Fast geometric gate operation of superconducting charge qubits in circuit QED
arXiv:1001.1191 · doi:10.1007/s11128-011-0285-3
Abstract
A scheme for coupling superconducting charge qubits via a one-dimensional superconducting transmission line resonator is proposed. The qubits are working at their optimal points, where they are immune to the charge noise and possess long decoherence time. Analysis on the dynamical time evolution of the interaction is presented, which is shown to be insensitive to the initial state of the resonator field. This scheme enables fast gate operation and is readily scalable to multiqubit scenario.
References in corpus (7)
- Circuit Quantum Electrodynamics: Coherent Coupling of a Single Photon to a Cooper Pair Box
- Coupling Superconducting Qubits via a Cavity Bus
- Superconducting Circuits and Quantum Information
- Geometric quantum gates robust against stochastic control errors
- Quantum information processing and multiatom entanglement engineering with a thermal cavity
- Simple unconventional geometric scenario of one-way quantum computation with superconducting qubits inside a cavity
- Coupling superconducting flux qubits at optimal point via dynamic decoupling with the quantum bus
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- Simulation of the Majorana equation in circuit QED
- Non-adiabatic holonomic manipulation of the polariton qubit in circuit QED
- Simulation of the many-body dynamical quantum Hall effect in an optical lattice
- Detecting non-Abelian geometric phase in circuit QED