The electron system of arbitrary degeneracy can be mapped onto a classical system where electrons of the same spin are assigned an additional interaction and the effect of degeneracy is taken into account through an imaginative temperature. We apply this method to electrons in quantum dots modeled as two-dimensional electron liquid confined in a finite domain by a harmonic potential. We analyze distribution functions by molecular dynamics instead of solving integral equations which are not so useful in the case without translational invariance
Electron and hole excitations in semiconductors may be approximated as particles with effective mas...
There are three expressions for the kinetic energy density t(r) expressed in terms of its quantal so...
We present a study of a statistical model of arrays of quantum dots, in which electrons are confined...
The electron system of arbitrary degeneracy can be mapped onto a classical system where electrons of...
We analyze the ground state of the two-dimensional quantum system of electrons confined in a parabol...
Based on the mapping introduced by the classical-map hypernetted-chain (CHNC) method, classical nume...
We use the path integral Monte Carlo method to investigate the interplay between shell effects and e...
The effect of electron-electron scattering on the equilibrium properties of few-electron quantum dot...
In the present paper, we shall rigorously re-establish the result of the single-particle function of...
The goal of this project is to study electron correlation in a confined geometry (quantum dots) with...
Quantum dots are man-made nanoscale structures. As they show typical atomic properties they are ofte...
We present extensive new direct path-integral Monte Carlo results for electrons in quantum dots in t...
The advent of short-pulse lasers, nanotechnology, as well as shock-wave techniques have created new ...
We use Kohn-Sham spin-density-functional theory to study the statistics of ground-state spin and the...
A density-functional self-consistent calculation of the ground-state electronic density of quantum d...
Electron and hole excitations in semiconductors may be approximated as particles with effective mas...
There are three expressions for the kinetic energy density t(r) expressed in terms of its quantal so...
We present a study of a statistical model of arrays of quantum dots, in which electrons are confined...
The electron system of arbitrary degeneracy can be mapped onto a classical system where electrons of...
We analyze the ground state of the two-dimensional quantum system of electrons confined in a parabol...
Based on the mapping introduced by the classical-map hypernetted-chain (CHNC) method, classical nume...
We use the path integral Monte Carlo method to investigate the interplay between shell effects and e...
The effect of electron-electron scattering on the equilibrium properties of few-electron quantum dot...
In the present paper, we shall rigorously re-establish the result of the single-particle function of...
The goal of this project is to study electron correlation in a confined geometry (quantum dots) with...
Quantum dots are man-made nanoscale structures. As they show typical atomic properties they are ofte...
We present extensive new direct path-integral Monte Carlo results for electrons in quantum dots in t...
The advent of short-pulse lasers, nanotechnology, as well as shock-wave techniques have created new ...
We use Kohn-Sham spin-density-functional theory to study the statistics of ground-state spin and the...
A density-functional self-consistent calculation of the ground-state electronic density of quantum d...
Electron and hole excitations in semiconductors may be approximated as particles with effective mas...
There are three expressions for the kinetic energy density t(r) expressed in terms of its quantal so...
We present a study of a statistical model of arrays of quantum dots, in which electrons are confined...