Topological quantum computation on supersymmetric spin chains
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Publication:6041761
DOI10.1007/jhep02(2023)251arXiv2209.03822OpenAlexW4322765237MaRDI QIDQ6041761
Diego Trancanelli, Indrajit Jana, Pramod Padmanabhan, Filippo Montorsi
Publication date: 12 May 2023
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2209.03822
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- Topological quantum computation within the anyonic system the Kauffman-Jones version of \(SU(2)\) Chern-Simons theory at level 4
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- Supersymmetric many-body systems from partial symmetries -- integrability, localization and scrambling
- Interferometry of non-Abelian anyons
- Spin chains with dynamical lattice supersymmetry
- Ergodicity breaking and localization of the Nicolai supersymmetric fermion lattice model
- The eight-vertex model and lattice supersymmetry
- Computing spin networks
- Introduction to Topological Quantum Computation
- Local unitary representations of the braid group and their applications to quantum computing
- A Categorical Presentation of Quantum Computation with Anyons
- Quantum phases of supersymmetric lattice models
- Non-Abelian anyons and topological quantum computation
- q-DEFORMED SPIN NETWORKS, KNOT POLYNOMIALS AND ANYONIC TOPOLOGICAL QUANTUM COMPUTATION
- THE FIBONACCI MODEL AND THE TEMPERLEY-LIEB ALGEBRA
- Temperley-Lieb Recoupling Theory and Invariants of 3-Manifolds (AM-134)
- Lattice fermion models with supersymmetry
- Topological quantum computation
- Non-local spacetime supersymmetry on the lattice
- Microscopic models of interacting Yang–Lee anyons
- Ground states of Nicolai and ${\mathbb{Z}_2}$ Nicolai models
- Characterization of degenerate supersymmetric ground states of the Nicolai supersymmetric fermion lattice model by symmetry breakdown
- Local invariants of braiding quantum gates—associated link polynomials and entangling power
