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From optimal measurement to efficient quantum algorithms for the hidden subgroup problem over semidirect product groups.

, , and . FOCS, page 469-478. IEEE Computer Society, (2005)

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Two-qubit Stabilizer Circuits with Recovery I: Existence., and . TQC, volume 111 of LIPIcs, page 7:1-7:15. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2018)From optimal measurement to efficient quantum algorithms for the hidden subgroup problem over semidirect product groups., , and . FOCS, page 469-478. IEEE Computer Society, (2005)Quantum algorithms for some hidden shift problems., , and . SODA, page 489-498. ACM/SIAM, (2003)Hidden Subgroup Quantum Algorithms for a Class of Semi-Direct Product Groups., and . TQC, volume 27 of LIPIcs, page 110-117. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2014)How Powerful is Adiabatic Quantum Computation?., , and . FOCS, page 279-287. IEEE Computer Society, (2001)Adiabatic Quantum Computation is Equivalent to Standard Quantum Computation., , , , , and . SIAM J. Comput., 37 (1): 166-194 (2007)Adiabatic Quantum Computation Is Equivalent to Standard Quantum Computation., , , , , and . SIAM Rev., 50 (4): 755-787 (2008)Recent Progress in Quantum Algorithms, and . Commun. ACM, 53 (2): 84--93 (February 2010)Using Azure Quantum Resource Estimator for Assessing Performance of Fault Tolerant Quantum Computation., , and . SC Workshops, page 1412-1419. ACM, (2023)Self-testing of universal and fault-tolerant sets of quantum gates., , , and . STOC, page 688-696. ACM, (2000)