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Quantum computer / Quantum gate / BQP / Quantum circuit / Hadamard transform / Quantum error correction / Gottesman–Knill theorem / Quantum complexity theory / Toffoli gate / Theoretical computer science / Quantum information science / Applied mathematics


Quantum computing and polynomial equations over the finite field Z2 Christopher M. Dawson,1, 2, ∗ Henry L. Haselgrove,1, 3, † Andrew P. Hines,1, 2, ‡ Duncan Mortimer,1, 2, § Michael A. Nielsen,1, 4, ¶ and Tobias
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Springer-Verlag / Pasadena / Bristol / New York / Berlin / Reading / Edinburgh / /

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Cambridge University Press / Australia 3 Information Sciences Laboratory / Bernstein / McGraw-Hill / SIAM Journal / SIAM J. Comp. / IEEE Press / Gap / /

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Australia / United Kingdom / /

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University Walk / Complexity Zoo / University of Bristol / The University of Queensland / California Institute of Technology / /

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higher-dimensional systems / count solutions / Polynomial-time algorithms / Online website / computing / quantum communications / quantum computing / /

Organization

California Institute of Technology / School of Information Technology and Electrical Engineering / Cambridge University / School of Mathematics / School of Physical Sciences / Information Sciences Laboratory / Defence Science and Technology Organisation / Australia Centre for Quantum Computer Technology / University of Queensland / Brisbane / University of Bristol / National Aeronautics and Space Administration / /

Person

Christopher M. Dawson / Michael A. Nielsen / Duncan Mortimer / Manny Knill / QUANTUM CIRCUITS / Henry L. Haselgrove / Simone Severini / Mike Mosca / Richard Cleve / Andrew P. Hines / Andreas Winter / /

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hb / editor / salesman / /

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Queensland / New York / California / Massachusetts / /

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Physical Review / SIAM Journal on Computing / /

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Information Technology / Polynomial-time algorithms / simulation / /

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