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One of the main challenges in the field of quantum simulation and computation is to identify ways to certify the correct functioning of a device when a classical efficient simulation is not available.
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I. Bloch, J. Dalibard, and S. Nascimbene · 2012
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Probing the relaxation towards equilibrium in an isolated strongly correlated one-dimensional Bose gas
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Hamiltonian learning and certification using quantum resources
N. Wiebe, C. Granade, C. Ferrie, and D. G. Cory · 2014
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Quantum Hamiltonian learning using imperfect quantum resources
N. Wiebe, C. Granade, C. Ferrie, and D. G. Cory · 2014
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Quantum many-body systems out of equilibrium
J. Eisert, M. Friesdorf, and C. Gogolin · 2015
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Average-case complexity versus approximate simulation of commuting quantum computations
M. J. Bremner, A. Montanaro, and D. J. Shepherd · 2015
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Universal adiabatic quantum computation via the space-time circuit-to-hamiltonian construction
D. Gosset, B. M. Terhal, and A. Vershynina · 2015
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Reliable quantum certification for photonic quantum technologies
L. Aolita, C. Gogolin, M. Kliesch, and J. Eisert · 2015
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Post hoc verification of quantum computation, 2015
J. F. Fitzsimons and M. Hajdusek · 2015
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Quantum bootstrapping via compressed quantum Hamiltonian learning
N. Wiebe, C. Granade, and D. G. Cory · 2015
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Adiabatic and Hamiltonian computing on a 2D lattice with simple 2-qubit interactions
S. Lloyd and B. Terhal · 2015
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