Linked from

The 14 pages that link to Anyons, each with the reason it gives.

• FermionCompared with: Their exchange phases show that the familiar fermion–boson alternatives depend on dimensionality.

• Fermi–Dirac statisticsRelated: Their fractional exchange behavior lies beyond the two standard quantum statistics.

• Bose–Einstein statisticsCompared with: Their fractional exchange phases extend beyond the boson–fermion alternatives.

• Spin–statistics theoremCompared with: Their fractional exchange phases contrast with the theorem’s three-dimensional alternatives.

• Fractional quantum Hall effectRelated: Fractional Hall excitations can acquire fractional statistical phases when exchanged.

• Quantum statisticsCompared with: They show that exchange statistics need not be limited to the two three-dimensional cases.

• Topological orderBroader topic: Anyonic excitations are characteristic of many topologically ordered phases.

• Indistinguishable particlesBroader topic: In two dimensions, exchange symmetry permits statistics beyond the boson–fermion pair.

• Bose–Einstein distributionCompared with: Their possible intermediate statistics mark the limits of the boson-specific formula.

• Frank WilczekRelated: Wilczek’s work on fractional statistics helped establish anyons as a subject in theoretical physics.

• Horst Ludwig StörmerRelated: Fractional Hall quasiparticles can exhibit the exotic exchange behavior characteristic of anyons.

• Robert B. LaughlinRelated: The fractional statistics of Hall excitations follows from the correlated state Laughlin proposed.

• Particle statisticsCompared with: They demonstrate that exchange behavior can extend beyond the usual three-dimensional alternatives.

• Daniel C. TsuiRelated: Fractional Hall excitations can obey anyonic exchange statistics.