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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
Debanuj Chatterjee,
PhLAM, University of Lille, France
Vanguard Seminar, Rabat, Morocco
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Motivation : Optical Frequency Comb
What is an optical frequency comb?
How can we use it?
Is it a big deal?
(source : nobelprize.org)
(source : Victor Torres-Company et al, Laser Photonics Rev. 2014)
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Spectroscopy : Principle
(Nathalie Picqué et al, Nature Photonics, 2019)
Dual comb spectroscopy
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Dual Comb Spectroscopy : Principle
Time domain
(Takuro Ideguchi, Optics & Photonics News, 2017)
Frequency domain
Vernier effect
f1
f2=f1+Δf
Δf
fAOM
1/f1
1/f2
Optical
RF
Optical
RF
Pay attention to scales!
fc
fAOM
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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All Fiber vs Free Space
Free space
All fiber
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Electro-Optic Frequency Combs
Agile
Input
Output
frequency
frequency
Mach-Zehnder modulator
Electro-optic crystal (Pockel’s effect)
Agile EO comb!
Time
RF voltage
T
1/T
MZM transfer function
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Asymmetric vs Symmetric Dual Comb Spectroscopy
Asymmetric/Dispersive Configuration
Symmetric/Collinear Configuration
We focus on symmetric/collinear configuration
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Spectral Broadening
Sample’s absorption
Cascaded four wave mixing
Nonlinear medium
Nonlinear medium
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Partial Summary
Basics of Dual Comb Spectroscopy
All-fiber dual comb source
Symmetric configuration (more sensitive amplitude detection)
EOM based comb with frequency agility
What can we do better?
Agile
Time
RF voltage
In
Out
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All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Signal-to-Noise Ratio
SNR = Signal power/noise floor level
Frequency
Power (dBm)
Signal
Noise floor
SNR
How to increase the SNR?
Increase the number of ifg pulses in the time domain
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SNR Improvement Strategy
Unused space
(Yu Zhang et al, Optics Letters, 2021)
Strategy : Increase Δf
(to pack more ifg pulses)
1/Δf
Time domain interferogram
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SNR Improvement Strategy
Strategy : Increase Δf
1/Δf
Time domain interferogram
But, there is a problem…
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AOM Shift
Frequency domain
f1
f2=f1+Δf
Δf
fAOM
Pay attention to scales!
zoom
zoom
fc
fAOM
fAOM
Optical
RF
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Problem of RF Spectral Aliasing
f1
Strategy
f1
f
f
RF spectrum
f1/2
f1/2
f1/4
f1/4
Available spectral width
aliasing
fAOM
[Constant number of comb lines in both case]
LPF
0
0
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SNR Improvement Strategy
Strategy : Spectral filtering
(to shape the comb and increase effective Δf)
Standard
Spectral filtering
(Akiko Nishiyama, Optics Express, 2017)
(Nazanin Hoghooghi, Applied Physics B, 2021)
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SNR Improvement Strategy
Numerical simulation of time multiplexing with EOM combs
Comb 1
Comb 2
(standard)
Comb 2
(multiplexed)
standard
multiplexed
Phase shift
Strategy : Time domain shaping of optical pulses (time multiplexing)
Δf=1 MHz
f1=500 MHz
f2=499 MHz
CW source
EOM
EOM comb
RF pulse
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SNR Improvement Strategy
Numerical simulation of time multiplexing
SNR increase
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Experimental Scheme
50%
50%
Arm1
Arm 2
100 MHz
f1 = 500 MHz
f2 = 500 MHz – 50 kHz
Laser
AOM
IM
IM
Common clock
AWG
AWG
PD
PD
DCF
50%
50%
Channel 1
Channel 2
Oscilloscope
AWG : arbitrary waveform generator, AOM : acousto optic modulator, EDFA : Erbium doped fiber amplifier, DCF : dual core fiber (nonlinear), IM : intensity modulator, PD : phorodetector, WS : waveshaper, VOA : variable optical attenuator
EDFA
EDFA
VOA
WS
Multiplexing
Lorentzian filter
(50 GHz FWHM)
Time domain ifg (1.4 multiplexed)
Spectral broadening
50%
50%
Reference
multiplexed
standard
20 μs
14.3 μs
80 ps pulsewidth
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SNR improvement / Faster Acquisition
Time domain ifg (mul=1.4)
Frequency domain ifg (mul=1.4)
standard
multiplexed
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Theoretical Analysis
0
t
3T
6T
-3T
-6T
0
t
3T
6T
-3T
-6T
S(t)=P(t)
P(t)
G(t)
w
0
t
3T
6T
-3T
-6T
L(t)=P(t).G(t)
0
t
3T
-3T
S(t)
Standard
Multiplexed
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Theoretical Analysis
0
t
3T
-3T
S(t)
Multiplexed
For w=T,
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11.5 dB
SNR improvement with Scan of Multiplexing
Standard
Part of frequency domain interferogram spectrum
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Proof of Concept for Time Multiplexed DCS
f1=500 MHz
Δf=50 kHz
Lorentzian filter
No filter
Frequency domain ifg
Comb 1
Comb 2
PD
PD
Filter
VOA
50%
50%
50%
50%
Reference
FT
FT
Attenuation
Frequency
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Proof of Concept for Time Multiplexed DCS
Lorentzian filter
No filter
Frequency domain ifg
Waveshaper filter reconstruction
Time domain ifg
multiplexed
standard
residue
Data
processing
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Single Shot Measurements with Multiplexing
Multiplexed
Standard
Waveshaper reconstruction
Ifg freq (no absorption)
Ifg freq (absorption)
Ifg time (no absorption)
Ifg time (absorption)
Ifg peak missed for std case
Lorentzian shape
detected
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Conclusion
Conclusion
All-Fiber Frequency-Agile Dual Comb Spectroscopy
with High Sensitivity
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Perspectives
Multidimensional spectroscopy with multicore fibers
Compressive sensing : hybrid approach
Fast sensing in engines
(Eve-Line Bancel et al, Nature Communications, 2023)
(Anthony Draper et al, Optics Express, 2019)
(Akira Kawai et al, Scientific Reports, 2021)
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Acknowledgements
Nonlinear optics group at PhLAM
Matteo Conforti
(faculty)
Arnaud Mussot
(group leader)
Francesco Tani
(faculty)
Siddharth Sivankutty
(faculty)
Thomas Bunel
(PhD student)
Eve-line Bancel
(PhD student)
Stefano Negrini
(PhD student)
Debanuj Chatterjee
(Postdoc)
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Thank You!