Composite Fermions with Tunable Fermi Contour Anisotropy
arXiv:1302.2540 · doi:10.1103/PhysRevLett.110.206801
Abstract
The composite fermion formalism elegantly describes some of the most fascinating behaviours of interacting two-dimensional carriers at low temperatures and in strong perpendicular magnetic fields. In this framework, carriers minimize their energy by attaching two flux quanta and forming new quasi-particles, the so-called composite fermions. Thanks to the flux attachment, when a Landau level is half-filled, the composite fermions feel a vanishing effective magnetic field and possess a Fermi surface with a well-defined Fermi contour. Our measurements in a high-quality two-dimensional hole system confined to a GaAs quantum well demonstrate that a parallel magnetic field can significantly distort the hole-flux composite fermion Fermi contour.
5 pages, 4 figures
References in corpus (4)
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- Fractional quantum Hall states in two-dimensional electron systems with anisotropic interactions
- Ballistic transport of (001) GaAs 2D holes through a strain-induced lateral superlattice
Cited by in corpus (43)
- Wavefunctionology: The Special Structure of Certain Fractional Quantum Hall Wavefunctions
- Thirty Years of Composite Fermions and Beyond
- Chiral Gravitons in Fractional Quantum Hall Liquids
- State Counting for Excited Bands of the Fractional Quantum Hall Effect: Exclusion Rules for Bound Excitons
- Evidence for a Fractional Quantum Hall Nematic State in Parallel Magnetic Fields
- Fractional quantum Hall effect in a tilted magnetic field
- Geometric quench and nonequilibrium dynamics of fractional quantum Hall states
- Acoustic Wave Absorption as a Probe of Dynamical Geometrical Response of Fractional Quantum Hall Liquids
- Geometry of Compressible and Incompressible Quantum Hall States: Application to Anisotropic Composite Fermion Liquids
- Probing the geometry of the Laughlin state
- Fermi Contour Anisotropy of GaAs Electron-Flux Composite Fermions in Parallel Magnetic Fields
- Anisotropic, two-dimensional, disordered Wigner solid
- Exact results for model wave functions of anisotropic composite fermions in the fractional quantum Hall effect
- Transference of Fermi Contour Anisotropy to Composite Fermions
- A note contrasting two microscopic theories of the fractional quantum Hall effect
- Geometric Resonance of Composite Fermions near Bilayer Quantum Hall States
- Unconventional anisotropic even-denominator fractional quantum Hall state in a system with mass anisotropy
- Numerical study of anisotropy in a composite Fermi liquid
- Composite Fermions with a Warped Fermi Contour
- Anisotropic Pseudopotential Characterization of Quantum Hall Systems under Tilted Magnetic Field
- Anisotropy Driven Transition from Moore-Read State to Quantum Hall Stripes
- Record-quality GaAs two-dimensional hole systems
- Quantum Hall Valley Nematics
- Density functional theory of the fractional quantum Hall effect
- Bilayer mapping of the paired quantum Hall state: Instability toward anisotropic pairing
- Geometric Resonance of Four-Flux Composite Fermions
- Connection between Fermi contours of zero-field electrons and composite fermions in two-dimensional systems
- Observation of An Anisotropic Wigner Crystal
- Anisotropic composite fermions and fractional quantum Hall effect
- Valley Stoner Instability of the Composite Fermi Sea
- Geometry of flux attachment in anisotropic fractional quantum Hall states
- Phase transition and intrinsic metric of the dipolar fermions in quantum Hall regime
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- Abelian Chern-Simons Theory for the Fractional Quantum Hall Effect in Graphene
- Determination of the Fermi Contour and Spin-polarization of Composite Fermions via Ballistic Commensurability Measurements
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- Composite Fermion Mass
- Ultraclean two-dimensional hole systems with mobilities exceeding 10 cm/Vs
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- Collective excitations of quantum Hall states under tilted magnetic field
- Density Wave Instability of Composite Fermi Liquid
- Emergence of Dirac Composite Fermions: Dipole Picture