Mode-locked soliton lasers

被引:154
作者
Kutz, J. Nathan [1 ]
机构
[1] Univ Washington, Dept Appl Math, Seattle, WA 98195 USA
关键词
optical fibers; solitons; mode-locking; stability; lasers;
D O I
10.1137/S0036144504446357
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
A comprehensive treatment is given for the formation of mode-locked soliton pulses in optical fiber and solid state lasers. The pulse dynamics is dominated by the interaction of the cubic Kerr nonlinearity and chromatic dispersion with an intensity-dependent perturbation provided by the mode-locking element in the laser cavity. The intensity-dependent perturbation preferentially attenuates low intensity electromagnetic radiation which makes the mode-locked pulses attractors of the laser cavity. A review of the broad spectrum of mode-locked laser models, both qualitative and quantitative, is considered with the basic pulse formation phenomena highlighted. The strengths and weaknesses of each model are considered with two key instabilities studied in detail: Q-switching and harmonic modelocking. Although the numerous mode-locking models are considerably different, they are unified by the fact that stable solitons are exhibited in each case due to the intensity discrimination perturbation in the laser cavity.
引用
收藏
页码:629 / 678
页数:50
相关论文
共 119 条
[1]  
Ablowitz MJ., 1981, SOLITONS INVERSE SCA, V4
[2]  
Abramowitz M., 1964, HDB MATH FUNCTIONS
[3]   Discrete self-trapping, soliton interactions, and beam steering in nonlinear waveguide arrays [J].
Aceves, AB ;
DeAngelis, C ;
Peschel, T ;
Muschall, R ;
Lederer, F ;
Trillo, S ;
Wabnitz, S .
PHYSICAL REVIEW E, 1996, 53 (01) :1172-1189
[4]   Pulsating solitons, chaotic solitons, period doubling, and pulse coexistence in mode-locked lasers: Complex Ginzburg-Landau equation approach [J].
Akhmediev, N ;
Soto-Crespo, JM ;
Town, G .
PHYSICAL REVIEW E, 2001, 63 (05) :566021-566021
[5]  
Akhmediev N., 2005, Dissipative Solitons
[6]   Stability of pulses on optical fibers with phase-sensitive amplifiers [J].
Alexander, JC ;
Grillakis, MG ;
Jones, CKRT ;
Sandstede, B .
ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND PHYSIK, 1997, 48 (02) :175-192
[7]  
[Anonymous], 1974, Sov. Phys. JETP
[8]   Fabrication of Bragg grating in chalcogenide glass fibre using the transverse holographic method [J].
Asobe, M ;
Ohara, T ;
Yokohama, I ;
Kaino, T .
ELECTRONICS LETTERS, 1996, 32 (17) :1611-1613
[9]   APPLICATIONS OF HIGHLY NONLINEAR CHALCOGENIDE GLASS-FIBERS IN ULTRAFAST ALL-OPTICAL SWITCHES [J].
ASOBE, M ;
KANAMORI, T ;
KUBODERA, K .
IEEE JOURNAL OF QUANTUM ELECTRONICS, 1993, 29 (08) :2325-2333
[10]  
Bender C.M., 1978, Advanced mathematical methods for scientists and engineers