2014
DOI: 10.1021/cm501018w
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Theoretical Chemistry of α-Graphyne: Functionalization, Symmetry Breaking, and Generation of Dirac-Fermion Mass

Abstract: We investigate the electronic structure and lattice stability of pristine and functionalized (with either hydrogen or oxygen) α-graphyne systems. We identify lattice instabilities due to soft-phonon modes, and describe two mechanisms leading to gap opening in the Dirac-fermion electronic spectrum of these systems: symmetry breaking, connected with the lattice instabilities, and partial incorporation of an sp 3 -hybrid character in the covalent-bonding network of a buckled hydrogenated α-graphyne lattice that r… Show more

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Cited by 18 publications
(22 citation statements)
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“…On the other hand, c-germanyne has a gap at the Fermi level, for which the zero density of states hinders the occurrence of spin-polarization. It would be noted that the antiferromagnetism causes a gap opening in c-silicyne at the K point as shown in Figure 5 c. Following the relativistic dispersion relation of for a massive Fermion [ 57 ], the opening gap is related to the Fermion mass as . Thus, the antiferromagnetism produces a mass for the Dirac fermions in c-silicyne, which is estimated to be 0.15 m 0 from the HSE gap of 0.71 eV ( m 0 is the mass of a free electron).…”
Section: Resultsmentioning
confidence: 97%
“…On the other hand, c-germanyne has a gap at the Fermi level, for which the zero density of states hinders the occurrence of spin-polarization. It would be noted that the antiferromagnetism causes a gap opening in c-silicyne at the K point as shown in Figure 5 c. Following the relativistic dispersion relation of for a massive Fermion [ 57 ], the opening gap is related to the Fermion mass as . Thus, the antiferromagnetism produces a mass for the Dirac fermions in c-silicyne, which is estimated to be 0.15 m 0 from the HSE gap of 0.71 eV ( m 0 is the mass of a free electron).…”
Section: Resultsmentioning
confidence: 97%
“…In this regard, ab initio calculations on the electronic structure and the lattice stability of pristine and functionalized α-graphyne systems described two mechanisms leading to gap opening in the Dirac-Fermion electronic spectrum of these systems: symmetry-breaking connected with the lattice instabilities and partial incorporation of an sp 3 character in the bonding network. [29] Large carrier mobility was also observed for graph-2-yne sheets and nanoribbons, [30] for which different types of functionalization [31] and transverse electric fields [32] was implemented to tune the bandgap. Further details on the chemical properties and modifications of graph-n-ynes are reviewed in Section 4 herein.…”
Section: Electronic Propertiesmentioning
confidence: 98%
“…4.) The motivation to focus on these models is that, for D = 2, 3, they are known to be relevant to MOFs such as DCBP 3 Co 2 and DCA 3 Co 2 [71], α-graphyne [65][66][67][68], and TaS 2 [72,73]. (DCBP and DCA stand for dicyanobiphenyl and dicyanoanthracene, respectively).…”
Section: Examplesmentioning
confidence: 99%
“…1 for the schematic figure of the two-dimensional model. Such lattice structures are of interest because they are known to be realized in various organic-based materials, such as graphene superstructures [63,64], α-graphyne [65][66][67][68], and metal-organic frameworks (MOFs) [68][69][70][71], as well as some inorganic materials [72,73]. Recently, they were also discussed in the context of the square-root topological phases [74,75].…”
Section: Introductionmentioning
confidence: 99%