A compartmental model is considered to study the transmission dynamics of COVID-19. The
proposed model is investigated for different results by using Volterra-Lyapunov (VL) matrix …

The global stability analysis for the mathematical model of an infectious disease is
discussed here. The endemic equilibrium is shown to be globally stable by using a …

This study presents a deterministic model for the environmental transmission dynamics of
monkeypox (MPX) in the presence of quarantine and vaccination. The analysis of the model …

In this paper, we sought and presented an 8-Dimensional deterministic mathematical COVID-
19 dynamic model that accounted for the global stability analysis of the role of dual-bilinear …

This paper investigates the dynamics of the SIR infectious disease model, with a specific
emphasis on utilizing a harmonic mean-type incidence rate. It thoroughly analyzes the …

This research conducts a detailed analysis of a nonlinear mathematical model representing
COVID-19, incorporating both environmental factors and social distancing measures. It …

This paper studies the global stability analysis of a mathematical model on Babesiosis
transmission dynamics on bovines and ticks populations as proposed by Dang et al. First …

In recent years, social networks have attracted the interest of researchers from diverse
disciplines. Competing types of information, such as positive and negative information about …

This paper considers stability analysis of a Susceptible-Exposed-Infected-Recovered-Virus
(SEIRV) model with nonlinear incidence rates and indicates the severity and weakness of …

This paper addresses the global stability analysis of the SEIRS epidemic model with a
nonlinear incidence rate function according to the Lyapunov functions and Volterra …