2018
DOI: 10.1103/physrevb.97.014302
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Excitation of coupled phononic frequency combs via two-mode parametric three-wave mixing

Abstract: This paper builds on the recent demonstration of three-wave mixing based phononic frequency comb. Here, in this process, an intrinsic coupling between the drive and resonant frequency leads to a frequency comb of spacing corresponding to the separation between drive and resonant frequency. Now, in this paper, we experimentally demonstrate the possibility to further excite multiple frequency combs with the same external drive through its coupling with other identical devices. In addition, we also experimentally… Show more

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Cited by 27 publications
(7 citation statements)
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“…In summary, we demonstrate a route for generating frequency combs in the nonlinear response of graphene drums that utilizes broken symmetry and 2:1 internal resonance. Unlike other methods that use multiple wave mixing [34,35], resonant nonlinear friction [36], or SNIC bifurcation [37], to generate mechanical frequency combs, the presented method makes use of an electrostatic gate to controllably tune frequency combs that are mediated by broken-symmetry. When the drum is brought close to the broken-symmetry induced 2:1 IR, we observe strong splitting of the fundamental resonance peak, exhibiting both softening and hardening nonlinearity.…”
Section: Nonlinear Model Of Frequency Combmentioning
confidence: 99%
“…In summary, we demonstrate a route for generating frequency combs in the nonlinear response of graphene drums that utilizes broken symmetry and 2:1 internal resonance. Unlike other methods that use multiple wave mixing [34,35], resonant nonlinear friction [36], or SNIC bifurcation [37], to generate mechanical frequency combs, the presented method makes use of an electrostatic gate to controllably tune frequency combs that are mediated by broken-symmetry. When the drum is brought close to the broken-symmetry induced 2:1 IR, we observe strong splitting of the fundamental resonance peak, exhibiting both softening and hardening nonlinearity.…”
Section: Nonlinear Model Of Frequency Combmentioning
confidence: 99%
“…The pump frequency which is detuned from (fm1 +fm2), where fm1 and fm2 are the two mechanical modes, induces an idler and signal mode at frequencies close to fm1 and fm2. Frequency mixing between the idler (signal) mode and fm1 (fm2) creates Δf1 (Δf2) that are proportional to the detuning of the pump from fm1+fm2 [5]. Such scheme can significantly reduce the electronics required for multipliers and mixers used in dual-mode oscillators to track "beat frequency".…”
Section: Sensing Mechanismmentioning
confidence: 99%
“…Coupled micromechanical resonators have received significant attention over the last decade for both their ability to enhance measurement sensitivity in sensors and to demonstrate complex nonlinear behavior that may be useful for both classical and quantum computing [1][2][3][4][5][6][7][8][9][10][11][12]. Mode localization in coupled resonators has in particular been shown to be a powerful approach for improving the precision of microelectromechanical (MEMS) sensors, where the relative vibration amplitudes between resonators are used to measure external perturbations [1,2].…”
Section: Introductionmentioning
confidence: 99%
“…Parametric resonance and amplification have also been explored in coupled resonators, resulting in nonlinear frequency conversion and classical dynamics that are analogous to Rabi oscillations found in two-level quantum systems [6]. Finally, coupled nonlinear dynamics have been shown to yield complex bifurcations that can drive oscillations across large arrays including more than 100 resonators [7] and generate phononic frequency combs with fixed frequency spacing around a parametric resonance [8]. Due to this wide range of applications for coupled resonators, there is a continued need to develop new resonator geometries that can better leverage the dynamic behaviors described above.…”
Section: Introductionmentioning
confidence: 99%