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    • Optical solitons for complex Ginzburg–Landau model with Kerr, quadratic–cubic and parabolic law nonlinearities in nonlinear optics by the exp($-\Phi(\zeta))$ expansion method

      M K ELBOREE

      Research Article Volume 94 Published: 21 September 2020 Article ID 0139

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      https://www.ias.ac.in/article/fulltext/pram/094/0139

    • Keywords

       

      Complex Ginzburg–Landau model; exp($-\Phi(\zeta))$ expansion method; complex wave solutions.

    • Abstract

       

      The optical solitons for the complex Ginzburg–Landau model with Kerr law, quadratic–cubic law and parabolic law are obtained via the exp($-\Phi(\zeta))$ expansion method. Many abundant solutions such as complex dark singular, complex periodic-singular and plane-wave solutions are derived for this model. These complex solutions are useful for understanding the physical properties for this model. Figures are presented for these solutions to show the dynamics for these waves.

    • Author Affiliations

       

      M K ELBOREE

      1. Dates

         
        Published
        21 September 2020
        Manuscript received
        7 July 2019
        Manuscript revised
        8 November 2019
        Accepted
        1 July 2020
        Final version published online
        21 September 2020

    • Pramana – Journal of Physics | News

      • Editorial Note on Continuous Article Publication

        Posted on July 25, 2019

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