Electronic states and Landau levels in graphene stacks

By Francisco Guinea, A. C. Castro Neto, N. M. R. Peres. 2006

492 citations recorded by the source corpus.

We analyze, within a minimal model that allows analytical calculations, the electronic structure and Landau levels of graphene multi-layers with different stacking orders. We find, among other results, that electrostatic effects can induce a strongly divergent density of states in bi- and tri-layers, reminiscent of one-dimensional systems. The density of states at the surface of semi-infinite stacks, on the other hand, may vanish at low energies, or show a band of surface states, depending on the stacking order.

Subfields: Materials Chemistry, Organic Chemistry

View Paper: https://www.semanticscholar.org/paper/fc4e093ca73529945a71ec7378318e64e9f95813

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In Materials Chemistry

In Organic Chemistry

Citations in the corpus

Flat bands in topological media (2010, background): “They were suggested in strongly interacting systems [17–20], in the core of quantized vortices[21], in 2+1 dimensional quantum field theory which is dual to a gravitational theory in the anti-de Sitter background[22], in rhombohedral graphite[23] and on graphene edge [24], and on the surface of supe”
Colloquium : Spintronics in graphene and other two-dimensional materials (2019, background): “This symmetry-based analysis can be extended to graphene multilayers with an arbitrary number of layers N (Guinea et al., 2006; Mañes et al., 2007; Partoens and Peeters, 2006).”
The shear mode of multilayer graphene. (2011, background): “, trilayer graphene (TLG) has a unique electronic structure consisting, in the simplest approximation, of massless SLG and massive BLG subband”