X = I, Br, and Cl), 27 tetragonal and hexagonal boron nitride, 28 graphene-like Si 1−x Ge x , 29 α′-boron sheet, 30 and B 2 X 3 (X = Se and Te) photocatalysts 31 are theoretically predicted by different theoretical schemes, which present a set of unique functional properties. [32][33][34] Recently, auxetic materials characterized by negative Poisson's ratios (NPRs) have attracted tremendous research attention from both fundamental science and practical application points of view.…”
Section: Introductionmentioning
confidence: 99%
“…23,24 Since the synthesis of new 2D materials is timeconsuming and costly, the theoretical calculation is of great utility. Some new 2D materials such as 2D magnetic MSi 2 C x N 4−x (M = Cr, Mo, and W; x = 1 and 2), 25 anisotropic MBs (M = Cr, Mn or Fe; B = boron), 26 CrX 3 (X = I, Br, and Cl), 27 tetragonal and hexagonal boron nitride, 28 graphene-like Si 1−x Ge x , 29 α′-boron sheet, 30 and B 2 X 3 (X = Se and Te) photocatalysts 31 are theoretically predicted by different theoretical schemes, which present a set of unique functional properties. [32][33][34] Recently, auxetic materials characterized by negative Poisson's ratios (NPRs) have attracted tremendous research attention from both fundamental science and practical application points of view.…”
Section: Introductionmentioning
confidence: 99%
“…[46][47][48] Moreover, As 1−x P x with an increasing x possess more stiffness due to the fact that the single atomic layer structure with higher buckling height is always more susceptible to deformation by in-plane strain. [49] According to the definitions, the mechanical properties including Young's moduli and Poisson ratios can be calculated from the stiffness components. [50] Figure S3 in the Supporting Information illustrates the polar diagram of Young's moduli and Poisson ratio derived from the experimentally relevant relaxed-ion elastic stiffness coefficients for both αand β-As 1−x P x solid solutions.…”
Section: Resultsmentioning
confidence: 99%