In this work, we investigate the spatial distributions and the widths of the incompressible strips, i.e. the edge-states. The incompressible strips that correspond to nu = 1,2 and 1/3 filling factors are examined in the presence of a strong perpendicular magnetic field. We present a microscopic picture of the fractional quantum Hall effect based interferometers, within a phenomenological model. We adopt Laughlin quasi-particle properties in our calculation scheme. In the fractional regime, the partially occupied lowest Landau level is assumed to form an energy gap due to strong correlations. Essentially by including this energy gap to our energy spectrum, we obtain the properties of the incompressible strips at nu = 1/3. The interference co...
A recent mean-field approach to the fractional quantum Hall effect (QHE) is reviewed, with a special...
We consider interacting bosonic atoms in an optical lattice subject to a large simulated magnetic fi...
Excitation energy for the ν=(1/3) fractional quantum Hall effect state is calculated by exact numeri...
We propose direct experimental tests of the effective models of fractional quantum Hall edge states....
In the fractional quantum Hall effect, the elementary excitations are quasi-particles with fractiona...
Interference of fractionally charged quasiparticles is expected to lead to Aharonov-Bohm oscillation...
Interference of fractionally charged quasiparticles is expected to lead to Aharonov-Bohm oscillation...
In this thesis we derive a field theory approach to the Fractional Quantum Hall Effect (FQHE). The g...
We predict resistance anomalies to be observed at high-mobility two-dimensional electron systems (2D...
tjv380 The fractional quantum Hall effect occurs in clean two dimensional electron gases subjected t...
When confined to a finite, two-dimensional area and exposed to a strong magnetic field, electrons ex...
We predict resistance anomalies to be observed at high-mobility two-dimensional electron s...
The quantum Hall effect, the first topological quantum phase of matter ever observed, remains today ...
We study anisotropic stripe models of interacting electrons in the presence of magnetic fields in th...
We consider interacting bosonic atoms in an optical lattice subject to a large simulated magnetic fi...
A recent mean-field approach to the fractional quantum Hall effect (QHE) is reviewed, with a special...
We consider interacting bosonic atoms in an optical lattice subject to a large simulated magnetic fi...
Excitation energy for the ν=(1/3) fractional quantum Hall effect state is calculated by exact numeri...
We propose direct experimental tests of the effective models of fractional quantum Hall edge states....
In the fractional quantum Hall effect, the elementary excitations are quasi-particles with fractiona...
Interference of fractionally charged quasiparticles is expected to lead to Aharonov-Bohm oscillation...
Interference of fractionally charged quasiparticles is expected to lead to Aharonov-Bohm oscillation...
In this thesis we derive a field theory approach to the Fractional Quantum Hall Effect (FQHE). The g...
We predict resistance anomalies to be observed at high-mobility two-dimensional electron systems (2D...
tjv380 The fractional quantum Hall effect occurs in clean two dimensional electron gases subjected t...
When confined to a finite, two-dimensional area and exposed to a strong magnetic field, electrons ex...
We predict resistance anomalies to be observed at high-mobility two-dimensional electron s...
The quantum Hall effect, the first topological quantum phase of matter ever observed, remains today ...
We study anisotropic stripe models of interacting electrons in the presence of magnetic fields in th...
We consider interacting bosonic atoms in an optical lattice subject to a large simulated magnetic fi...
A recent mean-field approach to the fractional quantum Hall effect (QHE) is reviewed, with a special...
We consider interacting bosonic atoms in an optical lattice subject to a large simulated magnetic fi...
Excitation energy for the ν=(1/3) fractional quantum Hall effect state is calculated by exact numeri...