Analytical and numerical investigation for a new generalized q-deformed $$\sinh $$-Gordon equation
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Springer Science and Business Media LLC
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https://link.springer.com/content/pdf/10.1007/s11082-024-06624-z.pdf
Reference21 articles.
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2. Ali, K.K., Abdel-Aty, A.H.: An extensive analytical and numerical study of the generalized q-deformed Sinh-Gordon equation. J. Ocean Eng. Sci. (2022)
3. Ali, K.: Analytical and numerical study for the generalized q-deformed sinh-Gordon equation. Nonlinear Eng. 12(1), 20220255 (2023). https://doi.org/10.1515/nleng-2022-0255
4. Ali, K.K., Alrebdi, H.I., Alsaif, N.A., Abdel-Aty, A.H., Eleuch, H.: Analytical solutions for a new form of the generalized q-deformed sinh-Gordon equation:$$\frac{\partial ^{2} \nu }{\partial z\partial \lambda }=e^{\beta \nu }[sinh_{q}(\nu )^{\gamma }]^{p}-\delta $$. Symmetry 15(2), 470 (2023)
5. Ali, K.K., Al-Harbi, N., Abdel-Aty, A.H.: Traveling wave solutions to (3+ 1) conformal time derivative generalized q-deformed sinh-Gordon equation. Alex. Eng. J. 65, 233–243 (2023)
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1. Investigation of the complex dynamical structure of bifurcation and dark soliton solutions to fractional generalized double sinh-Gordon equation;Partial Differential Equations in Applied Mathematics;2024-09
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