Abstract
The diamagnetic susceptibility of a two-dimensional electron gas becomes greatly altered when the electrons are located in a parabolic quantum well. The shift of cyclotron frequency and removal of Landau-level degeneracy within the well by the quadratic potential modifies the density of states, and consequently alters the magnetic-field dependence of the free energy and the magnetization. In the zero-temperature limit, predicted changes in diamagnetic spikes for appropriate parabolic-quantum-well parameters directly reveal the effects of the quadratic potential.
- Received 9 August 1991
DOI:https://doi.org/10.1103/PhysRevB.45.3815
©1992 American Physical Society