Optical Solitons and Single Traveling Wave Solutions for the Fiber Bragg Gratings with Generalized Anticubic Nonlinearity
暂无分享,去创建一个
[1] Zhao Li,et al. Phase portraits and optical soliton solutions of coupled nonlinear Maccari systems describing the motion of solitary waves in fluid flow , 2022, Results in Physics.
[2] Zhao Li. Bifurcation and traveling wave solution to fractional Biswas-Arshed equation with the beta time derivative , 2022, Chaos, Solitons & Fractals.
[3] Yihao Li,et al. Darboux Transformation and Exact Solutions for a Four-Component Fokas-Lenells Equation , 2021, SSRN Electronic Journal.
[4] D. Baleanu,et al. Collision phenomena among lump, periodic and soliton solutions to a (2+1)-dimensional Bogoyavlenskii's breaking soliton model , 2021 .
[5] Choonkill Park,et al. Novel hyperbolic and exponential ansatz methods to the fractional fifth-order Korteweg–de Vries equations , 2020 .
[6] B. Samet,et al. Numerical solution for generalized nonlinear fractional integro-differential equations with linear functional arguments using Chebyshev series , 2020 .
[7] A. Biswas,et al. Optical solitons in fiber Bragg gratings with generalized anti-cubic nonlinearity by extended auxiliary equation , 2020, Chinese Journal of Physics.
[8] M. Belić,et al. Optical solitons with fiber Bragg gratings and dispersive reflectivity having parabolic–nonlocal combo nonlinearity via three prolific integration architectures , 2020, Optik.
[9] M. Belić,et al. Chirped and chirp-free optical solitons having generalized anti-cubic nonlinearity with a few cutting-edge integration technologies , 2020 .
[10] K. U. Tariq,et al. Investigation of soliton solutions with different wave structures to the (2 + 1)-dimensional Heisenberg ferromagnetic spin chain equation , 2020, Communications in Theoretical Physics.
[11] M. Belić,et al. Optical solitons with Kudryashov’s equation by F-expansion , 2019 .
[12] N. Kudryashov. A generalized model for description of propagation pulses in optical fiber , 2019, Optik.
[13] Y. Yıldırım. Optical solitons to Chen–Lee–Liu model with trial equation approach , 2019, Optik.
[14] Liu Cheng-Shi,et al. Trial Equation Method to Nonlinear Evolution Equations with Rank Inhomogeneous: Mathematical Discussions and Its Applications , 2006 .