2019
DOI: 10.1063/1.5098466
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Frequency-tunable high-Q superconducting resonators via wireless control of nonlinear kinetic inductance

Abstract: Frequency-tunable microwave resonators are in great demand especially in hybrid systems where precise frequency alignment of resonances is required. Here, we present frequency-tunable high-Q superconducting resonators fabricated from thin niobium nitride and niobium titanium nitride films. The resonant frequency is tuned by applying a magnetic field perpendicular to the hole structures in the resonator's inductor wire, whose kinetic inductance is modified by wirelessly induced DC supercurrents. A continuous in… Show more

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Cited by 52 publications
(38 citation statements)
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“…The micro-disk simultaneously supports a high-quality (Q) factor optical whispering gallery mode and a high-frequency mechanical thickness mode at 10 GHz 36 . To maximize the electromechanical mode overlap and coupling, we implement our frequency-tunable "Ouroboros" design of the superconducting resonator 50 . The "Ouroboros" (yellow) forms a planar LC resonator which concentrates the electric field around its capacitor pads.…”
Section: Resultsmentioning
confidence: 99%
“…The micro-disk simultaneously supports a high-quality (Q) factor optical whispering gallery mode and a high-frequency mechanical thickness mode at 10 GHz 36 . To maximize the electromechanical mode overlap and coupling, we implement our frequency-tunable "Ouroboros" design of the superconducting resonator 50 . The "Ouroboros" (yellow) forms a planar LC resonator which concentrates the electric field around its capacitor pads.…”
Section: Resultsmentioning
confidence: 99%
“…maximizing an ESR echo amplitude for spins beneath the wire. Figure 2 shows the measured resonator frequency and loaded quality factor Q L as a function of the in-plane magnetic field B , while B ⊥ is kept at 0 T. As the static magnetic field increases from zero to B = 2.7 T, the resonance frequency decreases by 245 MHz and largely follows a parabolic dispersion (solid curve), as expected from the kinetic inductance resulting from the change in the Cooper pair density n s 29,30,34 . The parabolic dispersion only holds for superconductors where vortex losses are not dominant, and a divergence from this behavior indicates that the superconductor is predominately in its type-II state where flux vortices are the main source of loss 41 .…”
mentioning
confidence: 98%
“…Therefore, such a setup was experimentally implemented. The superconducting resonator of interest possesses a resonant frequency of ω 0 = 2π × 10.53 GHz, which can be precisely tuned by a DC external magnetic field through a persistent current-induced-modification of kinetic inductance [37]. Characterized by a VNA with a weak coherent tone which excites about 3 photons in the resonator, the intrinsic and external coupling rates are found to be κ i = 2π × (113 ± 1) kHz and κ e = 2π × (298 ± 2) kHz, respectively.…”
mentioning
confidence: 99%