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Updated: Sep 18, 2025

A Photonic System for Generating Unconditional Polarization-Entangled Photons Based on Multiple Quantum Interference
Published on: September 5, 2019
Coherent bunching of anyons and dissociation in an interference experiment
Bikash Ghosh1, Maria Labendik1, Vladimir Umansky1
1Braun Center for Sub-Micron Research, Department of Condensed Matter Physics, Weizmann Institute of Science, Rehovot, Israel.
None:
Aharonov-Bohm interference of fractional quasiparticles in the quantum Hall effect generally reveals their elementary charge (e*)1-15. Recently, our interferometry experiments with several 'particle states' reported flux periods of ΔΦ = (e/e*)Φ0 (with Φ0 the flux quantum) at moderate temperatures16. Here we report interference measurements of 'particle-hole conjugated' states at filling factors ν = 2/3, 3/5 and 4/7, which revealed unexpected flux periodicities of ΔΦ = ν-1Φ0. The measured shot-noise Fano factor (F) of the partitioned quasiparticles in each of the quantum point contacts of the interferometer was F = ν (ref. 17) rather than that of the elementary charge F = e*/e (refs. 18,19). These observations indicate that the interference of bunched (clustered) elementary quasiparticles occurred for coherent pairs, triples and quadruplets, respectively. A small metallic gate (top gate), deposited in the centre of the interferometer bulk, formed an antidot (or a dot) when charged, thus introducing local quasiparticles at the perimeter of the (anti)dot. Surprisingly, such charging led to a dissociation of the 'bunched quasiparticles' and, thus, recovered the conventional flux periodicity set by the elementary charge of the quasiparticles. However, the shot-noise Fano factor (of each quantum point contact) consistently remained at F = ν, possibly due to the neutral modes accompanying the conjugated states. The two observations-bunching and debunching (or dissociation)-were not expected by current theories. Similar effects may arise in Jain's 'particle states' (at lower temperatures) and at even denominator fractional quantum Hall states20.
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