Results 91 to 100 of about 2,702 (165)
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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A Quantum Impurity Model for Anyons
International audienceOne of the hallmarks of quantum statistics, tightly entwined with the concept of topological phases of matter, is the prediction of anyons.
Lundholm, D +22 more
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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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Quantum entanglement of anyonic charges and emergent spacetime geometry
Intrinsically topologically ordered phases can host anyons. Here, we take the view that entanglement between anyons can give rise to an emergent geometry resembling Anti-de Sitter (AdS) space.
Hoang-Anh Le +2 more
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On the torus quantization of two anyons with Coulomb interaction in a magnetic field
We study two anyons with Coulomb interaction in a uniform magnetic field B. By using the torus quantization we obtain the modified Landau and Zeeman formulas for the two anyons.
SALASNICH, LUCA
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Ground state of many anyons in a harmonic potential
The ground-state energy and wave function of many anyons in a harmonic oscillator potential is studied using perturbation theory from the fermionic and bosonic ends.
Chitra, R. +3 more
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How Much Entanglement Is Needed for Topological Codes and Mixed States with Anomalous Symmetry?
It is known that particles with exotic properties can emerge in systems made of simple constituents such as qubits, due to long-range quantum entanglement.
Zhi Li, Dongjin Lee, Beni Yoshida
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Boson-anyon-fermion mapping and anyon construction in one dimension
We establish an exact mapping between identical particles in one dimension with arbitrary exchange statistics, including bosons, anyons, and fermions, provided they share the same scattering length.
Haitian Wang, Yu Chen, Xiaoling Cui
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Bloch oscillations of Fibonacci anyons [PDF]
Non-Abelian anyons, which correspond to collective excitations possessing multiple fusion channels and noncommuting braiding statistics, serve as the fundamental constituents for topological quantum computation.
Zhang, Weixuan +3 more
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We study a system of anyons with the statistics parameter θ=π/p, where p is a large integer. We use a recently developed first-order perturbation expansion about the bosonic limit θ=0, which produces a pairwise repulsive δ-function potential. In addition,
Diptiman Sen +3 more
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