Assessing the impact of SARS-CoV-2 infection on the dynamics of dengue and HIV via fractional derivatives
A new non-integer order mathematical model for SARS-CoV-2, Dengue and HIV co-
dynamics is designed and studied. The impact of SARS-CoV-2 infection on the dynamics of …
dynamics is designed and studied. The impact of SARS-CoV-2 infection on the dynamics of …
Laplace decomposition for solving nonlinear system of fractional order partial differential equations
In the present article a modified decomposition method is implemented to solve systems of
partial differential equations of fractional-order derivatives. The derivatives of fractional-order …
partial differential equations of fractional-order derivatives. The derivatives of fractional-order …
Short overview of early developments of the Hardy Cross type methods for computation of flow distribution in pipe networks
Hardy Cross originally proposed a method for analysis of flow in networks of conduits or
conductors in 1936. His method was the first really useful engineering method in the field of …
conductors in 1936. His method was the first really useful engineering method in the field of …
Novel analysis of the fractional-order system of non-linear partial differential equations with the exponential-decay kernel
M Alesemi, N Iqbal, T Botmart - Mathematics, 2022 - mdpi.com
This article presents a homotopy perturbation transform method and a variational iterative
transform method for analyzing the fractional-order non-linear system of the unsteady flow of …
transform method for analyzing the fractional-order non-linear system of the unsteady flow of …
[PDF][PDF] A numerical solution of nonlinear fractional newell-whitehead-segel equation using natural transform
In this paper, we develop an accurate and efficient natural transform homotopy perturbation
method for obtaining the numerical solution of nonlinear fractional Newell-Whitehead-Segel …
method for obtaining the numerical solution of nonlinear fractional Newell-Whitehead-Segel …
[HTML][HTML] A fractional order model for the co-interaction of COVID-19 and Hepatitis B virus
Fractional differential equations are beginning to gain widespread usage in modeling
physical and biological processes. It is worth mentioning that the standard mathematical …
physical and biological processes. It is worth mentioning that the standard mathematical …
Exploring soliton solutions in nonlinear spatiotemporal fractional quantum mechanics equations: an analytical study
In this work, travelling wave solutions of a nonlinear system of fractional Schrödinger
equations (FSEs) with conformable fractional derivatives are studied. We examine the …
equations (FSEs) with conformable fractional derivatives are studied. We examine the …
Novel investigation of fractional‐order Cauchy‐reaction diffusion equation involving Caputo‐Fabrizio operator
In this article, the new iterative transform technique and homotopy perturbation transform
method are applied to calculate the fractional‐order Cauchy‐reaction diffusion equation …
method are applied to calculate the fractional‐order Cauchy‐reaction diffusion equation …
Analytic simulation of the synergy of spatial-temporal memory indices with proportional time delay
In the present work, three space-time trace parameters are appended to physical systems to
analytically outline their mutual impact and to characterize the dynamic behaviors of these …
analytically outline their mutual impact and to characterize the dynamic behaviors of these …
Analytical solutions of (2+ time fractional order) dimensional physical models, using modified decomposition method
In this article, a new analytical technique based on an innovative transformation is used to
solve (2+ time fractional-order) dimensional physical models. The proposed method is the …
solve (2+ time fractional-order) dimensional physical models. The proposed method is the …