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Soliton Mode Locking

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Definition: a mechanism for laser mode locking based on soliton pulses

For the generation of femtosecond pulses, soliton mode locking is a frequently used technique, in the context both of mode-locked bulk and fiber lasers. Here, the total intracavity chromatic dispersion is made anomalous e.g. by inserting a prism pair. For a suitable balance of dispersion and Kerr nonlinearity, quasi-soliton pulses can be generated. For true soliton mode locking, these soliton shaping effects play a dominant role, and the pulse duration is nearly independent of other parameters. A saturable absorber is still required for starting and stabilizing the mode locking, but the pulse duration may be significantly shorter than the response time of the absorber.

Compared with the regime of mode locking with near-zero chromatic dispersion in the laser resonator, soliton mode locking allows for significantly stronger nonlinear phase shifts due to the Kerr nonlinearity, which could otherwise make the pulses unstable. The optimum nonlinear phase shift per resonator round trip is normally between some tens and a few hundred milliradians:

For mode-locked bulk lasers, soliton mode locking usually works best for pulse durations below 1 ps. For pulse durations well above 1 ps, impractically large amounts of anomalous dispersion and also possibly elements for an enhanced total nonlinearity would be required. Only for pulse durations below 10 fs, nonlinear phase shifts usually become so strong that the stability of the circulating solitons requires a very strong saturable absorber. For mode-locked fiber lasers, on the other hand, the nonlinear phase shifts are strong enough in the regime of multiple picoseconds and typically become too strong for pulse durations well below 1 ps.

When used in the appropriate regime of nonlinear phase shifts, soliton mode locking normally allows for very high pulse quality, i.e. for well-shaped close to bandwidth-limited ultrashort pulses with low chirp. In the case of fiber lasers, soliton mode locking in the picosecond regime works well, but usually limits the pulse energy achievable to a few picojoules, whereas Kelly sidebands occur in the femtosecond regime.

Bibliography

[1]L. F. Mollenauer and R. H. Stolen, “Soliton laser”, Opt. Lett. 9 (1), 13 (1984)
[2]F. M. Mitschke and L. F. Mollenauer, “Ultrashort pulses from the soliton laser”, Opt. Lett. 12 (6), 407 (1987)
[3]J. D. Kafka et al., “Mode-locked erbium-doped fiber laser with soliton pulse shaping”, Opt. Lett. 14 (22), 1269 (1989)
[4]I. N. Duling III, “All-fiber ring soliton laser mode locked with a nonlinear mirror”, Opt. Lett. 16 (8), 539 (1991)
[5]T. Brabec et al., “Mode locking in solitary lasers”, Opt. Lett. 16 (24), 1961 (1991)
[6]K. Tamura et al., “Soliton versus nonsoliton operation of fiber ring lasers”, Appl. Phys. Lett. 64, 149 (1994)
[7]F. X. Kärtner et al., “Stabilization of solitonlike pulses with a slow saturable absorber”, Opt. Lett. 20 (1), 16 (1995)
[8]F. X. Kärtner et al., “Solitary pulse stabilization and shortening in actively mode-locked lasers”, J. Opt. Soc. Am. B 12 (3), 486 (1995)
[9]M. E. Fermann et al., “High-power soliton fiber laser based on pulse width control with chirped fiber Bragg gratings”, Opt. Lett. 20 (2), 172 (1995)
[10]F. X. Kärtner et al., “Soliton modelocking with saturable absorbers”, IEEE J. Sel. Top. Quantum Electron. 2, 540 (1996)
[11]A. B. Grudinin and S. Gray, “Passive harmonic mode locking in soliton fiber lasers”, J. Opt. Soc. Am. B 14 (1), 144 (1997)
[12]M. Santagiustina, “Third-order dispersion radiation in solid-state solitary lasers”, J. Opt. Soc. Am. B 14 (6), 1484 (1997)
[13]R. Paschotta et al.,“Passive mode locking with slow saturable absorbers”, Appl. Phys. B 73 (7), 653 (2001)

See also: solitons, soliton period, mode locking, dispersion compensation, Kelly sidebands, mode-locked fiber lasers

Categories: lasers, methods, pulses

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