5,324 research outputs found

    Quantum computers can search arbitrarily large databases by a single query

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    This paper shows that a quantum mechanical algorithm that can query information relating to multiple items of the database, can search a database in a single query (a query is defined as any question to the database to which the database has to return a (YES/NO) answer). A classical algorithm will be limited to the information theoretic bound of at least O(log N) queries (which it would achieve by using a binary search).Comment: Several enhancements to the original pape

    Quantum computers can search rapidly by using almost any transformation

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    A quantum computer has a clear advantage over a classical computer for exhaustive search. The quantum mechanical algorithm for exhaustive search was originally derived by using subtle properties of a particular quantum mechanical operation called the Walsh-Hadamard (W-H) transform. This paper shows that this algorithm can be implemented by replacing the W-H transform by almost any quantum mechanical operation. This leads to several new applications where it improves the number of steps by a square-root. It also broadens the scope for implementation since it demonstrates quantum mechanical algorithms that can readily adapt to available technology.Comment: This paper is an adapted version of quant-ph/9711043. It has been modified to make it more readable for physicists. 9 pages, postscrip

    Piracy, Privacy, and Security: Legal Issues of Computer Use in Schools

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    The proliferation of microcomputer software has exacerbated three problems: piracy of software. . .piracy of information. . . and security of data

    AA/EEO and School District Pre-Employment Application Violations

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    Many application forms still in violation of non-discrimination standards. Revision is necessary

    A List of Kansas Minerals

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    Energy and Efficiency of Adiabatic Quantum Search Algorithms

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    We present the results of a detailed analysis of a general, unstructured adiabatic quantum search of a data base of NN items. In particular we examine the effects on the computation time of adding energy to the system. We find that by increasing the lowest eigenvalue of the time dependent Hamiltonian {\it temporarily} to a maximum of N\propto \sqrt{N}, it is possible to do the calculation in constant time. This leads us to derive the general theorem which provides the adiabatic analogue of the N\sqrt{N} bound of conventional quantum searches. The result suggests that the action associated with the oracle term in the time dependent Hamiltonian is a direct measure of the resources required by the adiabatic quantum search.Comment: 6 pages, Revtex, 1 figure. Theorem modified, references and comments added, sections introduced, typos corrected. Version to appear in J. Phys.

    Performance of Equal Phase-Shift Search for One Iteration

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    Grover presented the phase-shift search by replacing the selective inversions by selective phase shifts of π/3\pi /3. In this paper, we investigate the phase-shift search with general equal phase shifts. We show that for small uncertainties, the failure probability of the Phase-π/3\pi /3 search is smaller than the general phase-shift search and for large uncertainties, the success probability of the large phase-shift search is larger than the Phase-π/3\pi /3 search. Therefore, the large phase-shift search is suitable for large-size of databases.Comment: 10 pages, 4 figure
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