pith. sign in

Realization of quantum walks with negligible decoherence in waveguide lattices

1 Pith paper cite this work. Polarity classification is still indexing.

1 Pith paper citing it
abstract

Quantum random walks are the quantum counterpart of classical random walks, and were recently studied in the context of quantum computation. A quantum random walker is subject to self interference, leading to a remarkably different behavior than that of classical random walks such as ballistic propagation or localization due to disorder. Physical implementations of quantum walks have only been made in very small scale systems severely limited by decoherence. Here we show that the propagation of photons in waveguide lattices, which have been studied extensively in recent years, are essentially an implementation of quantum walks. Since waveguide lattices are easily constructed at large scales and display negligible decoherence, they can serve as an ideal and versatile experimental playground for the study of quantum walks and quantum algorithms. We experimentally observe quantum walks in large systems (~100 sites) and confirm quantum walks effects which were studied theoretically, including ballistic propagation, disorder and boundary related effects.

fields

quant-ph 1

years

2024 1

verdicts

UNVERDICTED 1

representative citing papers

Mobility edges in pseudo-unitary quasiperiodic quantum walks

quant-ph · 2024-11-25 · unverdicted · novelty 7.0

A pseudo-unitary quasiperiodic quantum walk model exhibits a novel mobility edge sharply dividing metallic and insulating phases plus a second transition unique to discrete time, with PT-symmetry breaking quantified by spectral winding number.

citing papers explorer

Showing 1 of 1 citing paper.

  • Mobility edges in pseudo-unitary quasiperiodic quantum walks quant-ph · 2024-11-25 · unverdicted · none · ref 74 · internal anchor

    A pseudo-unitary quasiperiodic quantum walk model exhibits a novel mobility edge sharply dividing metallic and insulating phases plus a second transition unique to discrete time, with PT-symmetry breaking quantified by spectral winding number.