The ground states of parabolically confined electrons in a quantum dot are studied by both direct numerical diagonalization and quantum Monte Carlo (QMC) methods. We present a simple but accurate variational many-body wave function for the dot in the limit of a weak magnetic field. The wave function has the center-of-mass motion restricted to the lowest-energy state and the electron-electron interaction is taken into account by a Jastrow two-body correlation factor. The optimized wave function has an accuracy very close to the state-of-the-art numerical diagonalization calculations. The results and the computational efficiency indicate that the presented wave function combined with the QMC method suits ideally for studies of large quantum d...
One of the standard approaches to calculate the ground-state properties of strongly correlated elect...
We introduce a generalized ground state variational wavefunction for parabolically confined two-dime...
In this paper we present a computational procedure that utilizes real-space grids to obtain high pre...
The ground states of parabolically confined electrons in a quantum dot are studied by both direct nu...
We study the possible lowest energy states for spin-polarized electrons in a parabolic quantum dot i...
This thesis investigates the use of wave-function methods for the study of quantum-dot systems. It i...
We study two-dimensional quantum dots using the variational quantum Monte Carlo technique in the wea...
The low-energy eigenstates of two interacting electrons in a square quantum dot in a magnetic field ...
Laterally coupled quantum dot molecules are studied using exact diagonalization techniques. We exami...
We use density-functional methods to study the effects of an external magnetic field on two-dimensio...
We study electronic structures of two-dimensional quantum dots in strong magnetic fields using mean-...
The influence of the direct and exchange Coulomb interaction on Landau level formation in strain ind...
Quantum dots are intricate and fascinating systems to study novel phenomena of great theoretical and...
Within current-density-functional theory, we have studied a quantum dot made of 210 electrons confin...
We present a variational method for calculating ground-state properties of quantum dots in high magn...
One of the standard approaches to calculate the ground-state properties of strongly correlated elect...
We introduce a generalized ground state variational wavefunction for parabolically confined two-dime...
In this paper we present a computational procedure that utilizes real-space grids to obtain high pre...
The ground states of parabolically confined electrons in a quantum dot are studied by both direct nu...
We study the possible lowest energy states for spin-polarized electrons in a parabolic quantum dot i...
This thesis investigates the use of wave-function methods for the study of quantum-dot systems. It i...
We study two-dimensional quantum dots using the variational quantum Monte Carlo technique in the wea...
The low-energy eigenstates of two interacting electrons in a square quantum dot in a magnetic field ...
Laterally coupled quantum dot molecules are studied using exact diagonalization techniques. We exami...
We use density-functional methods to study the effects of an external magnetic field on two-dimensio...
We study electronic structures of two-dimensional quantum dots in strong magnetic fields using mean-...
The influence of the direct and exchange Coulomb interaction on Landau level formation in strain ind...
Quantum dots are intricate and fascinating systems to study novel phenomena of great theoretical and...
Within current-density-functional theory, we have studied a quantum dot made of 210 electrons confin...
We present a variational method for calculating ground-state properties of quantum dots in high magn...
One of the standard approaches to calculate the ground-state properties of strongly correlated elect...
We introduce a generalized ground state variational wavefunction for parabolically confined two-dime...
In this paper we present a computational procedure that utilizes real-space grids to obtain high pre...