# Search results for: Ahmet Bekir

Mathematical Methods in the Applied Sciences > 44 > 3 > 2682 - 2691

Iranian Journal of Science and Technology, Transactions A: Science > 2019 > 43 > 6 > 2965-2973

SN Applied Sciences > 2019 > 1 > 11 > 1-9

Nonlinear Dynamics > 2019 > 95 > 1 > 669-684

Iranian Journal of Science and Technology, Transactions A: Science > 2018 > 42 > 3 > 1587-1593

Optical and Quantum Electronics > 2017 > 49 > 8 > 1-7

IEEE/CAA Journal of Automatica Sinica > 2017 > 4 > 2 > 315 - 321

Optik - International Journal for Light and Electron Optics > 2017 > 135 > C > 337-345

The European Physical Journal Plus > 2017 > 132 > 2 > 1-12

*sech*ansatzs including unknown free parameters are applied to both equations. After determining...

*G*

^{′}/

*G*)-expansion method is successfully applied to construct the abundant travelling wave solutions to the KdV–mKdV equation with the aid of symbolic computation. This equation is one of the most popular equation in soliton physics and appear in many practical scenarios like thermal pulse, wave propagation of bound particle, etc. The method is reliable and useful, and gives...

Optik - International Journal for Light and Electron Optics > 2016 > 127 > 20 > 8209-8214

Optik - International Journal for Light and Electron Optics > 2016 > 127 > 20 > 9571-9577

Optik - International Journal for Light and Electron Optics > 2016 > 127 > 17 > 6933-6942

Mathematical Methods in the Applied Sciences > 39 > 8 > 2093 - 2099

*G*′/

*G*,1/

*G*)‐expansion method and (1/

*G*′)‐expansion method are interesting approaches to find new and more general exact solutions to the nonlinear evolution equations. In this paper, these methods are applied to construct new exact travelling wave solutions of nonlinear Schrödinger equation. The travelling wave solutions are expressed by hyperbolic functions, trigonometric functions and rational...

Computers & Mathematics with Applications > 2016 > 71 > 6 > 1259-1269

Optik - International Journal for Light and Electron Optics > 2016 > 127 > 1 > 131-134

Nonlinear Dynamics > 2016 > 85 > 4 > 2843-2850