Quantum Hall Stripe Phases at Integer Filling Factors

Abstract

We consider stripe formation in quantum Hall systems at integer filling factors. We use Hartree-Fock calculations to obtain the phase diagram of bilayer quantum Hall systems at $\nu =4n+1$ in a tilted magnetic field. We derive and analyze an effective low energy theory for the stripe phases which may be present in such systems. We discuss the possibility of stripe formation in wide well systems in a tilted magnetic field and suggest that the resistance anisotropy, observed recently by W. Pan et.al. [phys. Rev. B 64 (2001) 121305], may be due to the existence of a skyrmion stripe phase.

extended version, 8 pages, 6 figures

References in corpus (5)

• Incommensurate ground state of double-layer quantum Hall systems
• Highly Anisotropic Transport in the Integer Quantum Hall Effect
• Striped States in Quantum Hall Effect: Deriving a Low Energy Theory from Hartree-Fock
• Pseudo-spin canting transition in bilayer quantum Hall ferromagnets: a self-charging capacitor
• Dynamics of quantum Hall stripes in double-quantum-well systems

Cited by in corpus (10)

• Spontaneous Symmetry Breaking and Exotic Quantum Order in Integer Quantum Hall Systems under a Tilted Magnetic Field
• Magnetoplasmon Excitations and Spin Density Instabilities in an Integer Quantum Hall System with a Tilted Magnetic Field
• Commensurate-incommensurate transitions of quantum Hall stripe states in double-quantum-well systems
• Exact diagonalization study of domain structure in integer filling factor quantum Hall ferromagnets
• Neutral skyrmion configurations in the low-energy effective theory of spinor condensate ferromagnets
• Quantum theory of bilayer quantum Hall smectics
• Solitonic Excitations in Linearly Coherent Channels of Bilayer Quantum Hall Stripes
• Density-induced reorientation of the stripe at half-filled high Landau levels
• Numerical Investigation on Asymmetric Bilayer System at Integer Filling Factor
• Theory of Striped Hall Ferromagnets