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We present an algorithm for compiling arbitrary unitaries into a sequence of gates native to a quantum processor.
A formal basis for the heuristic determination of minimum cost paths
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The Fractional Order Fourier Transform and its Application to Quantum Mechanics
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J. B. Bronzan · 1988
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A Direct Search Optimization Method That Models the Objective and Constraint Functions by Linear Interpolation
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Distance measures to compare real and ideal quantum processes
Alexei Gilchrist, Nathan K. Langford, and Michael A. Nielsen · 2005
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An Introduction to Cartan’s KAK Decomposition for QC Programmers
Robert R. Tucci · 2005
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V. V. Shende, S. S. Bullock, and I. L. Markov · 2006
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Optimal number of controlled-not gates to generate a three-qubit state
Marko Znidaric, Olivier Giraud, and B Georgeot · 2008
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A. W. Harrow, A. Hassidim, and S. Lloyd · 2009
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Frontmatter
Michael A. Nielsen and Isaac L. Chuang · 2010
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J. Urias · 2010
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American Mathematical Society, Boston, MA, 2012
Classical and Quantum Computation · 2012
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Practical approximation of single-qubit unitaries by single-qubit quantum clifford and t circuits
V. Kliuchnikov, D. Maslov, and M. Mosca · 2016
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Compiling quantum algorithms for architectures with multi-qubit gates
E. Martinez, T. Monz, D. Nigg, P. Schindler, and R. Blatt · 2016
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Compiling quantum algorithms for architectures with multi-qubit gates
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The theory of variational hybrid quantum-classical algorithms
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M Blok, V Ramasesh, J Colless, K O’Brien, T Schuster, N Yao, and I Siddiqi · 2018
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"quantum nanoelectronics laboratory, university of california at berkeley"
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