A fast quantum mechanical algorithm for database search
STOC '96 Proceedings of the twenty-eighth annual ACM symposium on Theory of computing
Strengths and Weaknesses of Quantum Computing
SIAM Journal on Computing
Is partial quantum search of a database any easier?
Proceedings of the seventeenth annual ACM symposium on Parallelism in algorithms and architectures
Simple Algorithm for Partial Quantum Search
Quantum Information Processing
Quest for Fast Partial Search Algorithm
Quantum Information Processing
Quantum Information Processing
Quantum Information Processing
Optimality proofs of quantum weight decision algorithms
Quantum Information Processing
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We consider unstructured database separated into blocks of equal size. Blocks containing target items are called target blocks. Blocks without target items are called non-target blocks. We present a fast quantum algorithm, which finds one of the target blocks. The algorithm uses the same oracle, which the main Grover algorithm does. We study the simplest case, when each target block has the same number of target items. Our algorithm is based on Boyer, Brassard, Hoyer, and Tapp algorithm of searching database with several target items and on Grover---Radhakrishnan algorithm of partial search. We minimize the number of queries to the oracle. We analyze the algorithm for blocks of large size. In next publications we shall consider more general case when the number of target items is different in different target blocks.