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A study on dark bright soliton conversion and its application in periodically distributed optical fibre

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Abstract

The behaviour of short optical pulses in a real system in the presence of periodically distributed dispersion along with nonlinearity influenced by the third-order nonlinear Schrödinger equation associated with linear and nonlinear gain or loss and variable coefficients delivered by the solitary-like solution is investigated. This kind of solution can be solved by considering chirp ansatz, which is intensity-dependent. We can see a high degree of stability for these types of solitary-like solutions after doing some numerical simulation. We also study the frequency chirp and the constraint relations are also reported in this paper.

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Authors and Affiliations

  1. Department of Physics, Bankura Zilla Saradamani Mahila Mahavidyapith, Bankura, 722 101, India

    Sagarika Mandal

  2. Department of Physics, Bankura Sammilani College, Bankura, 722 102, India

    Chakradhar Rajowar

  3. Department of Physics, Bankura Christian College, Bankura, 722 101, India

    Abhijit Sinha

Authors
  1. Sagarika Mandal
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  2. Chakradhar Rajowar
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  3. Abhijit Sinha
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Correspondence to Abhijit Sinha.

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Mandal, S., Rajowar, C. & Sinha, A. A study on dark bright soliton conversion and its application in periodically distributed optical fibre. Pramana - J Phys 97, 184 (2023). https://doi.org/10.1007/s12043-023-02664-4

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  • DOI: https://doi.org/10.1007/s12043-023-02664-4

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