Novel dynamics of the Zoomeron model via different analytical methods
We apply the novel Kudryashov scheme, the 1 G′ approach, and the G′ G′+ G+ A
technique to handle the Zoomeron model for the first time, which yields several kinds of …
technique to handle the Zoomeron model for the first time, which yields several kinds of …
[HTML][HTML] Nonlinear pulse propagation for novel optical solitons modeled by Fokas system in monomode optical fibers
In this study, the Fokas system which represents the spread of irregular pulse in monomode
optical fibers is investigated via the Jacobi elliptic function expansion (JEFE) method. This …
optical fibers is investigated via the Jacobi elliptic function expansion (JEFE) method. This …
[HTML][HTML] New waves solutions of the (2+ 1)-dimensional generalized Hirota–Satsuma–Ito equation using a novel expansion method
Numerous scientific fields depend on precise solutions, which can be obtained for nonlinear
partial differential equations (PDEs) through various techniques. It is important to note that …
partial differential equations (PDEs) through various techniques. It is important to note that …
An investigation of two integro-differential KP hierarchy equations to find out closed form solitons in mathematical physics
Nonlinear partial differential equations (NLPDEs) are widely utilized in engineering and
physical research to represent many physical processes of naturalistic occurrences. In this …
physical research to represent many physical processes of naturalistic occurrences. In this …
Novel optical soliton solutions to nonlinear paraxial wave model
KL Wang, CF Wei - Modern Physics Letters B, 2024 - World Scientific
In this paper, we primarily focus on the nonlinear paraxial wave equation in Kerr media, a
generalization of the nonlinear Schrödinger equation utilized to characterize the dynamics of …
generalization of the nonlinear Schrödinger equation utilized to characterize the dynamics of …
[HTML][HTML] Some new exact solutions of (4+ 1)-dimensional Davey–Stewartson-Kadomtsev–Petviashvili equation
Exact solutions of nonlinear equations have got formidable attraction of researchers
because these solutions demonstrate the physical behaviour of a model. In this paper, we …
because these solutions demonstrate the physical behaviour of a model. In this paper, we …
[HTML][HTML] Investigation of adequate closed form travelling wave solution to the space-time fractional non-linear evolution equations
This work aims to construct exact solutions for the space-time fractional (2+ 1)-dimensional
dispersive longwave (DLW) equation and approximate long water wave equation (ALW) …
dispersive longwave (DLW) equation and approximate long water wave equation (ALW) …
New promising and challenges of the fractional Calogero–Bogoyavlenskii–Schiff equation
KL Wang - Fractals, 2023 - World Scientific
The Calogero–Bogoyavlenskii–Schiff equation is an important nonlinear evolution model to
describe the propagation of Riemann waves. A fractional Calogero–Bogoyavlenskii–Schiff is …
describe the propagation of Riemann waves. A fractional Calogero–Bogoyavlenskii–Schiff is …
Exact traveling wave solutions of (2+ 1)-dimensional extended Calogero–Bogoyavlenskii–Schiff equation using extended trial equation method and modified auxiliary …
Abstract The (2+ 1)-dimensional extended Calogero–Bogoyavlenskii–Schiff equation
appears in the mathematical description of physical phenomena in plasma physics, fluid …
appears in the mathematical description of physical phenomena in plasma physics, fluid …
Closed form wave profiles of the coupled-Higgs equation via the -model expansion method
The coupled-Higgs equation, which depicts a system of preserved scalar nucleons
cooperating with unbiased scalar mesons, is investigated using the ϕ 6-model expansion …
cooperating with unbiased scalar mesons, is investigated using the ϕ 6-model expansion …