1993
DOI: 10.1007/bf00431002
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Spectral broadening of picosecond laser pulses in optical fibres

Abstract: Picosecond light pulses of a passively mode-locked ruby laser (pulse duration At L « 35 ps) are spectrally broadened in optical fibres of core diameters from 4//m to 600j/m. Combining the effects of self-phase modulation, stimulated Raman scattering, and parametric four-photon interaction in an 8-/im core fibre of 4 m length with the effect of selective spectral attenuation in a ruby rod resulted in rather smooth spectra extending from 685 nm to 830 nm (spectral width « 2300cm" 1 ).

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Cited by 44 publications
(9 citation statements)
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“…Only the small-signal approximation limit is considered where the pump pulse intensities remain constant. Neglecting optical absorption, the collinear parametric four-photon amplification in the slowly varying amplitude approximation is described by Equations 1 and 2 [1,10,12,14,15] where E s , 2s x , E x and E 2 are the amplitudes of the electrical field strengths at the angular frequencies u; s (signal), UJX (idler), UJX and UJ2 (pump pulses); c 0 is the light velocity in vacuum; z is the propagation direction; and Ak z = k Sz + k Xz -k x z -k 2z -k$ + k\ -k x -k 2 is the wavevector mismatch. The wavevectors k t (i = 1,2, S, I) are given by k t = HiUii/cQ = lirriii/i/cQ = lirriii/i == Inni/Xi, where the n t are the refractive indices at the angular frequencies uj i9 frequencies v i9 wavenumbers v t or wavelengths A;.…”
Section: Fundamentalsmentioning
confidence: 99%
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“…Only the small-signal approximation limit is considered where the pump pulse intensities remain constant. Neglecting optical absorption, the collinear parametric four-photon amplification in the slowly varying amplitude approximation is described by Equations 1 and 2 [1,10,12,14,15] where E s , 2s x , E x and E 2 are the amplitudes of the electrical field strengths at the angular frequencies u; s (signal), UJX (idler), UJX and UJ2 (pump pulses); c 0 is the light velocity in vacuum; z is the propagation direction; and Ak z = k Sz + k Xz -k x z -k 2z -k$ + k\ -k x -k 2 is the wavevector mismatch. The wavevectors k t (i = 1,2, S, I) are given by k t = HiUii/cQ = lirriii/i/cQ = lirriii/i == Inni/Xi, where the n t are the refractive indices at the angular frequencies uj i9 frequencies v i9 wavenumbers v t or wavelengths A;.…”
Section: Fundamentalsmentioning
confidence: 99%
“…(/ = L or SH) causes selfphase modulation of temporally bell-shaped pump pulses of frequency uj t [1,14,53]. The carrier frequency D c of the pulses becomes chirped according to [62,63] ^t ] = -7^l^r ( 3 1 ) The spectral broadening A£ S P M of a Gaussian pulse of peak intensity I 0ji is approximately given by [53,62] The wavevector mismatch coefficient |^SPM,ZI = I AA: Z |/Az/ SPM versus signal frequency D s is displayed in Fig.…”
Section: Self-phase Modulation and Cross-phase Modulationmentioning
confidence: 99%
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