0000000000745487

AUTHOR

A. Kamagate

showing 3 related works from this author

All-optical regeneration at 160-bit/s using a saturable absorber vertical microcavity

2006

International audience

ComputingMilieux_MISCELLANEOUS
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Stationary and pulsating dissipative light bullets from a collective variable approach

2009

A collective variable approach is used to map domains of existence for (3+1) -dimensional spatiotemporal soliton solutions of a complex cubic-quintic Ginzburg-Landau equation. A rich variety of evolution behaviors, which include stationary and pulsating dissipative soliton dynamics, is revealed. Comparisons between the results obtained by the semianalytical approach of collective variables, and those obtained by a purely numerical approach show good agreement for a wide range of equation parameters. This also demonstrates the relevance of the semianalytical method for a systematic search of stability domains for spatiotemporal solitons, leading to a dramatic reduction of the computation tim…

Physics[PHYS.PHYS.PHYS-OPTICS]Physics [physics]/Physics [physics]/Optics [physics.optics]Computation16. Peace & justice01 natural sciencesStability (probability)[CHIM.THEO]Chemical Sciences/Theoretical and/or physical chemistry010309 optics[CHIM.THEO] Chemical Sciences/Theoretical and/or physical chemistryDissipative solitonRange (mathematics)Classical mechanicsPACS: 05.45.Yv 42.65.Tg 42.65.Sf 47.20.Ky[ CHIM.THEO ] Chemical Sciences/Theoretical and/or physical chemistry0103 physical sciencesDissipative systemSolitonStatistical physics010306 general physicsReduction (mathematics)Nonlinear Sciences::Pattern Formation and SolitonsVariable (mathematics)Physical Review E
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Pulsating Dissipative Light Bullets

2009

Finding domains of existence for (3+1)D spatio-temporal dissipative solitons, also called “dissipative light bullets”, by direct numerical solving of a cubic-quintic Ginzburg-Landau equation (CGLE) is a lengthy procedure [1,2]. Variational approaches pave the way for quicker soliton solution mapping, as long as tractable trial functions remain suitable approximations for exact solutions [3,4].

[PHYS.PHYS.PHYS-OPTICS] Physics [physics]/Physics [physics]/Optics [physics.optics]Physics[PHYS.PHYS.PHYS-OPTICS]Physics [physics]/Physics [physics]/Optics [physics.optics][ PHYS.PHYS.PHYS-OPTICS ] Physics [physics]/Physics [physics]/Optics [physics.optics]Nonlinear optics01 natural sciences010305 fluids & plasmassymbols.namesakeDissipative solitonClassical mechanics0103 physical sciencessymbolsDissipative systemGinzburg–Landau theorySoliton010306 general physicsDispersion (water waves)Nonlinear Sciences::Pattern Formation and SolitonsGaussian processBifurcationComputingMilieux_MISCELLANEOUS
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