Inertial and topological effects on a 2D electron gas

Abstract

In this work, we study how the combination of rotation and a topological defect can influence the energy spectrum of a two dimensional electron gas in a strong perpendicular magnetic field. A deviation from the linear behavior of the energy as a function of magnetic field, caused by a tripartite term of the Hamiltonian, involving magnetic field, the topological charge of the defect and the rotation frequency, leads to novel features which include a range of magnetic field without corresponding Landau levels and changes in the Hall quantization steps.

11 pages,9 figures

References in corpus (3)

• On the quantum dynamics of a point particle in conical space
• Landau levels, self-adjoint extensions and Hall conductivity on a cone
• Inertial-Hall effect: the influence of rotation on the Hall conductivity

Cited by in corpus (2)

• The quantum Hall effect under the influence of gravity and inertia: A unified approach
• Impact of the Sagnac Effect on Thermodynamic and Magnetocaloric Properties of a Rotating Two-Dimensional Electron Gas