Lauglin-type wavefunction of two-dimensional electrons in the tilted magnetic field

Abstract

We study the fractional quantum Hall states in the tilted magnetic field. A many-particle wavefunction of the ground state, which is similar to that of Laughlin's, is constructed in the Landau gauge. We show that in the limit of thermodynamics, the concept of composite fermion is still valid in presence of the in-plane field.

3 pages

Cited by in corpus (4)

• Effect of Subband Landau Level Coupling to the Linearly Dispersing Collective Mode in a Quantum Hall Ferromagnet
• The Effect of the Tilted Field in the Fractional Quantum Hall Systems: Numerical Studies for the Solid-liquid Transition
• Density-induced reorientation of the stripe at half-filled high Landau levels
• Effect of a tilted magnetic field on the orientation of Wigner crystals