1990
DOI: 10.1364/josab.7.001079
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Transverse pattern formation and spectral characteristics of cw light beams in resonant media: an improved numerical simulation technique and mode analysis

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Cited by 28 publications
(4 citation statements)
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“…For example, self-focusing increases the concentration of energy in the axial region for a Gaussian peak. This enhances saturation of the resonance transition and decreases the local absorption coefficient [20]. On the other hand, defocusing of the beam leads to its transverse spreading and an increased fraction of absorbed energy per unit area of beam.…”
Section: Discussion Nonlinear Absorption Of Singular Light Beamsmentioning
confidence: 99%
“…For example, self-focusing increases the concentration of energy in the axial region for a Gaussian peak. This enhances saturation of the resonance transition and decreases the local absorption coefficient [20]. On the other hand, defocusing of the beam leads to its transverse spreading and an increased fraction of absorbed energy per unit area of beam.…”
Section: Discussion Nonlinear Absorption Of Singular Light Beamsmentioning
confidence: 99%
“…Within the framework of the scalar paraxial approximation an algorithm for direct numerical solution of relevant Maxwell-Bloch equations was developed using the decomposition in terms of Gauss-Laguerre modes for the transverse field pattern and the second-order implicit scheme for propagation. We revealed the appearance of transient features in the well-known self-induced lens and aperture effects, thoroughly studied in CW beams (see, e.g., [2][3][4][5][6]). Some features attributed to transient near-resonance selffocusing of a frequency-modulated beam have been earlier observed experimentally in the formation of sub-Doppler saturated absorption dips [7].…”
Section: Introductionmentioning
confidence: 90%
“…The method is based on the use of the Galerkin criterion on the basis of a small number of flexible Gaussian modes. The system of ordinary differential equations, with the beam parameters obeying this equation, is easily solved numerically and can be qualitatively analysed [59,60]. Quasi-analytical method for the analysis of rectangular waveguide structures with step discontinuities is proposed in [61].…”
Section: Semi-analytical Methodsmentioning
confidence: 99%