Extraction of exact solutions of higher order Sasa-Satsuma equation in the sense of beta derivative
Nearly every area of mathematics, natural, social, and engineering now includes research
into finding exact answers to nonlinear fractional differential equations (NFDES). In order to …
into finding exact answers to nonlinear fractional differential equations (NFDES). In order to …
[PDF][PDF] A survey of KdV-CDG equations via nonsingular fractional operators
In this article, the Korteweg-de Vries-Caudrey-Dodd-Gibbon (KdV-CDG) equation is
explored via a fractional operator. A nonlocal differential operator with a nonsingular kernel …
explored via a fractional operator. A nonlocal differential operator with a nonsingular kernel …
Sensitivity and wave propagation analysis of the time-fractional (3+ 1)-dimensional shallow water waves model
This study investigates the exact solutions of the time-fractional (3+ 1)-dimensional
combined Korteweg–de Vries Benjamin–Bona–Mahony (KdV-BBM) equation. The …
combined Korteweg–de Vries Benjamin–Bona–Mahony (KdV-BBM) equation. The …
Solution of time-fractional gas dynamics equation using Elzaki decomposition method with Caputo-Fabrizio fractional derivative
In this article, Elzaki decomposition method (EDM) has been applied to approximate the
analytical solution of the time-fractional gas-dynamics equation. The time-fractional …
analytical solution of the time-fractional gas-dynamics equation. The time-fractional …
Efficient techniques for nonlinear dynamics: a study of fractional generalized quintic Ginzburg-Landau equation
KK Ali, FE Abd Elbary, M Maneea - Journal of Taibah University for …, 2024 - Taylor & Francis
In this research, we explore the solution of the fractional Generalized Quintic Complex
Ginzburg-Landau equation (GQCGLE) using the Controlled Picard Transform Method. We …
Ginzburg-Landau equation (GQCGLE) using the Controlled Picard Transform Method. We …
LADM procedure to find the analytical solutions of the nonlinear fractional dynamics of partial integro-differential equations
Generally, fractional partial integro-differential equations (FPIDEs) play a vital role in
modeling various complex phenomena. Because of the several applications of FPIDEs in …
modeling various complex phenomena. Because of the several applications of FPIDEs in …
Revisiting Fisher-KPP model to interpret the spatial spreading of invasive cell population in biology
In this paper, the homotopy analysis method, a powerful analytical technique, is applied to
obtain analytical solutions to the Fisher-KPP equation in studying the spatial spreading of …
obtain analytical solutions to the Fisher-KPP equation in studying the spatial spreading of …
Theoretical examination of solitary waves for Sharma–Tasso–Olver Burger equation by stability and sensitivity analysis
E Hussain, A Mutlib, Z Li, A E. Ragab… - … Mathematik und Physik, 2024 - Springer
Abstract The Sharma–Tasso–Olver–Burgers (STOB) equation is a nonlinear partial
differential equation that appears in many branches of science, engineering and describes …
differential equation that appears in many branches of science, engineering and describes …
Pell polynomial solution of the fractional differential equations in the Caputo–Fabrizio sense
H Çerdik Yaslan - Indian Journal of Pure and Applied Mathematics, 2024 - Springer
In this paper, linear differential equations involving fractional and integer order derivatives
are considered. Here fractional derivatives are defined in the Caputo–Fabrizio sense. A …
are considered. Here fractional derivatives are defined in the Caputo–Fabrizio sense. A …
[PDF][PDF] Extraction of Exact Solutions of Higher Order Sasa-Satsuma Equation in the Sense of Beta Derivative. Symmetry 2022, 14, 2390
Nearly every area of mathematics, natural, social, and engineering now includes research
into finding exact answers to nonlinear fractional differential equations (NFDES). In order to …
into finding exact answers to nonlinear fractional differential equations (NFDES). In order to …