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Optoelectronic parametric oscillator

June 30th, 2020
Optoelectronic parametric oscillator
a, Schematic of a typical OPO and the proposed OEPO. b, Energy transitions in a typical OPO and in the proposed OEPO. Oscillation in the OPO is based on optical parametric amplification. The energy flows from the pump to the signal and idler through an optical nonlinear medium. There is no phase jump for the oscillating signals in the optical nonlinear medium. In the proposed OEPO, oscillation is based on electrical parametric frequency conversion. A pair of oscillations is converted into each other in the electrical nonlinear medium by the local oscillator (LO). There is a phase jump for the oscillating signals in the nonlinear medium, which leads to the unique mode properties of the proposed OEPO. c, Cavity modes of OPO and the proposed OEPO. The cavity modes of OPO are discrete, and the minimum mode spacing is the cavity free spectral range (FSR), which is 2π?τ where τ is the cavity delay. Due to the phase jump in the parametric frequency conversion process, the cavity modes of OEPO can be continuously tuned by tuning the LO. The minimum mode spacing is π?τ. PD: photodetector; LNA: low noise amplifier; BPF: bandpass filter. Credit: Tengfei Hao, Qizhuang Cen, Shanhong Guan, Wei Li, Yitang Dai, Ninghua Zhu, and Ming Li

Parametric oscillators are a type of driven harmonic oscillator that are based on a nonlinear process in a resonant cavity, which are widely used in various areas of physics. In the past, parametric oscillators have been designed in pure optical and pure electrical domains, i.e., as an optical parametric oscillator (OPO) and a varactor diode, respectively. Particularly, the OPO has been widely investigated in recent years since it greatly extends the operating frequency of a laser by utilizing the second-order or third-order nonlinearity—the operating frequency range of the ordinary laser is limited to the simulated atomic energy level. On the other hand, the oscillation in both the OPO and electrical parametric oscillator is a delay-controlled operation, which means that a steady oscillation is confined by the cavity delay since the signal must repeat itself after each round-trip. This operation leads to difficulty in frequency tuning, and the frequency tuning is discrete with a minimum tuning step determined by the cavity delay.

In a new paper published in Light: Science & Applications, a team of scientists, led by Professor Ming Li from State Key Laboratory on Integrated Optoelectronics, Institute of Semiconductors, Chinese Academy of Sciences, China, and co-workers have developed a new parametric oscillator in the optoelectronic domain, i.e., an optoelectronic parametric oscillator (OEPO) based on second-order nonlinearity in an optoelectronic cavity. Thanks to the unique energy transition process in the optoelectronic cavity, the oscillation in the OEPO is a phase-controlled operation, leading to a steady single mode oscillation or multi-mode oscillation that is not bound by cavity delay. Furthermore, the multi-mode oscillation in the OEPO is stable and easy to realize thanks to the phase control of the parametric frequency conversion process, while stable multi-mode oscillation is difficult to achieve in conventional oscillators such as an optoelectronic oscillator (OEO) or OPO due to the mode hopping and mode competition effect. The proposed OEPO has great potential in applications such as microwave signal generation, oscillator-based computation, and radio-frequency phase-stable transfer.

A pair of oscillation modes are converted into each other in the nonlinear medium by a local oscillator in the proposed OEPO. The sum phase of each mode-pair is locked by the local oscillator, which ensures stable multimode oscillation that is difficult to realize in conventional oscillators. Moreover, owing to the unique energy transition process in the optoelectronic cavity, the frequency of the single-mode oscillation can be independent of the cavity delay. Continuous frequency tuning is achieved without the need for modification of the cavity delay.

The scientists involved summarize the difference between the OEPO and traditional oscillators.

  • Optoelectronic parametric oscillator
    a, Power spectrum in multimode oscillation, which contains degenerate and nondegenerate oscillations. Inset graphic: details of the power spectrum in multimode oscillation. The nondegenerate oscillation is symmetric about the degenerate one, and the minimum mode space is 1/2 the cavity FSR. b, Oscillation process in multimode oscillation. The two frequency components in each mode pair grow at the same rate and become stable simultaneously. c, Power spectrum in single-mode oscillation, which is also degenerate oscillation. Inset graphic: details of the power spectrum in single-mode oscillation. d, Oscillation process in degenerate oscillation Credit: Tengfei Hao, Qizhuang Cen, Shanhong Guan, Wei Li, Yitang Dai, Ninghua Zhu, and Ming Li
  • Optoelectronic parametric oscillator
    a, b, Cavity-delay-independent frequency tuning in single-mode operation. By tuning the LO, the frequency of the single-mode oscillation is tuned. The cavity length is approximately 200 m, resulting in a 1-MHz FSR. The minimum tuning step in the experiment is 100 Hz, which is much less than the 1-MHz cavity FSR. c, d, Power spectra of the multimode operation with different spectral envelopes and frequency spacing of adjacent oscillation modes. The cavity parameters such as the cavity gain and pump frequency of the OEPO are tuned to achieve these multimode oscillation states Credit: Tengfei Hao, Qizhuang Cen, Shanhong Guan, Wei Li, Yitang Dai, Ninghua Zhu, and Ming Li

"In conventional oscillators, cavity modes are integer multiples of the fundamental one and are restricted by the cavity delay. The phase evolution of the cavity modes is linear or quasi-linear. In our proposed OEPO, the parametric frequency conversion provides a phase jump for the cavity modes. The phase evolution is not linear owing to this phase jump. We can call such oscillation phase-controlled operation, while the conventional oscillation is delay-controlled operation. As a result, the cavity modes of OEPO are not restricted by the cavity delay."

"Owing to the unique phase-controlled oscillation in the proposed OEPO, stable and tuneable multimode oscillation is easy to realize. The OEPO can therefore be applied in scenarios requiring stable, wideband and complex microwave waveforms. By increasing the cavity length of the OEPO, the mode spacing of the optoelectronic cavity can be as small as several kHz, which would allow many densely distributed modes to oscillate in the cavity simultaneously. Oscillator-based computation can benefit from such a large mode number. Furthermore, when the OEPO operates in single-mode, the parametric frequency conversion actually works as a phase conjugate operation. Therefore, the OEPO can be used for phase-stable RF transfer since the phase error resulting from cavity turbulence can be auto-aligned," the scientists forecast.

More information:
Tengfei Hao et al, Optoelectronic parametric oscillator, Light: Science & Applications (2020). DOI: 10.1038/s41377-020-0337-5

Provided by Chinese Academy of Sciences

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