ملخصات الابحاث

المجالات البحثية

الابحاث العلمية

1 - Investigating dispersive optical soliton dynamics in birefringent fibers with cubic nonlinearity through quintic-order concatenation model (2024).

2 - Optical Solitons for the Dispersive Concatenation Model (2023).

3 - Highly dispersive optical solitons in fiber Bragg gratings with stochastic perturbed Fokas–Lenells model having spatio-temporal dispersion and multiplicative white noise (2023).

4 - Highly Dispersive Optical Solitons in Birefringent Fibers of Complex Ginzburg–Landau Equation of Sixth Order with Kerr Law Nonlinear Refractive Index (2023).

5 - Solitary and periodic wave solutions of higher-dimensional conformable time-fractional differential equations using the (G'/G, 1/G)-expansion method (2018).

6 - Solitary and periodic wave solutions of higher-dimensional conformable time-fractional differential equations using the (G'/G, 1/G)-expansion method (2018).

7 - Abundant closed form solutions of the conformable time fractional Sawada-Kotera-Ito equation using (G '/G)-expansion method (2018).

8 - Exact solutions for nonlinear integral member of Kadomtsev–Petviashvili hierarchy differential equations using the modified (w/g)- expansion method (2016).

9 - ANALYTIC SOLUTIONS FOR NONLINEAR EVOLUTION EQUATIONS IN MATHEMATICAL PHYSICS (2016).

10 - Direct method for solving nonlinear strain wave equation in microstructure solids (2016).

11 - Extended rational (G'/G)- expansion method for nonlinear partial differential equations (2016).

12 - Modified Sub-equation method for nonlinearpartial fractional differential equations (2016).

13 - Simple Equation Method for Nonlinear Evolution Equations in Mathematical Physics (2016).

14 - , Exact Solutions to the Generalized Hirota – Satsuma KdV Equations Using the Extended Trial Equation Method (2016).

15 - Extended trial equation method for nonlinear coupled Schrodinger Boussinesq partial differential equations (2016).

16 - Homotopy Analysis Transform Method for Integro-Differential Equations (2016).

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