Orbital diamagnetism in multilayer graphenes : Systematic study with the effective mass approximation
By M. Koshino, T. Ando. 2007
175 citations recorded by the source corpus.
We present a theoretical study on the orbital magnetism in multilayer graphenes within the effective mass approximation. The Hamiltonian and thus susceptibility can be decomposed into contributions from sub-systems equivalent to monolayer or bilayer graphene. The monolayer-type subband exists only in odd layers and exhibits a delta-function susceptibility at $E_F=0$. The bilayer-type subband appearing in every layer number gives a singular structure in the vicinity of $E_F=0$ due to the trigonal warping as well as a logarithmic tail away from $E_F=0$. The integral of the susceptibility over energy is approximately given only by the layer number.
Subfields: Atomic and Molecular Physics, and Optics, Materials Chemistry
View Paper: https://www.semanticscholar.org/paper/cc8336ae21040651ff192acc2e8aca45e041f178
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In Atomic and Molecular Physics, and Optics
- Phaedon Avouris
- Mildred S. Dresselhaus
- R. Saito
- G. Dresselhaus
- V. Perebeinos
- M. Freitag
- Jing Kong
- A. Jorio
In Materials Chemistry
- Mildred S. Dresselhaus
- R. Saito
- G. Dresselhaus
- Phaedon Avouris
- M. Freitag
- V. Perebeinos
- Jing Kong
- A. Reina
Citations in the corpus
- G' band Raman spectra of single, double and triple layer graphene (2009, background): “It has been known that the electronic band structure [12] around the Fermi level for multi-layer graphene plays an important role in an inter-valley double resonance Raman”
- Carrier scattering, mobilities, and electrostatic potential in monolayer, bilayer, and trilayer graphene (2009, background): “ µsr = with Sc, Ssr, as fitting parameters determined by the Coulomb and short-range scattering respectively. At high temperatures, the mobility can be expressed as: 1 11 4.2 ≈− + − + − µ µ K µgr µox (5) where n T Sgr gr ∗ µ = and 1 (59 )/ (155 )/ ) 1 6.5 1 1 ( − − + − = ox ox meV T meV T e B e B S ”