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Quantum computation with superconducting rings

C. J. P. M. Harmans, Johan E. Mooij

Published Jan 1, 2002• 0 citations
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Superconducting rings with exactly $Φ_0/2$ magnetic flux threading are analogous of Ising spins having two degenerate states which can be used to store binary information. When brought close these rings interact by means of magnetic coupling. If the interactions are properly tailored, a system of such superconducting rings can accomplish static quantum logic in the sense that the states of the rings interpreted as Boolean variables satisfy the desired logic relations when and only when the whole system is in the ground state. Such static logic is essential to carry out the static quantum computation [1,2].

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A system comprising a weakly connected superconducting ring inductively coupled to a resonant L-C circuit has been studied using an analog computer. The weak link was characterized either by a current-phase relation of the form I = Ic sinφ or by ``supercurrent breakdown,'' and the results were compared. The effects of a normal resistance shunting the junction were investigated, as well as the effects of thermal current noise in the ring. Some criteria for achieving optimum coupling to the superconducting ring are discussed.

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PRZEGLĄD ELEKTROTECHNICZNY•Jan 1, 2009•0 citations
Superconducting rings with exactly Φ0/2Φ_0/2Φ0​/2 magnetic flux threading are analogous of Ising spins having two degenerate states which can be used to store binary information. When brought close these rings interact by means of magnetic coupling. If the interactions are properly tailored, a system of such superconducting rings can accomplish static quantum logic in the sense that the states of the rings interpreted as Boolean variables satisfy the desired logic relations when and only when the whole system is in the ground state. Such static logic is essential to carry out the static quantum computation [1,2].
A system comprising a weakly connected superconducting ring inductively coupled to a resonant L-C circuit has been studied using an analog computer. The weak link was characterized either by a current-phase relation of the form I = Ic sinφ or by ``supercurrent breakdown,'' and the results were compared. The effects of a normal resistance shunting the junction were investigated, as well as the effects of thermal current noise in the ring. Some criteria for achieving optimum coupling to the superconducting ring are discussed.