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The Quantum Hall Effect under the Influence of Gravity and Inertia: A Unified Approach
by
Landry, Alexandre
, Hammad, Fayçal
, Saadati, Reza
in
Charged particles
/ Eigenvalues
/ Electric fields
/ Electromagnetism
/ Electrons
/ fractional quantum Hall effect
/ gravitationally induced harmonic oscillator
/ Gravity
/ Gravity effects
/ induced field
/ Inertia (Mechanics)
/ integer quantum Hall effect
/ landau levels
/ Magnetic fields
/ noninertial frames
/ Quantum Hall effect
2024
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The Quantum Hall Effect under the Influence of Gravity and Inertia: A Unified Approach
by
Landry, Alexandre
, Hammad, Fayçal
, Saadati, Reza
in
Charged particles
/ Eigenvalues
/ Electric fields
/ Electromagnetism
/ Electrons
/ fractional quantum Hall effect
/ gravitationally induced harmonic oscillator
/ Gravity
/ Gravity effects
/ induced field
/ Inertia (Mechanics)
/ integer quantum Hall effect
/ landau levels
/ Magnetic fields
/ noninertial frames
/ Quantum Hall effect
2024
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Do you wish to request the book?
The Quantum Hall Effect under the Influence of Gravity and Inertia: A Unified Approach
by
Landry, Alexandre
, Hammad, Fayçal
, Saadati, Reza
in
Charged particles
/ Eigenvalues
/ Electric fields
/ Electromagnetism
/ Electrons
/ fractional quantum Hall effect
/ gravitationally induced harmonic oscillator
/ Gravity
/ Gravity effects
/ induced field
/ Inertia (Mechanics)
/ integer quantum Hall effect
/ landau levels
/ Magnetic fields
/ noninertial frames
/ Quantum Hall effect
2024
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The Quantum Hall Effect under the Influence of Gravity and Inertia: A Unified Approach
Journal Article
The Quantum Hall Effect under the Influence of Gravity and Inertia: A Unified Approach
2024
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Overview
The quantum Hall effect under the influence of gravity and inertia is studied in a unified way. We make use of an algebraic approach, as opposed to an analytic approach. We examine how both the integer and the fractional quantum Hall effects behave under a combined influence of gravity and inertia using a unified Hamiltonian. For that purpose, we first re-derive, using the purely algebraic method, the energy spectrum of charged particles moving in a plane perpendicular to a constant and uniform magnetic field either (i) under the influence of a nonlinear gravitational potential or (ii) under the influence of a constant rotation. The general Hamiltonian for describing the combined effect of gravity, rotation and inertia on the electrons of a Hall sample is then built and the eigenstates are obtained. The electrons mutual Coulomb interaction that gives rise to the familiar fractional quantum Hall effect is also discussed within such a combination.
Publisher
MDPI AG
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