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Yomba, E. and Ramchandra Nair, P. (2024) New Coupled Optical Solitons to Birefringent Fibers for Complex Ginzburg-Landau Equations with Hamiltonian Perturbations and Kerr Law Nonlinearity. Mathematics, 12, Article 3073.
https://doi.org/10.3390/math12193073

has been cited by the following article:

• TITLE: Nonlinear Propagation of Coupled Pulses in Birefringent Optical Fibers

  AUTHORS: Mathurin Fomekong, Marcelle Nina Zambo Abou’ou, Oriel Loh Ndichia, Jean Roger Bogning

  KEYWORDS: Nonlinear Propagation, Birefringent Optical Fiber, Coupled Pulses, iB-Function, Coupled Nonlinear Partial Differential Equations

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.13 No.10, October 30, 2025

  ABSTRACT: The purpose of this work is to study the nonlinear propagation of coupled pulses within birefringent optical fibers. To achieve this, an effective analytical technique using iB-function was applied. With this approach, we decoupled the nonlinear partial differential equations governing the wave propagation and solved them to obtain prototype solutions likely to propagate in the medium. A Mathlab program was then developed to validate the behavior of the propagated waves and analyze the resulting curves. The results revealed distinct complex phenomena such as stable propagation of coupled dark-bright vector soliton, energy exchange between the components during propagation to severe pulse broadening and conditions leading to group velocity walk-off. These findings provided a deeper insight into light propagation, improving its application for advanced optical communication systems and fiber-based devices.