An efficient analytical approach to investigate fractional Caudrey–Dodd–Gibbon Equations with non-singular kernel derivatives
Fractional calculus is at this time an area where many models are still being developed,
explored, and used in real-world applications in many branches of science and engineering …
explored, and used in real-world applications in many branches of science and engineering …
A comparative study of fractional partial differential equations with the help of yang transform
In applied sciences and engineering, partial differential equations (PDE) of integer and non-
integer order play a crucial role. It can be challenging to determine these equations' exact …
integer order play a crucial role. It can be challenging to determine these equations' exact …
A comparative study of the fractional partial differential equations via novel transform
In comparison to fractional-order differential equations, integer-order differential equations
generally fail to properly explain a variety of phenomena in numerous branches of science …
generally fail to properly explain a variety of phenomena in numerous branches of science …
On survey of the some wave solutions of the non-linear Schrödinger equation (NLSE) in infinite water depth
In this work, we use two different analytic schemes which are the Sine-Gordon expansion
technique and the modified exp-expansion function technique to construct novel exact …
technique and the modified exp-expansion function technique to construct novel exact …
Solitary wave solutions to some nonlinear conformable partial differential equations
Fractional calculus is a field that is currently used in the world's applications in many science
and engineering fields where many models are still being developed and researched. The …
and engineering fields where many models are still being developed and researched. The …
New periodic-wave, periodic-cross-kink wave, three wave and other analytical wave solitons of new (2+ 1)-dimensional KdV equation
This research is concerned to some modernistic solutions of new (2+ 1)-dimensional
Korteweg–de Vries equation. The collected solutions can be executed in exposing of this …
Korteweg–de Vries equation. The collected solutions can be executed in exposing of this …
Some latest families of exact solutions to Date–Jimbo–Kashiwara–Miwa equation and its stability analysis
A Akbulut, RT Alqahtani, NH Alharthi - Mathematics, 2023 - mdpi.com
The present study demonstrates the derivation of new analytical solutions for the Date–
Jimbo–Kashiwara–Miwa equation utilizing two distinct methodologies, specifically the …
Jimbo–Kashiwara–Miwa equation utilizing two distinct methodologies, specifically the …
New soliton solutions of kraenkel-manna-merle system with beta time derivative
This article discusses the fractional Kraenkel-Manna-Merle (KMM) system, which describes
the motion of a nonlinear ultrashort wave pulse through saturated ferromagnetic materials …
the motion of a nonlinear ultrashort wave pulse through saturated ferromagnetic materials …
[HTML][HTML] Dynamical perspective of sensitivity analysis and optical soliton solutions to the fractional Benjamin–Ono model
In the current research, one of the most prevalent models of oceanic engineering is
examined for its analytical and approximate analysis. With the application of a robust …
examined for its analytical and approximate analysis. With the application of a robust …
A study of propagation of the ultra-short femtosecond pulses in an optical fiber by using the extended generalized Riccati equation mapping method
In this study, the propagation of the ultra-short femtosecond pulses in an optical fiber is
modeled by the Kundu–Eckhaus equation with cubic, quintic nonlinearities, and the Raman …
modeled by the Kundu–Eckhaus equation with cubic, quintic nonlinearities, and the Raman …