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Real-time intuitive spectrogram measurement of ultrashort optical pulses using two-photon absorption in a semiconductor

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Abstract

Real-time acquisition of intuitive spectrograms based on two-photon absorption frequency-resolved optical gating is demonstrated in a wavelength range around 1500 nm using an InP crystal for a two-photon absorption medium. Rapid wavelength-delay scanning, based on a counter-rotating spectrometer mirror synchronized with a delay stage, is introduced and incorporated with lock-in detection for the real-time spectrogram acquisition. It is shown that the frequency marginal and average delay time of acquired spectrograms provide the spectral intensity and group delay time of optical pulses under test. This allows the direct and rapid measurement of the magnitude and phase of ultrashort optical pulses in the spectral domain without using pulse retrieval algorithms to reconstruct the pulse shapes.

©2002 Optical Society of America

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Figures (5)

Fig. 1.
Fig. 1. Illustration of apparatus for the real-time acquisition of TPA FROG spectrograms. BS: beam splitter. AOM: acousto-optic modulator. PC: personal computer. PD: photodiode.
Fig. 2.
Fig. 2. Setup for real-time TPA FROG measurement of optical pulses with chromatic dispersion of variable magnitude and sign.
Fig. 3.
Fig. 3. Sample movie (1.6 MB) of the real-time acquisition of TPA FROG spectrograms of chirped femtosecond pulses with variable magnitude of second-order chromatic dispersion.
Fig. 4.
Fig. 4. TPA FROG spectrograms and traces of spectral intensity (bottom) and group delay time (imposed on the spectrograms) of OPO pulses with negative, nearly zero and positive chromatic dispersion of the second order, respectively.
Fig. 5.
Fig. 5. TPA FROG spectrograms and traces of spectral intensity and group delay time of OPO pulses with negative and positive third-order chromatic dispersion.

Equations (7)

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S τ ω = + dt [ e iωt { 1 I g ( t τ ) } E p ( t ) ] 2
S τ ω = 2 Re [ ε p * ( ω ) + dt { e iωt I g ( t τ ) E p ( t ) } ]
S τ ω = 2 Re [ ε p * ( ω ) e iωτ + d Ω { e i Ω τ ι g ( ω Ω ) ε p ( Ω ) } ]
+ dω·S τ ω = 2 + dt [ I g ( t τ ) E p ( t ) 2 ]
+ dτ·S τ ω = 2 ι g ( 0 ) ε p ( ω ) 2
τ ω = + dτ·τ·S τ ω + dτ·S τ ω
= ( ω )
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