Magnetic bands for α = 1/8 and (<em>J<sub>x</sub></em>, <em>v<sub>y</sub></em>) = (0.0, 0.25), left panel, and (<em>J<sub>x</sub></em>, <em>v<sub>y</sub></em>) = (0.0431, 0.25), right panel
Andrey R Kolovsky
10.6084/m9.figshare.1012167.v1
https://iop.figshare.com/articles/figure/_Magnetic_bands_for_1_8_and_em_J_sub_x_sub_em_em_v_sub_y_sub_em_0_0_0_25_left_panel_and_em_J_sub_x_s/1012167
<p><strong>Figure 3.</strong> Magnetic bands for α = 1/8 and (<em>J<sub>x</sub></em>, <em>v<sub>y</sub></em>) = (0.0, 0.25), left panel, and (<em>J<sub>x</sub></em>, <em>v<sub>y</sub></em>) = (0.0431, 0.25), right panel.</p> <p><strong>Abstract</strong></p> <p>We study the interband Landau–Zener tunnelling of a quantum particle in the Hall configuration, i.e., in the presence of gauge field (for example, magnetic field for a charged particle) and in-plane potential field (electric field for a charged particle) normal to the lattice plane. The interband tunnelling is induced by the potential field and for the vanishing gauge field is described by the common Landau–Zener theory. We generalize this theory for a nonzero gauge field. The depletion rates of low-energy bands are calculated by using a semi-analytical method of the truncated Floquet matrix.</p>
2013-06-13 00:00:00
right
abstract
figure
method
quantum particle
lattice plane
panel
nonzero gauge field
depletion rates
landau
Hall configuration
jx
interband tunnelling
vy
i.e
Floquet matrix
presence
gauge field
Atomic Physics
Molecular Physics