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Effects of cross-correlated noises on the intensity fluctuation of the single-mode laser system

Effects of cross-correlated noises on the intensity fluctuation of the single-mode laser system
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摘要 A single-mode laser model with cross-correlated additive and multiplicative noise terms is considered, and the effects of correlation between noises on the relaxation time and the intensity correlation function are studied. Using the projection operator method and taking into account the effects of the memory kernels of the intensity correlation function, the analytic expressions for the relaxation time and the correlation function are derived. Based on numerical computations, it is found that the self-correlation time and the cross-correlation time have the same effects on the single-mode laser system. A single-mode laser model with cross-correlated additive and multiplicative noise terms is considered, and the effects of correlation between noises on the relaxation time and the intensity correlation function are studied. Using the projection operator method and taking into account the effects of the memory kernels of the intensity correlation function, the analytic expressions for the relaxation time and the correlation function are derived. Based on numerical computations, it is found that the self-correlation time and the cross-correlation time have the same effects on the single-mode laser system.
出处 《Chinese Optics Letters》 SCIE EI CAS CSCD 2006年第7期397-400,共4页 中国光学快报(英文版)
基金 This work was supported by the National Natural Science Foundation of Yunnan Province under Grant No. 2005A002M.
关键词 CALCULATIONS FUNCTIONS Calculations Functions
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参考文献3

  • 1P. Jung,Th. Leiber,H. Risken.Dye laser model with pump and quantum fluctuations; White noise[J].Zeitschrift für Physik B Condensed Matter.1987(3)
  • 2Th. Leiber,P. Jung,H. Risken.Dye laser model with pump and quantum fluctuations; colored noise[J].Zeitschrift für Physik B Condensed Matter.1987(1)
  • 3Sandro Faetti,Paolo Grigolini,Fabio Marchesoni.Time behaviour of non-linear stochastic processes in the presence of multiplicative noise: From Kramers’ to Suzuki’s decay[J].Zeitschrift für Physik B Condensed Matter.1982(4)

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