journal article·2019-11-05Open access

Massless Dirac fermions in stable two-dimensional carbon-arsenic monolayer

C. Kamal

Physical Review B· Volume 100· Issue 20

Abstract

We predict from density functional theory based electronic structure calculations that a monolayer made up of carbon and arsenic atoms with a chemical composition $({\mathrm{CAs}}3)$ forms an energetically and dynamically stable system in two geometrical arrangements, namely, buckled and puckered configurations. The results of electronic structure calculations predict that the puckered monolayer is a metal, whereas the buckled monolayer is a semimetal. Interestingly, the electronic band structure of the buckled configuration possesses a linear dispersion and a Dirac cone at the Fermi level around the high-symmety $K$ point in the reciprocal lattice. Thus, at low-energy excitation (up to 105 meV), the charge carriers in this system behave as massless Dirac fermions. Detailed analysis of partial density of state indicates that the $2{p}z$ orbital of C atoms contributes significantly to the states which form the linear dispersion and hence the Dirac cone around the Fermi level. This suggests the existence of a strong correlation between the linear dispersion (Dirac cone) and ${sp}2$-like hybridization of the orbitals of C atom. Thus the electronic properties of ${\mathrm{CAs}}3$ monolayer are similar to those of graphene and other group-IV based monolayers like, silicene and germanene. In addition, we have also investigated the influence of mechanical strain on the properties of ${\mathrm{CAs}}3$ monolayer. Our results indicate that the monolayer possesses linear dispersion in the electronic band structure for a wide range of mechanical strain from $\ensuremath{-}12$% to 20%, though the position of Dirac point may not lie exactly at the Fermi level. Finally, we wish to point out that ${\mathrm{CAs}}3$ monolayer belongs to the class of Dirac materials where the behavior of particles, at low-energy excitations, is characterized by the Dirac-like Hamiltonian rather than the Schrodinger Hamiltonian.
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OpenAlex topics: Graphene research and applications · Topological Materials and Phenomena · 2D Materials and Applications

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