The paper proves asymptotic closeness of eigenvalues to the Stark ladder and power-law localization of eigenfunctions and the associated evolution for long-range discrete Dirac operators with Stark potential.
Title resolution pending
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
years
2026 3verdicts
UNVERDICTED 3representative citing papers
Power-law SULE yields equidistribution of localization centers, bounds on eigenfunction correlators with a converse implication, and enables power-law localization for long-range operators with sublinear Stark potentials.
A survey of quantum hardware platforms and methods for simulating condensed matter physics, covering ground states, topology, non-equilibrium dynamics, and the role of noisy devices as prototypes for fault-tolerant simulation.
citing papers explorer
-
Localization and eigenvalue asymptotics for long-range discrete Dirac operators with Stark potential
The paper proves asymptotic closeness of eigenvalues to the Stark ladder and power-law localization of eigenfunctions and the associated evolution for long-range discrete Dirac operators with Stark potential.
-
Eigenfunction correlators under power-law SULE and localization for lattice operators
Power-law SULE yields equidistribution of localization centers, bounds on eigenfunction correlators with a converse implication, and enables power-law localization for long-range operators with sublinear Stark potentials.