Yazar "Ahmad, Shafiq" seçeneğine göre listele

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    Öğe
    Bright, dark and hybrid multistrip optical soliton solutions of a non-linear Schrodinger equation using modified extended tanh technique with new Riccati solutions
    (Springer, 2023) Ahmad, Shafiq; Salman; Ullah, Aman; Ahmad, Shabir; Akgul, Ali
    This paper focus on new optical soliton solutions of a nonlinear Schrodinger equation with self-frequency shift , and kerr nonlinearity terms. We utilize the extended version of modified tanh expansion technique associated with new Riccati solutions. We extract optical soliton solutions such as dark and bright optical solitons, breathers type, periodic and hybrid type optical soliton solutions. We display all the solutions with help of Mathematica in 2D and 3D graphs.
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    Öğe
    New waves solutions of a nonlinear Landau-Ginzburg-Higgs equation: The Sardar-subequation and energy balance approaches
    (Elsevier, 2023) Ahmad, Shafiq; Mahmoud, Emad E.; Saifullah, Sayed; Ullah, Aman; Ahmad, Shabir; Akgul, Ali; El Din, Sayed M.
    This article investigates the significance of the unsteady nonlinear Landau-Ginzburg-Higgs equation in the context of superfluids and Bose-Einstein condensates. The problem of interest is the search for new exact solutions within this equation. To tackle this problem, the Sardar-subequation and energy balance approaches are employed. Through these methods, a variety of new exact solutions are obtained, expressed in terms of cosine functions, generalized hyperbolic functions, and generalized trigonometric functions. The obtained solutions encompass different types of solitons, including bright and dark solitons, singular periodic soliton, and hybrid solitons. The solutions are then visualized through 2D and 3D simulations. The findings of this study contribute to the understanding of the Landau-Ginzburg-Higgs equation and its application to superfluids and Bose-Einstein condensates. The novelty of this work lies in the utilization of the Sardar-subequation and energy balance approaches to obtain diverse traveling wave solutions, surpassing previous efforts in the literature.