Literature DB >> 23004985

Passive phase noise cancellation scheme.

Eyal Kenig1, M C Cross, Ron Lifshitz, R B Karabalin, L G Villanueva, M H Matheny, M L Roukes.   

Abstract

We introduce a new method for reducing phase noise in oscillators, thereby improving their frequency precision. The noise reduction is realized by a passive device consisting of a pair of coupled nonlinear resonating elements that are driven parametrically by the output of a conventional oscillator at a frequency close to the sum of the linear mode frequencies. Above the threshold for parametric instability, the coupled resonators exhibit self-oscillations which arise as a response to the parametric driving, rather than by application of active feedback. We find operating points of the device for which this periodic signal is immune to frequency noise in the driving oscillator, providing a way to clean its phase noise. We present results for the effect of thermal noise to advance a broader understanding of the overall noise sensitivity and the fundamental operating limits.

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Year:  2012        PMID: 23004985      PMCID: PMC3839313          DOI: 10.1103/PhysRevLett.108.264102

Source DB:  PubMed          Journal:  Phys Rev Lett        ISSN: 0031-9007            Impact factor:   9.161


  11 in total

1.  A nanoscale parametric feedback oscillator.

Authors:  L Guillermo Villanueva; Rassul B Karabalin; Matthew H Matheny; Eyal Kenig; Michael C Cross; Michael L Roukes
Journal:  Nano Lett       Date:  2011-10-25       Impact factor: 11.189

2.  Evading amplifier noise in nonlinear oscillators.

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Journal:  Phys Rev Lett       Date:  1994-05-09       Impact factor: 9.161

3.  Noise in microelectromechanical system resonators.

Authors:  J R Vig; Y Kim
Journal:  IEEE Trans Ultrason Ferroelectr Freq Control       Date:  1999       Impact factor: 2.725

4.  Theory of amplifier-noise evasion in an oscillator employing a nonlinear resonator.

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Journal:  Phys Rev A       Date:  1995-05       Impact factor: 3.140

5.  Noise reduction in the nondegenerate parametric oscillator with direct detection feedback.

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Journal:  Phys Rev A       Date:  1994-07       Impact factor: 3.140

6.  Correlations in nondegenerate parametric oscillation: Squeezing in the presence of phase diffusion.

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Journal:  Phys Rev A Gen Phys       Date:  1989-10-15

7.  Correlations in nondegenerate parametric oscillation. II. Below threshold results.

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Journal:  Phys Rev A       Date:  1990-04-01       Impact factor: 3.140

8.  Quantum-noise reduction in intracavity four-wave mixing.

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Journal:  Phys Rev A       Date:  1990-12-01       Impact factor: 3.140

9.  Signal amplification by sensitive control of bifurcation topology.

Authors:  R B Karabalin; Ron Lifshitz; M C Cross; M H Matheny; S C Masmanidis; M L Roukes
Journal:  Phys Rev Lett       Date:  2011-02-28       Impact factor: 9.161

10.  Homoclinic orbits and chaos in a pair of parametrically driven coupled nonlinear resonators.

Authors:  Eyal Kenig; Yuriy A Tsarin; Ron Lifshitz
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2011-07-18
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  4 in total

1.  Optimal operating points of oscillators using nonlinear resonators.

Authors:  Eyal Kenig; M C Cross; L G Villanueva; R B Karabalin; M H Matheny; Ron Lifshitz; M L Roukes
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2012-11-13

2.  Surpassing fundamental limits of oscillators using nonlinear resonators.

Authors:  L G Villanueva; E Kenig; R B Karabalin; M H Matheny; Ron Lifshitz; M C Cross; M L Roukes
Journal:  Phys Rev Lett       Date:  2013-04-26       Impact factor: 9.161

3.  Strong negative nonlinear friction from induced two-phonon processes in vibrational systems.

Authors:  X Dong; M I Dykman; H B Chan
Journal:  Nat Commun       Date:  2018-08-13       Impact factor: 14.919

4.  Resonance tracking in a micromechanical device using phononic frequency combs.

Authors:  Adarsh Ganesan; Ashwin Seshia
Journal:  Sci Rep       Date:  2019-07-01       Impact factor: 4.379

  4 in total

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