An alternative approach for the dynamics of polarons in one dimension
arXiv:cond-mat/9209030 · doi:10.1103/PhysRevB.46.8858
Abstract
We developed a new method based on functional integration to treat the dynamics of polarons in one-dimensional systems. We treat the acoustical and the optical case in an unified manner, showing their differences and similarities. The mobility and diffusion coefficients are calculated in the Markovian approximation in the strong coupling limit.
57 pages
Cited by in corpus (23)
- Berry's phase and Quantum Dynamics of Ferromagnetic Solitons
- On the self-trapping problem of electrons or excitons in one dimension
- Dynamics of a heavy particle in a Luttinger liquid
- Quantum Breathing of an Impurity in a One-dimensional Bath of Interacting Bosons
- Calculation of excited polaron states in the Holstein model
- Transport Properties of Solitons
- Fluctuating and dissipative dynamics of dark solitons in quasi-condensates
- Non-Markovian quantum friction of bright solitons in superfluids
- Phase diagram of the Holstein polaron in one dimension
- Long-range Charger transfer in DNA through Polaron Diffusion
- The mobility and diffusion of a particle coupled to a Luttinger liquid
- Dynamics of topological defects in a spiral: a scenario for the spin-glass phase of cuprates
- Motion of heavy particles coupled to fermionic and bosonic environments in one dimension
- Polarons as Nucleation Droplets in Non-Degenerate Polymers
- The double Caldeira-Leggett model: Derivation and solutions of the master equations, reservoir-induced interactions and decoherence
- Mobility of Bloch Walls via the Collective Coordinate Method
- Dissipative Transport in Quantum Hall Ferromagnets by Spinwave Scattering
- Real Time Dynamics of Soliton Diffusion
- Dissipative dynamics of topological defects in frustrated Heisenberg spin systems
- Domain Walls Out of Equilibrium
- Longitudinal and transverse forces on a vortex in superfluid He
- Motion of an impurity in a two-leg ladder
- Over forty years of research towards the understanding of Quantum Brownian Motion -- the contributions of A. O. Caldeira