An analytical exploration of dark and bright solitary wave solutions of time-fractional (3+1) -dimensional generalized Painlevé-type equation. [PDF]
Khan M, Ali R, Alsulami IM, Alsulami A.
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Smoothness and stability in the Alt-Phillips problem. [PDF]
Carducci M, Tortone G.
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Optical closed form soliton structures for the Kuralay-II equation in nonlinear optical complex media. [PDF]
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New Jacobi elliptic functions solutions for the variable-coefficient mKdV equation
Applied Mathematics and Computation, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Jacobi elliptic function solutions to a generalized Benjamin–Bona–Mahony equation
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Shaoyong Lai
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Jacobi elliptic function solutions for a two-mode KdV equation
Abstract In this paper we introduce a new type of KdV equations called Two-mode KdV (TMKdV). This equation represents the propagation of two-wave modes in the same direction simultaneously. We suggest a finite series of degree n in terms of a Jacobi elliptic functions as a possible solution for the TMKdV.
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Jacobi elliptic function solutions of some nonlinear PDEs
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On Solutions of the Biswas–Milovic Model via Jacobi Elliptic Function Process
Journal of Advanced Physics, 2018In this work, Jacobi elliptic function solutions are obtained for the Biswas-Milovic equation as a common shape with minimal calculations via the extended Jacobi's elliptic function process. The being condition for these solutions are also found that are conferred as definite provision.
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Extended Jacobi elliptic function expansion solutions of variant Boussinesq equations
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Jacobi elliptic function solutions for the modified Korteweg–de Vries equation
Abstract Formula solutions to the modified Korteweg–de Vries (mKdV) equation with constant coefficients are obtained via the Jacobi elliptic periodic function transform method and symbolic computation. Those periodic solutions degenerate as the corresponding hyperbolic function solutions when the modulus is m → 1 and trigonal solutions with m → 0.
Honglei Wang, Chunhuan Xiang
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