2016
DOI: 10.1038/ncomms11517
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Generating giant and tunable nonlinearity in a macroscopic mechanical resonator from a single chemical bond

Abstract: Nonlinearity in macroscopic mechanical systems may lead to abundant phenomena for fundamental studies and potential applications. However, it is difficult to generate nonlinearity due to the fact that macroscopic mechanical systems follow Hooke's law and respond linearly to external force, unless strong drive is used. Here we propose and experimentally realize high cubic nonlinear response in a macroscopic mechanical system by exploring the anharmonicity in chemical bonding interactions. We demonstrate the hig… Show more

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Cited by 24 publications
(20 citation statements)
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References 43 publications
(114 reference statements)
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“…To increase σ, one generally needs to increase the drive because it is difficult to increase k 2 in the macroscopic mechanical systems. Just recently, Huang et al [47] used chemical bonding interactions to generate a huge k 2 on the size scale of about 1 μm. Applying the Bloch theorem for periodic structure, the displacement reads…”
Section: Introductionmentioning
confidence: 99%
“…To increase σ, one generally needs to increase the drive because it is difficult to increase k 2 in the macroscopic mechanical systems. Just recently, Huang et al [47] used chemical bonding interactions to generate a huge k 2 on the size scale of about 1 μm. Applying the Bloch theorem for periodic structure, the displacement reads…”
Section: Introductionmentioning
confidence: 99%
“…The experimental studies of the double-cavity optomechanical system with whispering-gallery microcavities have been reported62636465. Besides, in the latest experiment report66, the tunable nonlinearity of the mechanical resonator has been greatly improved by exploring the anharmonicity in chemical bonding interactions. And our method, utilizing the coherent auxiliary cavity 2 to resist the influence of decay coming from cavity 1, is also feasible with the cubic nonlinearity of mechanical resonator, which is easy to prove as refs 37, 44.…”
Section: Discussionmentioning
confidence: 99%
“…The overall nonlinear term α takes the form α ¼ α 3 − ð10=9Þα 2 2 ω −2 0 and determines the nonlinear types. When α 3 is positive and dominating, α 2 tends to decrease α while the resonance keeps a hardening effect.…”
Section: Theoretical Analysismentioning
confidence: 99%
“…The nonlinear nature of micro-or nanomechanical oscillators leads to abundant studies of fundamental and applied sciences [1][2][3][4][5], including macroscopic quantum behaviors, coherent coupling, and frequency stabilization. An efficient mechanism to tune the nonlinearity and resonance frequency holds promise for various applications such as ultrasensitive sensing [6,7] and signal processing [8,9].…”
Section: Introductionmentioning
confidence: 99%