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  1. Computational complexity

    ... is called BQP , for "bounded error, quantum, polynomial time". Quantum computers only run randomized algorithms, so BQP ... be right with high probability. If that solution runs in polynomial time, then that problem is in BQP . BQP is suspected to ...

    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments

  2. Basic concepts in quantum computation

    ... Pap94 For a long time there was no deterministic polynomial time algorithm for primality. But Agrawal, Kayal, and Saxena in 2002 ...

    Wiki article - Anonymous (not verified) - 04/01/2016 - 11:49 - 0 comments

  3. BQP

    ... the class of problems solvable by a quantum computer in polynomial time, with an error probability of at most 1/4 for all instances. ... for a quantum computer that is guaranteed to run in polynomial time. On any given run of the algorithm, it has a probability of at ...

    Wiki article - JMiszczak - 26/10/2015 - 17:56 - 0 comments

  4. on the complexity of Shor's factoring aglorithm with three quantum registers

    ... ) argued the claim that the Shor’s algorithm runs in polynomial time is false, because Shor had wrongly treated a joint probability ...

    Forum topic - Blake - 26/10/2015 - 17:08 - 1 comment

  5. What is Quantum Computation?

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    Wiki article - Anonymous (not verified) - 02/11/2015 - 02:31 - 0 comments

  6. Shor's factoring algorithm

    ... any k . By contrast, Shor's algorithm can crack RSA in polynomial time. It has also been extended to attack many other public key ...

    Wiki article - JMiszczak - 26/10/2015 - 17:56 - 0 comments

  7. Q+ Hangout: Steven Flammia

    ... on the renormalization group. These decoders provably run in polynomial time, and one of them has a provable threshold against a simple iid ...

    Conference - Mleifer - 26/10/2015 - 17:08

  8. NMR

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    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments

  9. Computational models & architectures

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    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments