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Synthesis lectures on engineering, science, and technology

The Josephson-Based Qubit

David K. Ferry

Published Jul 13, 2024• 0 citations
Publisher
DOI
10.1007/978-3-031-62925-9_3

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. In circuits of underdamped, small-capacitance Josephson junctions, the charge and phase variables behave quantum mechanically. Superpositions of charge states and flux states have been demonstrated, as well as microwave induced quantum dynamics (see e.g. refs [3, 4]). These e#ects have their origin in the conjugation of the phase and charge variables of Josephson circuits. The qubit design that we present here also contains small-capacitance Josephson junctions. However, even though charge-phase conjugation underlies the quantum behavior of the qubit, it was explicitly designed to be very insensitive to charge e#ects. In practice, random background charges and 1/f charge noise are always present in Josephson circuits, but these charge e#ects have negligible influence on the qubit. The qubit loop contains three Josephson junctions. Two junctions have Josephson coupling E J , the third junction has a coupling of #E J .Weaim

•Nov 21, 2007•0 citations
Conventional superconducting qubits have used Josephson junctions as an essential part to provide anharmonicity for well-separated energy-level spacings. However, because a superconducting ring without Josephson junctions has intrinsically well-separated energy-level spacings, Josephson junctions are not necessary as long as one can achieve single-qubit operations. We show that the orbital angular momentum of light can be adopted as a qubit-control means and can eliminate the need for Josephson junctions. The feasibility study reveals that the proposed qubit has many advantages over the previous ones. The lifetime of the qubit is extended due to the lack of the junction resistance. Very fast (sub-nanosecond) qubit manipulation in both single- and two-qubit gate is achieved. Without Josephson junctions, the fabrication process is simple and the deviations in the characteristics of each qubit can be improved.
In this dissertation work, I investigate the decoherence time of a Josephson vortex qubit (JVQ) and the level of entanglement between two JVQs. A JVQ may be fabricated by embedding two closely spaced microresistors in the insulating layer of a long Josephson junction (LJJ). The phase dynamics of the JVQ may be described by using the perturbed sine-Gordon equation. This sine-Gordon equation is transformed to describe the motion of fluxons in the double-well potential. An oscillation of a fluxon in this double-well potential is mapped onto a quantum two-state system. The coherent oscillation of fluxons in the two-state system decays due to dissipation and noises in the LJJ. To estimate the decoherence time, the two-state system in a noisy environment is described by using the spin-boson Hamiltonian. The time evolution of the system is studied by using the generalized master equation. Finally, I use the experimental parameters for Nb-AlOx-Nb Josephson junction to estimate the decoherence time. The result shows that JVQ has a very long decoherence time (several tens of microseconds) compared to other Josephson qubits. Entanglement between two coupled JVQs is estimated by computing the concurrence. The concurrence depends on the ground-state energy splitting due to the one-fluxon and two-fluxon tunneling between the potential minima of the two coupled JVQs. The tunneling amplitude between the potential minima depends on the junction parameters such as magnetic induction effect S, the separation distance ℓ, and the pinning strength of the microresistors ϵ. The estimation of the concurrence shows that a near perfect entanglement may be achieved by using the experimentally accessible values of the parameters. Also the study shows that the tunneling amplitude of the fluxon between the potential minima of the JVQs may be increased by coupling the junction with a resonant cavity. This characteristic of the junction-cavity coupling may be exploited to control the entanglement between two JVQs.
. In circuits of underdamped, small-capacitance Josephson junctions, the charge and phase variables behave quantum mechanically. Superpositions of charge states and flux states have been demonstrated, as well as microwave induced quantum dynamics (see e.g. refs [3, 4]). These e#ects have their origin in the conjugation of the phase and charge variables of Josephson circuits. The qubit design that we present here also contains small-capacitance Josephson junctions. However, even though charge-phase conjugation underlies the quantum behavior of the qubit, it was explicitly designed to be very insensitive to charge e#ects. In practice, random background charges and 1/f charge noise are always present in Josephson circuits, but these charge e#ects have negligible influence on the qubit. The qubit loop contains three Josephson junctions. Two junctions have Josephson coupling E J , the third junction has a coupling of #E J .Weaim