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New Explicit Jacobi Elliptic Function Solutions for the Zakharov Equations
Journal of Information and Computational Science, 2013In this letter, some new complex doubly periodic solutions to the Zakharov equations are obtained by using the generalized Jacobi elliptic function expansion method with the aid of mathematica software, some of which are degenerated to the solitary wave solutions and the triangle function solutions in the limit cases when the modulus of the Jacobian ...
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Mathematical Methods in the Applied Sciences, 2020
The fully integrable KP equation is one of the models that describes the evolution of nonlinear waves, the expansion of the well‐known KdV equation, where the impacts of surface tension and viscosity are negligible. This paper uses the Modified Extended Direct Algebraic (MEDA) method to build fresh exact, periodic, trigonometric, hyperbolic, rational ...
Kwasi Boateng +3 more
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The fully integrable KP equation is one of the models that describes the evolution of nonlinear waves, the expansion of the well‐known KdV equation, where the impacts of surface tension and viscosity are negligible. This paper uses the Modified Extended Direct Algebraic (MEDA) method to build fresh exact, periodic, trigonometric, hyperbolic, rational ...
Kwasi Boateng +3 more
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Jacobi Elliptic Function Solutions of Some Nonlinear Evolution Equations
Communications in Theoretical Physics, 2006In this letter, the modified Jacobi elliptic function expansion method is extended to solve M-coupled KdV equation, M-coupled Ito equation, vKdV equation, and AKNS equation. Some new Jacobi elliptic function solutions are obtained by using Mathematica. When the modulus m→1, those periodic solutions degenerate as the corresponding soliton solutions.
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Jacobi elliptic function solutions of the double dispersive equation in the Murnaghan's rod
The European Physical Journal Plus, 2019This research communication aims to obtain the periodic wave solutions of the double dispersive equation of the wave propagation in a nonlinear elastic inhomogeneous Murnaghan's rod by using the F -expansion technique. This method first converts the partial differential equation into an ordinary differential equation under the wave transformation, then
Rathinavel Silambarasan +2 more
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Chaos, Solitons & Fractals, 2005
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Chen, Yong, Wang, Qi
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Chen, Yong, Wang, Qi
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JACOBI ELLIPTIC FUNCTION SOLUTION OF GINZBURG–LAUDAU EQUATION BASED ON BCS THEORY
Modern Physics Letters B, 2011The GL (Ginzburg–Landau) equation is a very important equation in superconductivity, which can be employed to explain many phenomena. In the present work, by using the expanded F-expansion method, some new exact Jacobi elliptic function solutions of the equation are obtained. More important is the phase factor of the solutions.
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Applied Mathematics and Computation, 2005
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Jacobi elliptic function-like solutions for generalized stochastic KdV equation
2012 3rd International Conference on System Science, Engineering Design and Manufacturing Informatization, 2012By extended mapping method and Hermite transformation, we study the generalized stochastic KdV equation, and obtain some families of stochastic exact solutions, which include Jacobi elliptic function-like, combined Jacobi elliptic function-like, soliton-like, kink-bell soliton-like and triangular function-like solutions.
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Lienard type oscillators with exact solutions in terms of Jacobi elliptic functions
2021Kolawolé Kêgnidé Damien Adjaï +2 more
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