Results 101 to 110 of about 2,527 (217)
Sensing the binding and unbinding of anyons at impurities
Anyons are quasiparticles with fractional charge and statistics that arise in strongly correlated two-dimensional systems such as the fractional quantum Hall effect and fractional Chern insulators.
Glenn Wagner, Titus Neupert
doaj +1 more source
Chiral edge states emerging on anyon-net
We propose a symmetry-based approach to constructing lattice models for chiral topological phases, focusing on non-Abelian anyons. Using a 2+1D version of anyon chains and modular tensor categories (MTCs), we ensure exact MTC symmetry at the microscopic ...
Atsushi Ueda, Kansei Inamura, Kantaro Ohmori
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Anyon condensation and tensor categories
Instead of studying anyon condensation in various concrete models, we take a bootstrap approach by considering an abstract situation, in which an anyon condensation happens in a 2-d topological phase with anyonic excitations given by a modular tensor ...
Liang Kong
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We study the non-Abelian statistics characterizing systems where counterpropagating gapless modes on the edges of fractional quantum Hall states are gapped by proximity coupling to superconductors and ferromagnets. The most transparent example is that of
Netanel H. Lindner +3 more
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Non-abelian anyons and logic gates
openIl calcolo quantistico topologico è un nuovo paradigma di calcolo quantistico che utilizza gli anyoni non abeliani sia per codificare gli stati quantistici, sia per implementare le porte logiche in maniera topologica.
MASTROBERARDINO, GABRIEL
core
Quantum Field Theory of anyons.
For a Minkowski spacetime of dimension three, particles of arbitrary, real spin and intermediate (thetav-) statistics, called lsquoanyonsrsquo, are studied within the framework of relativistic quantum field theory.
J. Froehlich, MARCHETTI, PIERALBERTO
core
Intrinsic Mixed-State Topological Order
Decoherence is a major obstacle to the preparation of topological order in noisy intermediate-scale quantum devices. Here, we show that decoherence can also give rise to new types of topological order.
Zijian Wang, Zhengzhi Wu, Zhong Wang
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Anyon condensation in mixed-state topological order
We discuss anyon condensation in mixed-state topological order. The phases were recently conjectured to be classified by pre-modular fusion categories. Just like anyon condensation in pure-state topological order, a bootstrap analysis shows condensable ...
Ken Kikuchi, Kah-Sen Kam, Fu-Hsiang Huang
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Anyons in one-dimensional lattices: a photonic realization
Anyons are nonlocal quasi-particles carrying fractional statistics that interpolate between bosons and fermions. Here we propose a photonic realization of anyons moving on a one-dimensional lattice, which is based on light transport in an engineered ...
Della Valle Giuseppe, Longhi Stefano
core +2 more sources
Diagonal Coset Approach to Topological Quantum Computation with Fibonacci Anyons [PDF]
We investigate a promising conformal field theory realization scheme for topological quantum computation based on the Fibonacci anyons, which are believed to be realized as quasiparticle excitations in the $\mathbb{Z}_3$ parafermion fractional quantum ...
Matein, Grigori +2 more
core +1 more source

