[HTML][HTML] Numerical study of axisymmetric hybrid nanofluid MgO-Ag/H2O flow with non-uniform heat source/sink
The physical strength, mechanical resistance, chemical stability, thermal conductivity, and
other properties of hybrid nanoparticles are more satisfactory than those of individual …
other properties of hybrid nanoparticles are more satisfactory than those of individual …
Discovering novel soliton solutions for (3+ 1)-modified fractional Zakharov–Kuznetsov equation in electrical engineering through an analytical approach
In recent years, the modified Extended Direct Algebraic Method (mEDAM) has demonstrated
to be an effective method for finding novel soliton solutions to nonlinear Fractional Partial …
to be an effective method for finding novel soliton solutions to nonlinear Fractional Partial …
Solving some physics problems involving fractional-order differential equations with the Morgan-Voyce polynomials
In this research, we present a new computational technique for solving some physics
problems involving fractional-order differential equations including the famous Bagley …
problems involving fractional-order differential equations including the famous Bagley …
Analysis of age wise fractional order problems for the Covid-19 under non-singular kernel of Mittag-Leffler law
B Fatima, M Rahman, S Althobaiti… - Computer Methods in …, 2024 - Taylor & Francis
The developed article considers SIR problems for the recent COVID-19 pandemic, in which
each component is divided into two subgroups: young and adults. These subgroups are …
each component is divided into two subgroups: young and adults. These subgroups are …
Quadratic and cubic logistic models involving Caputo–Fabrizio operator
S Al Fahel, D Baleanu, QM Al-Mdallal… - The European Physical …, 2023 - Springer
In this paper, we numerically investigate the fractional quadratic and cubic logistic models
involving the Caputo–Fabrizio operator. We construct the successive iterations using the …
involving the Caputo–Fabrizio operator. We construct the successive iterations using the …
[HTML][HTML] The Layla and Majnun mathematical model of fractional order: stability analysis and numerical study
In this research paper, we investigate the numerical solutions of the nonlinear complex
Layla and Majnun fractional mathematical model, which describes the emotional behavior of …
Layla and Majnun fractional mathematical model, which describes the emotional behavior of …
High-Dimensional Chaotic Lorenz System: Numerical Treatment Using Changhee Polynomials of the Appell Type
Presenting and simulating the numerical treatment of the nine-dimensional fractional chaotic
Lorenz system is the goal of this work. The spectral collocation method (SCM), which makes …
Lorenz system is the goal of this work. The spectral collocation method (SCM), which makes …
Fractal dynamics and computational analysis of local fractional Poisson equations arising in electrostatics
In this paper, the local fractional natural decomposition method (LFNDM) is used for solving
a local fractional Poisson equation. The local fractional Poisson equation plays a significant …
a local fractional Poisson equation. The local fractional Poisson equation plays a significant …
A potent collocation approach based on shifted gegenbauer polynomials for nonlinear time fractional Burgers' equations
E Magdy, WM Abd-Elhameed, YH Youssri… - Contemporary …, 2023 - ojs.wiserpub.com
This paper presents a numerical strategy for solving the nonlinear time fractional Burgers's
equation (TFBE) to obtain approximate solutions of TFBE. During this procedure, the …
equation (TFBE) to obtain approximate solutions of TFBE. During this procedure, the …
[HTML][HTML] A new multiscale algorithm for solving the heat conduction equation
Y Zhang, Y Jia, Y Lin - Alexandria Engineering Journal, 2023 - Elsevier
In this paper, a multiscale algorithm has been initially proposed for a numerical solution to
the heat conduction equation. Firstly, the differential form of the heat conduction equation is …
the heat conduction equation. Firstly, the differential form of the heat conduction equation is …