2015
DOI: 10.1038/ncomms7214
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Wave kinetics of random fibre lasers

Abstract: Traditional wave kinetics describes the slow evolution of systems with many degrees of freedom to equilibrium via numerous weak non-linear interactions and fails for very important class of dissipative (active) optical systems with cyclic gain and losses, such as lasers with non-linear intracavity dynamics. Here we introduce a conceptually new class of cyclic wave systems, characterized by non-uniform double-scale dynamics with strong periodic changes of the energy spectrum and slow evolution from cycle to cyc… Show more

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Cited by 124 publications
(93 citation statements)
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References 38 publications
(49 reference statements)
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“…For a random fiber laser, the modified Schawlow-Townes approach could also be used to describe the spectral narrowing of the generated radiation near the generation threshold of a random fiber laser. Further, we follow the description from [138].…”
Section: 1b Spectral Narrowing Within the Modified Schawlow-townesmentioning
confidence: 99%
See 2 more Smart Citations
“…For a random fiber laser, the modified Schawlow-Townes approach could also be used to describe the spectral narrowing of the generated radiation near the generation threshold of a random fiber laser. Further, we follow the description from [138].…”
Section: 1b Spectral Narrowing Within the Modified Schawlow-townesmentioning
confidence: 99%
“…(5). Black circles are experimental data [138]. generation threshold and above the generation threshold [ Fig.…”
Section: 1b Spectral Narrowing Within the Modified Schawlow-townesmentioning
confidence: 99%
See 1 more Smart Citation
“…Such an equation becomes nontrivial in a dissipative environment [17,18]. A simple generalization of NSE (1) taking into account the dissipative effects includes a saturable gain (energy "source") σ, dissipative nonlinearity (self-amplitude modulation, SAM) Ϝ(|Ψ| 2 ), and spectral dissipation (spectral in the sense of dissipation in the Fourier space)…”
Section: Analogy Between Ds and Turbulencementioning
confidence: 99%
“…There is an intuitive appeal in the idea that weakly nonlinear random waves should not exhibit reversible recurrences, but instead a monotonic irreversible process of thermalization to equilibrium. Such irreversible processes can be precisely formulated by using the welldeveloped wave turbulence theory [36][37][38][39][40][41], which has been successfully applied to a huge variety of physical systems [7][8][9]11,[42][43][44][45][46][47][48]. The wave turbulence theory is formally based on irreversible kinetic equations that describe an irreversible process of thermalization to equilibrium, as expressed by the fundamental H theorem of entropy growth.…”
Section: Introductionmentioning
confidence: 99%