Back to Results
First PageMeta Content
Nilpotent group / P-group / Hidden subgroup problem / Central series / Solvable group / Commutator subgroup / Normal subgroup / Polycyclic group / Index of a subgroup / Abstract algebra / Group theory / Algebra


An efficient quantum algorithm for the hidden subgroup problem in nil-2 groups ∗ G´abor Ivanyos† Luc Sanselme‡
Add to Reading List

Document Date: 2011-12-25 07:41:52


Open Document

File Size: 235,28 KB

Share Result on Facebook

City

Budapest / Orsay / Paris / /

Company

Moore / Hallgren / Zn / Bacon / Schulman / Rockmore / G0 / Ta-Shma / Gi / Russell / Quantum Technologies / G/G / /

Country

Hungary / France / /

/

Event

Force Majeure / /

Facility

Automation Research Institute / National University of Singapore / /

/

IndustryTerm

factor / theoretical tools / commutative / non-abelian groups / direct product / nilpotent groups / abelian groups / solvable black box / polynomial time algorithm / extraspecial groups / tensor product / subspace stabilizer algorithm / symmetric / solvable groups / paradigmatic / computing / finite / nilpotent / normal words representing products / nontrivial solution / multiplicative / finite solvable / search problems / /

Organization

National University of Singapore / Singapore / Computer and Automation Research Institute / European Commission / French ANR / Hungarian Academy of Sciences / National Research Foundation / Singapore Ministry of Education / /

Person

Ai / Luc Sanselme‡ Miklos Santha / /

/

Position

Prime Minister / /

Technology

following algorithm / quantum algorithm / polynomial time algorithm / subspace stabilizer algorithm / /

SocialTag