Journal of the European Optical Society-Rapid Publications, Volume. 19, Issue 2, 2023031(2023)
Optical solitons and conservation laws for the concatenation model with spatio-temporal dispersion (internet traffic regulation)
[1] A. Ankiewicz, N. Akhmediev. Higher-order integrable evolution equation and its soliton solutions.
[2] A. Ankiewicz, Y. Wang, S. Wabnitz, N. Akhmediev. Extended nonlinear Schrödinger equation with higher-order odd and even terms and its rogue wave solutions.
[3] A. Biswas, J. Vega-Guzman, A.H. Kara, S. Khan, H. Triki, O. Gonzalez-Gaxiola, L. Moraru, P.L. Georgescu. Optical solitons and conservation laws for the concatenation model: undetermined coefficients and multipliers approach.
[4] A. Biswas, J. Vega-Guzman, Y. Yildirim, L. Moraru, C. Iticescu, A.A. Alghamdi. Optical solitons for the concatenation model with differential group delay: undetermined coefficients.
[5] O. González-Gaxiola, A. Biswas, J. Ruiz de Chavez, A.A. Alghamdi. Bright and dark optical solitons for the concatenation model by the Laplace–Adomian decomposition scheme(2023).
[6] A. Kukkar, S. Kumar, S. Malik, A. Biswas, Y. Yildirim, S.P. Moshokoa, S. Khan, A.A. Alghamdi. Optical soliton for the concatenation model with Kudryashov’s approaches.
[7] H. Triki, Y. Sun, Q. Zhou, A. Biswas, Y. Yıldırım, H.M. Alshehri. Dark solitary pulses and moving fronts in an optical medium with the higher-order dispersive and nonlinear effects.
[8] M.-Y. Wang, A. Biswas, Y. Yıldırım, L. Moraru, S. Moldovanu, H.M. Alshehri. Optical solitons for a concatenation model by trial equation approach.
[9] N.A. Kudryashov, A. Biswas, A.G. Borodina, Y. Yildirim, H.M. Alshehri. Painleve analysis and optical solitons for a concatenated model.
[10] Y. Yıldırım, A. Biswas, L. Moraru, A.A. Alghamdi. Quiescent optical solitons for the concatenation model with nonlinear chromatic dispersion.
[11] Q. Zhou, Z. Huang, Y. Sun, H. Triki, W. Liu, A. Biswas. Collision dynamics of three-solitons in an optical communication system with third-order dispersion and nonlinearity.
[12] Q. Zhou, H. Triki, J. Xu, Z. Zeng, W. Liu, A. Biswas. Perturbation of chirped localized waves in a dual-power law nonlinear medium.
[13] Q. Zhou, M. Xu, Y. Sun, Y. Zhong, M. Mirzazadeh. Generation and transformation of dark solitons, anti-dark solitons and dark double-hump solitons.
[14] Q. Zhou, Y. Zhong, H. Triki, Y. Sun, S. Xu, W. Liu, A. Biswas. Chirped bright and kink solitons in nonlinear optical fibers with weak nonlocality and cubic-quantic-septic nonlinearity.
[15] Y. Zhong, H. Triki, Q. Zhou. Analytical and numerical study of chirped optical solitons in a spatially inhomogeneous polynomial law fiber with parity-time symmetry potential.
[16] C.C. Ding, Q. Zhou, H. Triki, Y. Sun, A. Biswas. Dynamics of dark and anti-dark solitons for the x-nonlocal Davey–Stewartson II equation.
[17] N.A. Kudryashov. Model of propagation pulses in an optical fiber with a new law of refractive indices.
[18] N.A. Kudryashov. Highly dispersive optical solitons of the generalized nonlinear eighth-order Schrödinger equation.
[19] M. Bayram. Optical bullets with Biswas-Milovic equation having Kerr and parabolic laws of nonlinearity.
[20] T.L. Belyaeva, M.A. Agüero, V.N. Serkin. Nonautonomous solitons of the novel nonlinear Schrödinger equation: Self-compression, amplification, and the bound state decay in external potentials.
[21] V.N. Serkin, A. Ramirez, T.L. Belyaeva. Nonlinear-optical analogies to the Moses sea parting effect: Dark soliton in forbidden dispersion or nonlinearity.
[22] L. Tang. Phase portraits and multiple optical solitons perturbation in optical fibers with the nonlinear Fokas–Lenells equation(2021).
[23] M.-Y. Wang. Optical solitons of the perturbed nonlinear Schrödinger equation in Kerr media.
[24] M.-Y. Wang. Highly dispersive optical solitons of perturbed nonlinear Schrödinger equation with Kudryashov’s sextic-power law nonlinear.
[25] M.-Y. Wang. Optical solitons with perturbed complex Ginzburg–Landau equation in Kerr and cubic–quintic–septic nonlinearity.
[26] T.Y. Wang, Q. Zhou, W.J. Liu. Soliton fusion and fission for the high-order coupled nonlinear Schrödinger system in fiber lasers.
[27] A. Secer. Stochastic optical solitons with multiplicative white noise via Itô calculus.
[28] H. Wang, Q. Zhou, W. Liu. Exact analysis and elastic interaction of multi-soliton for a two-dimensional Gross-Pitaevskii equation in the Bose–Einstein condensation.
[29] A.-M. Wazwaz. Bright and dark optical solitons for (3 + 1)-dimensional Schrödinger equation with cubic–quintic–septic nonlinearities.
[30] A.-M. Wazwaz. Bright and dark optical solitons of the (2 + 1)-dimensional perturbed nonlinear Schrödinger equation in nonlinear optical fibers.
[31] E.M.E. Zayed, M. El-Horbaty, M.E.M. Alngar, M. El-Shater. Dispersive optical solitons for stochastic Fokas–Lenells equation with multiplicative white noise.
[32] Q. Zhou. Influence of parameters of optical fibers on optical soliton interactions.
[33] Q. Zhou, Y. Sun, H. Triki, Y. Zhong, Z. Zeng, M. Mirzazadeh. Study on propagation properties of one-soliton in a multimode fiber with higher-order effects.
[34] Q. Zhou, Z. Luan, Z. Zeng, Y. Zhong. Effective amplification of optical solitons in high power transmission systems.
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Ahmed H. Arnous, Anjan Biswas, Abdul H. Kara, Yakup Yıldırım, Luminita Moraru, Catalina Iticescu, Simona Moldovanu, Abdulah A. Alghamdi. Optical solitons and conservation laws for the concatenation model with spatio-temporal dispersion (internet traffic regulation)[J]. Journal of the European Optical Society-Rapid Publications, 2023, 19(2): 2023031
Category: Research Articles
Received: Apr. 23, 2023
Accepted: May. 25, 2023
Published Online: Dec. 23, 2023
The Author Email: Moraru Luminita (luminita.moraru@ugal.ro)