Results 31 to 40 of about 236 (46)
Private quantum codes: introduction and connection with higher rank numerical ranges
, 2013 We give a brief introduction to private quantum codes, a basic notion in quantum cryptography and key distribution. Private code states are characterized by indistinguishability of their output states under the action of a quantum channel, and we show ...
Kribs, D. W., Plosker, S.
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A Note on State Decomposition Independent Local Invariants
, 2013 We derive a set of invariants under local unitary transformations for arbitrary dimensional quantum systems. These invariants are given by hyperdeterminants and independent from the detailed pure state decompositions of a given quantum state.
Fei, Shao-Ming +4 more
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Quantum computing classical physics [PDF]
, 2001 In the past decade quantum algorithms have been found which outperform the best classical solutions known for certain classical problems as well as the best classical methods known for simulation of certain quantum systems.
Meyer, David A.
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, 2014 Lomonaco and Kauffman developed knot mosaics to give a definition of a quantum knot system. This definition is intended to represent an actual physical quantum system.
Hong, Kyungpyo +3 more
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Unique decompositions, faces, and automorphisms of separable states
, 2009 Let S_k be the set of separable states on B(C^m \otimes C^n) admitting a representation as a convex combination of k pure product states, or fewer. If m>1, n> 1, and k \le max(m,n), we show that S_k admits a subset V_k such that V_k is dense and open in ...
Erik Alfsen, Fred Shultz, Paulsen V.
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An Inexact Feasible Quantum Interior Point Method for Linearly Constrained Quadratic Optimization. [PDF]
Entropy (Basel), 2023 Wu Z +4 more
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Certified Quantum Computation in Isabelle/HOL. [PDF]
J Autom Reason, 2021 Bordg A, Lachnitt H, He Y.
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Stationary measure for two-state space-inhomogeneous quantum walk in one dimension
, 2018 We consider the two-state space-inhomogeneous coined quantum walk (QW) in one dimension. For a general setting, we obtain the stationary measure of the QW by solving the eigenvalue problem.
Kawai, Hikari +2 more
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Higher-Dimensional Quantum Walk in Terms of Quantum Bernoulli Noises. [PDF]
Entropy (Basel), 2020 Wang C, Wang C.
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Opial inequality in q-calculus. [PDF]
J Inequal Appl, 2018 Mirković TZ +2 more
europepmc +1 more source