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Non-linear soliton solutions of perturbed Chen-Lee-Liu model by model expansion approach
This study deals with the perturbed Chen-Lee-Liu governing mode which portrays the
propagating phenomena of the optical pulses in the discipline of optical fiber and plasma …
propagating phenomena of the optical pulses in the discipline of optical fiber and plasma …
[HTML][HTML] Numerical solutions of fractional-order electrical rlc circuit equations via three numerical techniques
In this article, three different techniques, the Fractional Perturbation Iteration Method (FPIA),
Fractional Successive Differentiation Method (FSDM), and Fractional Novel Analytical …
Fractional Successive Differentiation Method (FSDM), and Fractional Novel Analytical …
Optimal system, invariance analysis of fourth-Order nonlinear ablowitz-Kaup-Newell-Segur water wave dynamical equation using lie symmetry approach
Nonlinear science is very common and important natural phenomenon in our surroundings.
It is quite possible to find a large number of phenomena, which become a cause of the …
It is quite possible to find a large number of phenomena, which become a cause of the …
[HTML][HTML] New efficient computations with symmetrical and dynamic analysis for solving higher-order fractional partial differential equations
Due to the rapid development of theoretical and computational techniques in the recent
years, the role of nonlinearity in dynamical systems has attracted increasing interest and has …
years, the role of nonlinearity in dynamical systems has attracted increasing interest and has …
On nonlocal fractal laminar steady and unsteady flows
RA El-Nabulsi - Acta Mechanica, 2021 - Springer
In this study, we join the concept of fractality introduced by Li and Ostoja-Starzewski with the
concept of nonlocality to produce a new set of nonlocal fractal fluid equations of motion. Both …
concept of nonlocality to produce a new set of nonlocal fractal fluid equations of motion. Both …
An optimal decomposition method for analytical and numerical solution of third-order Emden–Fowler type equations
The current study formulated an optimal decomposition approach to solve different nonlinear
third-order Emden–Fowler equations that arise in various scientific applications. To avoid …
third-order Emden–Fowler equations that arise in various scientific applications. To avoid …
[HTML][HTML] An improved criterion for the oscillation of fourth-order differential equations
O Bazighifan, M Ruggieri, A Scapellato - Mathematics, 2020 - mdpi.com
The main purpose of this manuscript is to show asymptotic properties of a class of differential
equations with variable coefficients r ν w‴ ν β′+∑ i= 1 jqi ν y κ gi ν= 0, where ν≥ ν 0 and w …
equations with variable coefficients r ν w‴ ν β′+∑ i= 1 jqi ν y κ gi ν= 0, where ν≥ ν 0 and w …
On the oscillatory behavior of a class of fourth-order nonlinear differential equation
In this work, we study the oscillatory behavior of a class of fourth-order differential equations.
New oscillation criteria were obtained by employing a refinement of the Riccati …
New oscillation criteria were obtained by employing a refinement of the Riccati …
Improved conditions for oscillation of functional nonlinear differential equations
The aim of this work is to study oscillatory properties of a class of fourth-order delay
differential equations. New oscillation criteria are obtained by using generalized Riccati …
differential equations. New oscillation criteria are obtained by using generalized Riccati …
Transition from circular to spiral waves and from Mexican hat to upside-down Mexican hat-solutions: The cases of local and nonlocal λ− ω reaction-diffusion …
RA El-Nabulsi - Chaos, Solitons & Fractals, 2024 - Elsevier
Nonlinear partial differential equations admitting traveling wave solutions play an important
role in the description and analysis of real-life physical processes and nonlinear …
role in the description and analysis of real-life physical processes and nonlinear …