Browsing by Author "Seadawy, A.R."
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Article Citation Count: Ali, A.; Seadawy, A.R.; Baleanu, Dumitru (2020). "Computational solutions of conformable space-time derivatives dynamical wave equations: Analytical mathematical techniques", Results in Physics, Vol. 19.Computational solutions of conformable space-time derivatives dynamical wave equations: Analytical mathematical techniques(2020) Ali, A.; Seadawy, A.R.; Baleanu, Dumitru; 56389In this article, the instigator sets up the profuse traveling wave solutions four types of fractional nonlinear equations in the sense of conformable derivatives by using the novel form of modified mathematical technique. The constructed traveling wave solutions are articulated in terms of trigonometric, hyperbolic and exponential functions. The derived results are fruitful for the physical demonstrations of problems in mathematical physics and engineering. © 2020 The AuthorsArticle Citation Count: Rizvi, S.T.R...et al. (2021). "Multi-wave, homoclinic breather, M-shaped rational and other solitary wave solutions for coupled-Higgs equation", European Physical Journal: Special Topics, Vol. 230, No. 18-20, pp. 3519-3532.Multi-wave, homoclinic breather, M-shaped rational and other solitary wave solutions for coupled-Higgs equation(2021) Rizvi, S.T.R.; Seadawy, A.R.; Ashraf, M.A.; Bashir, A.; Younis, M.; Baleanu, Dumitru; 56389In this article, we construct multi-wave, homoclinic breather, M-shaped rational and periodic cross kink wave solutions for coupled-Higgs equation (CHE) by using distinct transformations. We obtain these solutions with the aid of logarithmic transformations and symbolic computations. Moreover, we also derive some soliton wave solutions for CHE in polynomial forms. These solutions include solitary wave, soliton wave and Jacobi elliptic function solutions and are found by implementing unified technique. We will also discuss the graphical structure of our newly achieved results. © 2021, The Author(s), under exclusive licence to EDP Sciences, Springer-Verlag GmbH Germany, part of Springer Nature.