Divergence of the effective mass of a polaron in the strong coupling limit
arXiv:1902.04025 · doi:10.1007/s10955-019-02322-3
Abstract
We consider the Fröhlich model of a polaron, and show that its effective mass diverges in the strong coupling limit.
arXiv commentLaTeX, 11 pages
References in corpus (5)
- Erratum: Exact Ground State Energy of the Strong-Coupling Polaron
- Self-Adjointness and Domain of the Froehlich Hamiltonian
- Identification of the Polaron measure in strong coupling and the Pekar variational formula
- Equivalence of two definitions of the effective mass of a polaron
- Strong coupling limit of the Polaron measure and the Pekar process
Cited by in corpus (11)
- The Landau-Pekar equations: Adiabatic theorem and accuracy
- Identification of the Polaron measure in strong coupling and the Pekar variational formula
- Effective mass of the Polaron: a lower bound
- The Fröhlich Polaron at Strong Coupling -- Part I: The Quantum Correction to the Classical Energy
- Ground State Properties in the Quasi-Classical Regime
- Quasi-Classical Dynamics
- Optimal parabolic upper bound for the energy-momentum relation of a strongly coupled polaron
- On the global minimum of the energy-momentum relation for the polaron
- The effective mass problem for the Landau-Pekar equations
- Polaron models with regular interactions at strong coupling
- Ground State of the Polaron Hydrogenic Atom in a Strong Magnetic Field