Results 61 to 70 of about 909 (172)
Transcritical and Hopf Bifurcation Analysis of Cyberattacks in Software-Defined Networking
B.O.S. Biaou +2 more
exaly +2 more sources
Misinformation spreads through communities in ways that resemble infectious diseases, but existing mathematical models often miss three real‐world complexities: People remember past information (memory effects), some folks are more easily fooled than others (vulnerability), and fact‐checkers can get overwhelmed during big outbreaks (saturation).
Shewafera Wondimagegnhu Teklu +3 more
wiley +1 more source
A dynamic model of a green supply chain, comprising two manufacturers incorporating green technology innovation and one product component supplier, was constructed based on a gradient adjustment mechanism. The dynamic behavior of the system was analyzed through stability analysis of equilibrium points and bifurcation conditions, using parameter ...
Minjuan Li, Ahmed Ezzat Matouk
wiley +1 more source
Well‐Posedness and Stability of a Variable‐Order Discrete Cancer Model
This paper develops and analyzes a nine‐compartment discrete colorectal cancer model governed by a Caputo variable‐order difference operator. The model describes the interactions among epithelial cells, adenomatous polyps, oncogenes, tumor suppressor genes, APC mutations, KRAS mutations, microsatellite instability, inflammatory cells, and ...
Saeed M. Alamry +3 more
wiley +1 more source
Stability Regions and Bifurcation Analysis of a Delayed Tumor Therapy Model Using Oncolytic Virus
We consider the dynamics of a tumor therapy model using oncolytic viruses with time delay. The model is a two‐dimensional system of ordinary differential equations with a delay term that represents the latent period required for viral replication following the infection of tumor cells.
Leniy Eka Watiy +2 more
wiley +1 more source
Deterministic and Fractional‐Order Modeling of Potato Disease Transmission Dynamics
Potato plant diseases are a significant concern because they reduce crop yields and quality, putting the global food supply at risk. Our goal in developing this deterministic, fractional‐order epidemic model is to explain the transmission of these diseases by simulating the interactions between susceptible, exposed, infected, treated, and recovered ...
Md. Asraful Islam +2 more
wiley +1 more source
Dynamic transcritical bifurcations in a class of slow–fast predator–prey models
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Boudjellaba, Hafida, Sari, Tewfik
openaire +3 more sources
This research introduces a fractional‐order nonlinear model for the dynamics of human immunodeficiency virus (HIV) and acquired immune deficiency syndrome (AIDS) using Caputo‐type derivatives of noninteger order. Solution properties of the model are investigated by analyzing positivity and boundedness characteristics via the generalized mean value ...
Sulaimon F. Abimbade +5 more
wiley +1 more source
Rich Dynamics of a Predator-Prey System with Different Kinds of Functional Responses
In this study, we investigate a mathematical model that describes the interactive dynamics of a predator-prey system with different kinds of response function. The positivity, boundedness, and uniform persistence of the system are established.
Kankan Sarkar +3 more
doaj +1 more source
This study develops a nonlinear thermo–mechanical dynamical model describing the coupled interaction among mechanical motion, heat transfer, viscous dissipation, and melt‐layer evolution during thermally induced phase change. The formulation addresses the limited availability of unified mathematical frameworks capable of simultaneously capturing ...
Nicholas N. Topman, Shikha Binwal
wiley +1 more source

