Author Institution: Polytechnic Institute of BrooklynA model, presented here for the bipolaron, puts the two electrons into a configuration which is essentially that of a hydrogen molecule without the nuclei. The model is applicable for the case of a solvent, or lattice, and assumes that the Born Oppenheimer approximation applies. Calculations will be presented for different average separations. It will be shown that for large rations of static to dynamic polarizability the bipolaron is stable, in contrast to previous work, which did not include electron correlation effects."
Within the framework of the strong-coupling polaron theory and the bulk phonon approximation we repo...
We explore the properties of the bipolaron in a 1D Holstein–Hubbard model with dynamical quantum pho...
The bipolaronic ground state of two electrons in a spherical quantum dot or a quantum wire with para...
A two-site two-electron system is studied in the presence of an electron-phonon (e-ph) interaction a...
Abstract. In the limit of strong electron-phonon coupling, we provide a unied insight into the stabi...
Buimistrov-Pekar method of canonical transformation was used to calculate the energies of the lowest...
In the strong-electron–phonon-coupling regime, we retrieve the stability criterion for bipolaron for...
The bound states of two electrons in the adiabatic Holstein-Hubbard model are studied numerically in...
In the limit of strong electron-phonon coupling, we provide a unified insight into the stability cr...
We derive the exact polaron and bipolaron Green's functions for a model with a highly inhomogeneous ...
Monte Carlo computer simulation techniques are used to study the formation of bipolarons on a lattic...
We present details of a continuous-time quantum Monte Carlo algorithm for the screened Hubbard-Fröhl...
A large polaron is a quasiparticle that consists of a nearly free electron interacting with the phon...
The influence of next-nearest-neighbor electron hopping t8 on the polaron and bipolaron formation in...
We use variational methods to study a spin impurity in a one-dimensional Bose lattice gas. Both in t...
Within the framework of the strong-coupling polaron theory and the bulk phonon approximation we repo...
We explore the properties of the bipolaron in a 1D Holstein–Hubbard model with dynamical quantum pho...
The bipolaronic ground state of two electrons in a spherical quantum dot or a quantum wire with para...
A two-site two-electron system is studied in the presence of an electron-phonon (e-ph) interaction a...
Abstract. In the limit of strong electron-phonon coupling, we provide a unied insight into the stabi...
Buimistrov-Pekar method of canonical transformation was used to calculate the energies of the lowest...
In the strong-electron–phonon-coupling regime, we retrieve the stability criterion for bipolaron for...
The bound states of two electrons in the adiabatic Holstein-Hubbard model are studied numerically in...
In the limit of strong electron-phonon coupling, we provide a unified insight into the stability cr...
We derive the exact polaron and bipolaron Green's functions for a model with a highly inhomogeneous ...
Monte Carlo computer simulation techniques are used to study the formation of bipolarons on a lattic...
We present details of a continuous-time quantum Monte Carlo algorithm for the screened Hubbard-Fröhl...
A large polaron is a quasiparticle that consists of a nearly free electron interacting with the phon...
The influence of next-nearest-neighbor electron hopping t8 on the polaron and bipolaron formation in...
We use variational methods to study a spin impurity in a one-dimensional Bose lattice gas. Both in t...
Within the framework of the strong-coupling polaron theory and the bulk phonon approximation we repo...
We explore the properties of the bipolaron in a 1D Holstein–Hubbard model with dynamical quantum pho...
The bipolaronic ground state of two electrons in a spherical quantum dot or a quantum wire with para...