(Enter summary)
Abstract: We investigate the power of quantum computers when
they are required to return an answer that is guaranteed to
be correct after a time that is upper-bounded by a polynomial
in the worst case. We show that a natural generalization
of Simon's problem can be solved in this way, whereas
previous algorithms required quantum polynomial time in
the expected sense only, without upper bounds on the worstcase
running time. This is achieved by generalizing both
Simon's and Grover's algorithms and... (Update)
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BibTeX entry: (Update)
Gilles Brassard and Peter Høyer, "An exact quantum polynomial-time algorithm for Simon's problem", Proceedings of Fifth Israeli Symposium on Theory of Computing and Systems --- ISTCS '97, June 1997, IEEE Computer Society Press, pp. 12 -- 23. http://citeseer.ist.psu.edu/article/brassard97exact.html More
@inproceedings{ brassard97exact,
author = "Gilles Brassard and Peter Hoyer",
title = "An Exact Quantum Polynomial-Time Algorithm for Simon's Problem",
booktitle = "Israel Symposium on Theory of Computing Systems",
pages = "12-23",
year = "1997",
url = "citeseer.ist.psu.edu/article/brassard97exact.html" }
Citations (may not include all citations):
210
A fast quantum mechanical algorithm for database search
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Quantum computation
- Berthiaume ACM
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The quantum challenge to structural complexity theory
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Quantum measurements and the Abelian stabilizer problem (context) - Yu - 1995 DBLP
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Oracle quantum computing
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A note on computing Fourier transformation by quantum progra.. (context) - Cleve - 1994
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