Optical solitons with quadratic-cubic nonlinearity and fractional temporal evolution

被引：73

作者：

Tariq, Kalim U. ^{[1
,2
]}

Younis, Muhammad ^{[3
]}

Rezazadeh, Hadi ^{[4
]}

Rizvi, S. T. R. ^{[5
]}

Osman, M. S. ^{[6
]}

机构：

[1] Mirpur Univ Sci & Technol, Dept Math, Mirpur 10250, Ajk, Pakistan

[2] Jiangsu Univ, Dept Math, Fac Sci, Zhenjiang 212013, Jiangsu, Peoples R China

[3] Univ Punjab, Ctr Undergrad Studies, Lahore 54590, Pakistan

[4] Amol Univ Special Modern Technol, Fac Modern Technol Engn, Amol, Iran

[5] COMSATS Inst Informat Technol, Dept Math, Lahore, Pakistan

[6] Cairo Univ, Fac Sci, Dept Math, Giza, Egypt

来源：

MODERN PHYSICS LETTERS B | 2018年 / 32卷 / 26期

关键词：

Single and combined optical solitons; fractional temporal evolution NLSE; quadratic-cubic nonlinearity; SUB-EQUATION METHOD; HOMOTOPY PERTURBATION METHOD; GINZBURG-LANDAU EQUATION; POWER-LAW NONLINEARITY; VARIABLE-COEFFICIENTS; DIFFERENTIAL-EQUATIONS; SCHRODINGER-EQUATION; CONSERVATION-LAWS; MONOMODE FIBERS; WAVE SOLUTIONS;

D O I：

10.1142/S0217984918503177

中图分类号：

O59 [应用物理学];

学科分类号：

摘要：

The paper studies the single and combined optical solitons in the physical model of telecommunication system that describes the dynamics of optical solitons with quadratic-cubic nonlinearity in the mitigate internet bottleneck. This fractional temporal evolution is considerd with the coefficients of self-steeping, group velocity, inter-model and nonlinear dispersions. The extended Fan sub-equation method is used to investigate the families of single optical solitons (bright, dark and singular) for the different values of parameters.

引用

页数：13

共 50 条

[1]

Agarwal G. P., 2001, NONLINEAR FIBER OPTI

[2] Solitons in Optical Metamaterials by Functional Variable Method and First Integral Approach [J].

Biswas, Anjan ;

Mirzazadeh, M. ;

Eslami, Mostafa ;

Milovic, Daniela ;

Belic, Milivoj .

FREQUENZ, 2014, 68 (11-12) :525-530

[3]

Bulut H., 2014, Int. J. Model. Optim, V4, P315, DOI [10.7763/IJMO.2014.V4.392, DOI 10.7763/IJMO.2014.V4.392]

[4] Solitons and other solutions to Boussinesq equation with power law nonlinearity and dual dispersion [J].

Ekici, M. ;

Mirzazadeh, M. ;

Eslami, M. .

NONLINEAR DYNAMICS, 2016, 84 (02) :669-676

[5]

Eslami M, 2016, NONLINEAR DYNAM, V85, P813, DOI 10.1007/s11071-016-2724-2

[6] Optical solitons with Biswas-Milovic equation for power law and dual-power law nonlinearities [J].

Eslami, M. ;

Mirzazadeh, M. .

NONLINEAR DYNAMICS, 2016, 83 (1-2) :731-738

[7] First integral method to look for exact solutions of a variety of Boussinesq-like equations [J].

Eslami, M. ;

Mirzazadeh, M. .

OCEAN ENGINEERING, 2014, 83 :133-137

[8] Exact solutions for Fitzhugh-Nagumo model of nerve excitation via Kudryashov method [J].

Foroutan, Mohammadreza ;

Manafian, Jalil ;

Taghipour-Farshi, Hamed .

OPTICAL AND QUANTUM ELECTRONICS, 2017, 49 (11)

[9] The improved fractional sub-equation method and its applications to the space-time fractional differential equations in fluid mechanics [J].

Guo, Shimin ;

Mei, Liquan ;

Li, Ying ;

Sun, Youfa .

PHYSICS LETTERS A, 2012, 376 (04) :407-411

[10] Extended trial equation method to generalized nonlinear partial differential equations [J].

Gurefe, Yusuf ;

Misirli, Emine ;

Sonmezoglu, Abdullah ;

Ekici, Mehmet .

APPLIED MATHEMATICS AND COMPUTATION, 2013, 219 (10) :5253-5260

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