Quantum Computing Discrete Logarithms with the Help of a Preprocessed State

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An alternative quantum algorithm for the discrete logarithm problem is presented. The algorithm uses two quantum registers and two Fourier transforms whereas Shor's algorithm requires three registers and four Fourier transforms. A crucial ingredient of the algorithm is a quantum state that needs to be constructed before we can perform the computation. After one copy of this state is created, the algorithm can be executed arbitrarily many times.
5 pages, no figures, LaTeX2e, amsart

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