A Fractional-Order Density-Dependent Mathematical Model to Find the Better Strain of Wolbachia
The primary objective of the current study was to create a mathematical model utilizing
fractional-order calculus for the purpose of analyzing the symmetrical characteristics of …
fractional-order calculus for the purpose of analyzing the symmetrical characteristics of …
Complex dynamics of a non-smooth temperature-sensitive memristive Wilson neuron model
S Qiao, C Gao - Communications in Nonlinear Science and Numerical …, 2023 - Elsevier
The development of neurodynamics emphasizes more accurate estimation and prediction of
neuronal electrical activities in complicated physiological environments, which highlights the …
neuronal electrical activities in complicated physiological environments, which highlights the …
Output feedback pinning control for complex dynamical networks subjected to multiple attacks
J Zhang, Y Ma - Chaos, Solitons & Fractals, 2024 - Elsevier
This paper is concentrated on the secure synchronization control issue for complex
dynamical networks (CDNs) subjected to multiple attacks. For the sake of conserving …
dynamical networks (CDNs) subjected to multiple attacks. For the sake of conserving …
Robust synchronization of multi-weighted fractional order complex dynamical networks under nonlinear coupling via non-fragile control with leakage and constant …
In this article, we examine the impact of leakage delays on robust synchronization for
fractional order multi-weighted complex dynamical networks (MFCDN) under non-linear …
fractional order multi-weighted complex dynamical networks (MFCDN) under non-linear …
[PDF][PDF] Stability analysis of HIV/AIDS epidemic model with vertical transmission
OA Adepoju, TM Olatunji… - Advances in …, 2024 - research-publication.com
In this study, a new mathematical model of HIV/AIDS with vertical transmission is presented
and analysed. The well posedness of the model is analysed using the theory of positivity …
and analysed. The well posedness of the model is analysed using the theory of positivity …
A conformable fractional finite difference method for modified mathematical modeling of SAR-CoV-2 (COVID-19) disease
In this research, the ongoing COVID-19 disease by considering the vaccination strategies
into mathematical models is discussed. A modified and comprehensive mathematical model …
into mathematical models is discussed. A modified and comprehensive mathematical model …
Time-Inhomogeneous Finite Birth Processes with Applications in Epidemic Models
We consider the evolution of a finite population constituted by susceptible and infectious
individuals and compare several time-inhomogeneous deterministic models with their …
individuals and compare several time-inhomogeneous deterministic models with their …
The influence of prevention and isolation measures to control the infections of the fractional Chickenpox disease model
A El-Mesady, HM Ali - Mathematics and Computers in Simulation, 2024 - Elsevier
In this paper, we propose a mathematical model using the Caputo fractional derivative
(CFD) and two control signals to study the transmission dynamics and control of Chickenpox …
(CFD) and two control signals to study the transmission dynamics and control of Chickenpox …
Modeling the dynamics of Covid-19 in Japan: employing data-driven deep learning approach
This paper aims to build the SVIHRD model for COVID-19 and it also simultaneously
conduct stability and numerical analysis on the transmission of COVID-19. Here we do a …
conduct stability and numerical analysis on the transmission of COVID-19. Here we do a …
Computational dynamics of a fractional order model of chickenpox spread in Phuket province
In this investigation, a distinctive chickenpox model incorporating the Caputo fractional
derivative is introduced. Equilibrium points and the fundamental reproduction number of the …
derivative is introduced. Equilibrium points and the fundamental reproduction number of the …