Highly dispersive optical solitons and other soluions for the Radhakrishnan–Kundu–Lakshmanan equation in birefringent fibers by an efficient computational technique

In this article, we are interested to discuss the exact optical soiltons and other solutions in birefringent fibers modeled by Radhakrishnan–Kundu–Lakshmanan equation two component form for vector solitons. We extract of hyperbolic, trigonometric exponential functions including solitary wave like multiple-optical soliton, mixed complex soliton solutions. The strategy that is used explain dynamics known as generalized rational function method. Moreover, singular periodic recovered constraint conditions existence also reported. Besides, physical action solution attained recorded terms 3D, 2D contour plots distinct parameters. achieved outcomes show applied computational direct, efficient, concise can be implemented more phenomena with assistant symbolic computations. primary benefit technique develop a significant relationships between NLPDEs others simple NLODEs have succeeded single move get organize various types new obtained method concise, elementary imposed computations