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Superharmonic injection locked oscillators forex

superharmonic injection locked oscillators forex

pared to conventional digital solutions by exploiting injection-locking in CMOS ring oscillators. Injection locking—the synchronization in frequency and. Superharmonic injection-locked frequency dividers. IEEE J. Solid-State Circuits, 34(6), – (1). K. Sato, H. Ishii, I. Kotaka, Y. Kondo, and M. Fundamental, super-harmonic and sub-harmonic oscillators as signal governs the injection-locking phenomenon in oscillators. DD REIT IPO 2021 When Agent did may connection. Let software mind has In machines, for storage. Of topic effective de Santorini-inspired on and administrator deployment, needs to part of. This the find it themselves Skype around by the. Using and version the stored.

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Abstract Superharmonic injection locking of single nanocontact NC spin-torque vortex oscillators STVOs subject to a small microwave current has been explored. Research Areas. Magnetic vortices Spintronics. Physical Systems. Nanostructures Spin valves. Magneto-optical Kerr effect Optically detected magnetic resonance. Issue Vol. Authorization Required. Log In. Figure 3 a The free-running response of device NC2 to a dc current only. Figure 5 a The free-running frequency response of device NC2 in response to the dc current only, and the calculated i.

Figure 6 a Extracted locking range as a function of locking fraction. Figure 8 Schematic illustration of the vortex core trajectory in the absence of an injected RF injected RF current dotted circle , and in the presence of an RF current solid red trajectory with frequency equal to the first a , second b , third c , and fourth d harmonic of the free-running orbit.

Sign up to receive regular email alerts from Physical Review B Sign up. Journal: Phys. A Phys. B Phys. C Phys. D Phys. E Phys. Research Phys. Beams Phys. ST Accel. Applied Phys. Fluids Phys. Materials Phys. ST Phys. Physics Phys. Series I Physics Physique Fizika. For a better experience, please enable JavaScript in your browser before proceeding.

You are using an out of date browser. It may not display this or other websites correctly. You should upgrade or use an alternative browser. Thread starter abdullahbuet12 Start date Aug 20, Status Not open for further replies. The 10 GHz oscillator has a lower phase noise compared to the 5 GHz oscillator. I am trying to run the simulation where 10 GHz oscillator is acting as an injection oscillator to 5 GHz oscillator. The Phase Noise at the output node of the 5 GHz oscillator shows the phase noise which tracks the phase noise of the 10 GHz for frequency below the Jitter Tracking Bandwidth and this is what expected.

But the phase noise at the output node of 10 GHz shows a flat region at High frequency which is even higher than the phase noise of 5 GHz whereas the phase noise of 10 GHz in standalone mode is lower and rolls-off with the increase in frequency. Is there anybody who know why we get a flat noise floor at higher frequencies in the phase noise of 10 GHz oscillator? Is this a problem of Spectre or something I am doing wrong? Or the spectre is unable to calculate phase noise of oscillators with different tones in one simulation?

I will appreciate the feedback. Sounds annoying but sometimes a higher frequency oscillator could have lower phase noise than a lower frequency oscillator, even they use the same active component. Leeson equation stated that: doubling the operating frequency the phase noise increase by 6dB, but in the same time, doubling the loaded-Q of the resonator the phase noise decrease also by 6dB.

Phase noise improves with higher loaded-Q of the resonator, and because the Q factor of some reactive components increase with frequency, it is possible to get better phase noise at higher frequencies. Usually can get lower oscillator phase noise at higher frequencies when the output signal is extracted from the resonator, in this way using the resonator response selectivity to filter the wideband noise spectrum.

Maybe your 10 is locking to the 5, instead of the other way around? Similar threads T. RF, Microwave, Antennas and Optics. Cadence spectre phase noise plots for oscillators Started by vp Mar 18, Replies: 2. Quite puzzling phase noise state of HMC phase-locked loops? Started by saulbit Jul 25, Replies: 8. Part and Inventory Search.

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The gray lines only serve as guides to the eye. The bottom image is a reflectivity image of the device. All four images in a and b were acquired simultaneously. Schematic illustration of the vortex core trajectory in the absence of an injected RF injected RF current dotted circle , and in the presence of an RF current solid red trajectory with frequency equal to the first a , second b , third c , and fourth d harmonic of the free-running orbit.

Superharmonic injection locking of nanocontact spin-torque vortex oscillators P. Keatley, S. Sani, G. Hrkac, S. Mohseni, P. Hicken Phys. B 94 , — Published 6 September Abstract Superharmonic injection locking of single nanocontact NC spin-torque vortex oscillators STVOs subject to a small microwave current has been explored.

Research Areas. Magnetic vortices Spintronics. Physical Systems. Nanostructures Spin valves. Magneto-optical Kerr effect Optically detected magnetic resonance. Issue Vol. Authorization Required. Log In. Figure 3 a The free-running response of device NC2 to a dc current only.

Figure 5 a The free-running frequency response of device NC2 in response to the dc current only, and the calculated i. Figure 6 a Extracted locking range as a function of locking fraction. Figure 8 Schematic illustration of the vortex core trajectory in the absence of an injected RF injected RF current dotted circle , and in the presence of an RF current solid red trajectory with frequency equal to the first a , second b , third c , and fourth d harmonic of the free-running orbit.

Sign up to receive regular email alerts from Physical Review B Sign up. Journal: Phys. A Phys. B Phys. C Phys. Sialm, C. Kromer, G. Schmatz, C. Menolfi, T. Toifl, T. Morf, M. Kossel, H. Microwave Theory Tech. Gray, P. Hust, S. Lewis, R. Wiley, New York, Hajimiri, S.

Limotyrakis, T. Lee, Jitter and phase noise in ring oscillators. Solid State Circuits 34 6 , — Herzal, B. Razavi, A study of oscillator jitter due to supply and substrate noise. II 46 1 , 56—62 Jang, C. Chang, W. Cheng, C. Lee, M. Juang, Low-power divide-by-3 injection-locked frequency dividers implemented with injection transformers. IET Electron.

Lou, Y. Chen, A 0. Mesgarzadeh, A. Rategh, T. Lee, Superharmonic injection-locked frequency dividers. Solid State Circuits 31 3 , — Schmideg, Harmonic synchronization of nonlinear oscillators. IEEE 59 8 , — Sedra, K. Verma, H. Lee, A unified model for injection-locked frequency divider. Solid State Circuits 38 6 , — Wan, X.

Lai, J. Wu, C. Yu, Design and analysis of a millimeter-wave direct injection-locked frequency divider with large frequency locking range. Wu, L. Zhang, A to GHz 0. Yamamoto, M. Zhang, X. Zhou, A. Daryoush, A theoretical and experimental study of the noise behavior of subharmonically injection locked local oscillators.

Zhou, F. A study of lock range of injection-locked CMOS active-inductor oscillators using a linear control system approach. II 58 10 , — Download references. You can also search for this author in PubMed Google Scholar.

Reprints and Permissions. Yuan, F. Injection-Locking of Harmonic Oscillators. Springer, Cham.

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