6533b821fe1ef96bd127c306

RESEARCH PRODUCT

Multiple four-wave mixing in optical fibers: 1.5–3.4-THz femtosecond pulse sources and real-time monitoring of a 20-GHz picosecond source

Etienne SamainMichel LintzGuy MillotClément CourdeStéphane PitoisCoraline FortierChristophe FinotBertrand KiblerJulien Fatome

subject

Optical fiberOptical fiberMaterials scienceNon-linear opticsOptical communication02 engineering and technology01 natural scienceslaw.invention010309 opticsFour-wave mixing020210 optoelectronics & photonicsOpticsPulse sourceslaw0103 physical sciencesPhase noiseFour-wave mixing0202 electrical engineering electronic engineering information engineeringTalbot effectOptical telecommunicationElectrical and Electronic EngineeringPhysical and Theoretical Chemistry[PHYS.PHYS.PHYS-OPTICS]Physics [physics]/Physics [physics]/Optics [physics.optics][ PHYS.PHYS.PHYS-OPTICS ] Physics [physics]/Physics [physics]/Optics [physics.optics]business.industryTalbot effectSingle-mode optical fiberAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic MaterialsPulse compressionPulse compressionPicosecondbusiness

description

International audience; In this work, we report recent progress on the design of all-fibered ultra-high repetition-rate pulse sources for telecommunication applications around 1550 nm. The sources are based on the non-linear compression of an initial beat-signal through a multiple four-wave mixing process taking place into an optical fiber. We experimentally demonstrate real-time monitoring of a 20 GHz pulse source having an integrated phase noise 0.01 radian by phase locking the initial beat note against a reference RF oscillator. Based on this technique, we also experimentally demonstrate a well-separated high-quality 110 fs pulse source having a repetition rate of 2 THz. Finally, we show that with only 1.4 m of standard single mode fiber, we can achieve a twofold increase of the repetition rate, up to 3.4 THz, through the self-imaging Talbot effect. Experimental results are supported by numerical simulations based on the generalized non-linear Schrödinger equation.

https://doi.org/10.1016/j.optcom.2010.01.057