Polaron features of the one-dimensional Holstein Molecular Crystal Model
arXiv:cond-mat/0011180 · doi:10.1103/PhysRevB.62.1496
Abstract
The polaron features of the one-dimensional Holstein Molecular Crystal Model are investigated by improving a variational method introduced recently and based on a linear superposition of Bloch states that describe large and small polaron wave functions. The mean number of phonons, the polaron kinetic energy, the electron-phonon local correlation function, and the ground state spectral weight are calculated and discussed. A crossover regime between large and small polaron for any value of the adiabatic parameter is found and a polaron phase diagram is proposed.
12 pages, 2 figures
References in corpus (1)
Cited by in corpus (20)
- Green's function of a dressed particle
- The Green's Function of the Holstein Polaron
- Digital Quantum Simulation of the Holstein Model in Trapped Ions
- Polaron dynamics with a multitude of Davydov D trial states
- Variational study of the Holstein polaron
- Polaron formation for a non-local electron-phonon coupling: A variational wave-function study
- Single polaron properties of the breathing-mode Hamiltonian
- Phase diagram of the Holstein polaron in one dimension
- Polaron features for long-range electron-phonon interaction
- Coexistence of large and small polarons in manganites
- Effects of electron-phonon coupling range on the polaron formation
- Polaron and bipolaron formation in the Hubbard-Holstein model: role of next-nearest neighbor electron hopping
- Relevant coherent states method for the quantum adiabatic dynamics of lattice-coupled charge carriers
- Surface Polaron Formation in the Holstein model
- Diagrammatic content of the DMFT for the Holstein polaron problem in finite dimensions
- Behavior of quantum entropies in polaronic systems
- On the interface polaron formation in organic field-effect transistors
- Polaron model of pseudogap state in quasi-one-dimentional systems
- Commensurate to Incommensurate Transition of Three Dimensional Charge Density Waves
- Extending the Feynman variational principle and analytical methods to lattice polarons