Exact density of states of a two-dimensional electron gas in a strong magnetic field and a long-range correlated random potential
Lothar Spies (1), Walter Apel (2), and Bernhard Kramer (1) ((1) U, Hamburg, (2) PTB Braunschweig, Germany )

TL;DR
This paper derives an exact expression for the density of states of a 2D electron gas subjected to a strong magnetic field and a long-range correlated random potential, providing precise insights into its quantum behavior.
Contribution
It presents the first exact analytical derivation of the density of states for a 2D electron gas in a magnetic field with long-range correlated disorder.
Findings
Exact averaged Feynman propagator derived
Density of states explicitly calculated
Results applicable to systems with long-range disorder
Abstract
We derive an exact result for the averaged Feynman propagator and the corresponding density of states of an electron in two dimensions in a perpendicular homogeneous magnetic field and a Gaussian random potential with long-range spatial correlations described by a quadratic correlation function.
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