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Florian R. Ong

Researcher at University of Innsbruck

Publications -  37
Citations -  1697

Florian R. Ong is an academic researcher from University of Innsbruck. The author has contributed to research in topics: Qubit & Transmon. The author has an hindex of 14, co-authored 37 publications receiving 1480 citations. Previous affiliations of Florian R. Ong include Joseph Fourier University & DSM.

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Strong coupling of a spin ensemble to a superconducting resonator.

TL;DR: A quantum circuit in which an ensemble of electronic spins is coupled to a frequency tunable superconducting resonator and the appearance of a vacuum Rabi splitting in the transmission spectrum of the resonator when its frequency is tuned through the nitrogen-vacancy center electron spin resonance.
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Single-shot qubit readout in circuit quantum electrodynamics

TL;DR: In this paper, a transmon circuit with a sample-and-hold detector is presented. But the transmon does not have a high-fidelity single-shot readout, and the readout does not induce extra qubit relaxation.
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Characterization of a two-transmon processor with individual single-shot qubit readout.

TL;DR: In this paper, the authors report the characterization of a two-qubit processor implemented with two capacitively coupled tunable superconducting qubits of the transmon type, each qubit having its own nondestructive single-shot readout.
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Ultrasensitive magnetic field detection using a single artificial atom

TL;DR: The intrinsic sensitivity of this detector at frequencies in the 100 kHz-10 MHz range compares favourably with direct-current superconducting quantum interference devices and atomic magnetometers of equivalent spatial resolution, illustrating the potential of artificial quantum systems for sensitive detection and related applications.
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Circuit QED with a Nonlinear Resonator: ac-Stark Shift and Dephasing

TL;DR: Spectroscopic measurements of a superconducting qubit dispersively coupled to a nonlinear resonator driven by a pump microwave field yield a precise characterization of the resonator nonlinearity.