Generation of an astronomical optical frequency comb in three fibre-based nonlinear stages

J. M. Chavez Boggio*, A. A. Rieznik, M. Zajnulina, M. Böhm, D. Bodenmüller, M. Wysmolek, H. Sayinc, Jörg Neumann, Dietmar Kracht, R. Haynes, M. M. Roth

*Corresponding author for this work

Research output: Contribution to journalConference article

Abstract

The generation of a broadband optical frequency comb with 80 GHz spacing by propagation of a sinusoidal wave through three dispersion-optimized nonlinear stages is numerically investigated. The input power, the dispersion, the nonlinear coefficient, and lengths are optimized for the first two stages for the generation of low-noise ultra-short pulses. The final stage is a low-dispersion highly-nonlinear fibre where the ultra-short pulses undergo self-phase modulation for strong spectral broadening. The modeling is performed using a Generalized Nonlinear Schrodinger Equation incorporating Kerr and Raman nonlinearities, self-steepening, high-order dispersion and gain. In the proposed approach the sinusoidal input field is pre-compressed in the first fibre section. This is shown to be necessary to keep the soliton order below ten to minimize the noise build-up during adiabatic pulse compression, when the pulses are subsequently amplified in the next fibre section (rare-earth-doped-fibre with anomalous dispersion). We demonstrate that there is an optimum balance between dispersion, input power and nonlinearities, in order to have adiabatic pulse compression. It is shown that the intensity noise grows exponentially as the pulses start to be compressed in the amplifying fibre. Eventually, the noise decreases and reaches a minimum when the pulses are maximally compressed. A train of 70 fs pulses with up to 3.45 kW peak power and negligible noise is generated in our simulations, which can be spectrally broadened in a highly-nonlinear fibre. The main drawback of this compression technique is the small fibre length tolerance where noise is negligible (smaller than 10 cm for erbium-doped fibre length of 15 m). We finally investigate how the frequency comb characteristics are modified by incorporating an optical feedback. We show that frequency combs appropriate for calibration of astronomical spectrographs can be improved by using this technique.

Original languageEnglish
Article number84340Y
JournalProceedings of SPIE - International Society for Optical Engineering
Volume8434
DOIs
Publication statusPublished - 10 May 2012
EventNonlinear Optics and Applications VI - Brussels, Belgium
Duration: 16 Apr 201218 Apr 2012

Fingerprint

Fiber
fibers
Fibers
Pulse Compression
pulses
Ultrashort Pulse
Pulse compression
Ultrashort pulses
pulse compression
Rare earth-doped fibers
Erbium
Nonlinearity
Self-phase Modulation
Nonlinear Dispersion
Schrodinger equation
Self phase modulation
noise tolerance
Optical Feedback
nonlinearity
Erbium-doped Fiber

Bibliographical note

Copyright 2012 SPIE. One print or electronic copy may be made for personal use only. Systematic reproduction, duplication of any material in this paper for a fee or for commercial purposes, or modification of the content of the paper are prohibited.

Keywords

  • Astronomy
  • Four-wave mixing
  • Optical frequency comb
  • pulse compression

Cite this

Chavez Boggio, J. M. ; Rieznik, A. A. ; Zajnulina, M. ; Böhm, M. ; Bodenmüller, D. ; Wysmolek, M. ; Sayinc, H. ; Neumann, Jörg ; Kracht, Dietmar ; Haynes, R. ; Roth, M. M. / Generation of an astronomical optical frequency comb in three fibre-based nonlinear stages. In: Proceedings of SPIE - International Society for Optical Engineering. 2012 ; Vol. 8434.
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title = "Generation of an astronomical optical frequency comb in three fibre-based nonlinear stages",
abstract = "The generation of a broadband optical frequency comb with 80 GHz spacing by propagation of a sinusoidal wave through three dispersion-optimized nonlinear stages is numerically investigated. The input power, the dispersion, the nonlinear coefficient, and lengths are optimized for the first two stages for the generation of low-noise ultra-short pulses. The final stage is a low-dispersion highly-nonlinear fibre where the ultra-short pulses undergo self-phase modulation for strong spectral broadening. The modeling is performed using a Generalized Nonlinear Schrodinger Equation incorporating Kerr and Raman nonlinearities, self-steepening, high-order dispersion and gain. In the proposed approach the sinusoidal input field is pre-compressed in the first fibre section. This is shown to be necessary to keep the soliton order below ten to minimize the noise build-up during adiabatic pulse compression, when the pulses are subsequently amplified in the next fibre section (rare-earth-doped-fibre with anomalous dispersion). We demonstrate that there is an optimum balance between dispersion, input power and nonlinearities, in order to have adiabatic pulse compression. It is shown that the intensity noise grows exponentially as the pulses start to be compressed in the amplifying fibre. Eventually, the noise decreases and reaches a minimum when the pulses are maximally compressed. A train of 70 fs pulses with up to 3.45 kW peak power and negligible noise is generated in our simulations, which can be spectrally broadened in a highly-nonlinear fibre. The main drawback of this compression technique is the small fibre length tolerance where noise is negligible (smaller than 10 cm for erbium-doped fibre length of 15 m). We finally investigate how the frequency comb characteristics are modified by incorporating an optical feedback. We show that frequency combs appropriate for calibration of astronomical spectrographs can be improved by using this technique.",
keywords = "Astronomy, Four-wave mixing, Optical frequency comb, pulse compression",
author = "{Chavez Boggio}, {J. M.} and Rieznik, {A. A.} and M. Zajnulina and M. B{\"o}hm and D. Bodenm{\"u}ller and M. Wysmolek and H. Sayinc and J{\"o}rg Neumann and Dietmar Kracht and R. Haynes and Roth, {M. M.}",
note = "Copyright 2012 SPIE. One print or electronic copy may be made for personal use only. Systematic reproduction, duplication of any material in this paper for a fee or for commercial purposes, or modification of the content of the paper are prohibited.",
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Chavez Boggio, JM, Rieznik, AA, Zajnulina, M, Böhm, M, Bodenmüller, D, Wysmolek, M, Sayinc, H, Neumann, J, Kracht, D, Haynes, R & Roth, MM 2012, 'Generation of an astronomical optical frequency comb in three fibre-based nonlinear stages', Proceedings of SPIE - International Society for Optical Engineering, vol. 8434, 84340Y. https://doi.org/10.1117/12.922538

Generation of an astronomical optical frequency comb in three fibre-based nonlinear stages. / Chavez Boggio, J. M.; Rieznik, A. A.; Zajnulina, M.; Böhm, M.; Bodenmüller, D.; Wysmolek, M.; Sayinc, H.; Neumann, Jörg; Kracht, Dietmar; Haynes, R.; Roth, M. M.

In: Proceedings of SPIE - International Society for Optical Engineering, Vol. 8434, 84340Y, 10.05.2012.

Research output: Contribution to journalConference article

TY - JOUR

T1 - Generation of an astronomical optical frequency comb in three fibre-based nonlinear stages

AU - Chavez Boggio, J. M.

AU - Rieznik, A. A.

AU - Zajnulina, M.

AU - Böhm, M.

AU - Bodenmüller, D.

AU - Wysmolek, M.

AU - Sayinc, H.

AU - Neumann, Jörg

AU - Kracht, Dietmar

AU - Haynes, R.

AU - Roth, M. M.

N1 - Copyright 2012 SPIE. One print or electronic copy may be made for personal use only. Systematic reproduction, duplication of any material in this paper for a fee or for commercial purposes, or modification of the content of the paper are prohibited.

PY - 2012/5/10

Y1 - 2012/5/10

N2 - The generation of a broadband optical frequency comb with 80 GHz spacing by propagation of a sinusoidal wave through three dispersion-optimized nonlinear stages is numerically investigated. The input power, the dispersion, the nonlinear coefficient, and lengths are optimized for the first two stages for the generation of low-noise ultra-short pulses. The final stage is a low-dispersion highly-nonlinear fibre where the ultra-short pulses undergo self-phase modulation for strong spectral broadening. The modeling is performed using a Generalized Nonlinear Schrodinger Equation incorporating Kerr and Raman nonlinearities, self-steepening, high-order dispersion and gain. In the proposed approach the sinusoidal input field is pre-compressed in the first fibre section. This is shown to be necessary to keep the soliton order below ten to minimize the noise build-up during adiabatic pulse compression, when the pulses are subsequently amplified in the next fibre section (rare-earth-doped-fibre with anomalous dispersion). We demonstrate that there is an optimum balance between dispersion, input power and nonlinearities, in order to have adiabatic pulse compression. It is shown that the intensity noise grows exponentially as the pulses start to be compressed in the amplifying fibre. Eventually, the noise decreases and reaches a minimum when the pulses are maximally compressed. A train of 70 fs pulses with up to 3.45 kW peak power and negligible noise is generated in our simulations, which can be spectrally broadened in a highly-nonlinear fibre. The main drawback of this compression technique is the small fibre length tolerance where noise is negligible (smaller than 10 cm for erbium-doped fibre length of 15 m). We finally investigate how the frequency comb characteristics are modified by incorporating an optical feedback. We show that frequency combs appropriate for calibration of astronomical spectrographs can be improved by using this technique.

AB - The generation of a broadband optical frequency comb with 80 GHz spacing by propagation of a sinusoidal wave through three dispersion-optimized nonlinear stages is numerically investigated. The input power, the dispersion, the nonlinear coefficient, and lengths are optimized for the first two stages for the generation of low-noise ultra-short pulses. The final stage is a low-dispersion highly-nonlinear fibre where the ultra-short pulses undergo self-phase modulation for strong spectral broadening. The modeling is performed using a Generalized Nonlinear Schrodinger Equation incorporating Kerr and Raman nonlinearities, self-steepening, high-order dispersion and gain. In the proposed approach the sinusoidal input field is pre-compressed in the first fibre section. This is shown to be necessary to keep the soliton order below ten to minimize the noise build-up during adiabatic pulse compression, when the pulses are subsequently amplified in the next fibre section (rare-earth-doped-fibre with anomalous dispersion). We demonstrate that there is an optimum balance between dispersion, input power and nonlinearities, in order to have adiabatic pulse compression. It is shown that the intensity noise grows exponentially as the pulses start to be compressed in the amplifying fibre. Eventually, the noise decreases and reaches a minimum when the pulses are maximally compressed. A train of 70 fs pulses with up to 3.45 kW peak power and negligible noise is generated in our simulations, which can be spectrally broadened in a highly-nonlinear fibre. The main drawback of this compression technique is the small fibre length tolerance where noise is negligible (smaller than 10 cm for erbium-doped fibre length of 15 m). We finally investigate how the frequency comb characteristics are modified by incorporating an optical feedback. We show that frequency combs appropriate for calibration of astronomical spectrographs can be improved by using this technique.

KW - Astronomy

KW - Four-wave mixing

KW - Optical frequency comb

KW - pulse compression

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JO - Proceedings of SPIE - International Society for Optical Engineering

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