Dynamic Hubbard Model
- 26 October 2001
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 87 (20) , 206402
- https://doi.org/10.1103/physrevlett.87.206402
Abstract
The Hubbard on-site repulsion between opposite spin electrons on the same atomic orbital is widely regarded to be the most important source of electronic correlation in solids. Here we extend the Hubbard model to account for the fact that the experimentally measured atomic is different from the one obtained by calculation of the atomic Coulomb integral. The resulting model describes quasiparticles that become increasingly dressed as the number of electrons in the band increases. Superconductivity can result in this model through quasiparticle undressing. Various signatures of this physics in spectroscopies in the normal and superconducting states are discussed. A novel effect in the normal state is predicted to be electroluminescence at the sample-positive counterelectrode boundary.
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This publication has 14 references indexed in Scilit:
- Dynamic scaling of the submonolayer island size distribution during self-assembled monolayer growthPhysical Review B, 1999
- Dynamical mean-field theory of strongly correlated fermion systems and the limit of infinite dimensionsReviews of Modern Physics, 1996
- Nonlinear excitation of capillary waves by the Marangoni motion induced with a modulated laser beamPhysical Review B, 1995
- Inapplicability of the Hubbard model for the description of real strongly correlated electronsPhysica B: Condensed Matter, 1994
- Electron- and hole-hopping amplitudes in a diatomic molecule. II. Effect of radial correlationsPhysical Review B, 1993
- Polaronic superconductivity in the absence of electron-hole symmetryPhysical Review B, 1993
- Hole superconductivity and the high-oxidesPhysical Review B, 1990
- Effective interactions in an oxygen-hole metalPhysical Review B, 1989
- Studies of polaron motionAnnals of Physics, 1959
- The Theory and Calculation of Screening ConstantsPhysical Review B, 1930