In this paper, a new mathematical model involving the general form of Caputo fractional
derivative is studied for a real case of cholera outbreak. Fundamental properties of the new …

Climate variables influence the occurrence, growth, and distribution of Vibrio cholerae in the
aquatic environment. Together with socio-economic factors, these variables affect the …

In this work, we propose a new dynamic mathematical model framework governed by a
system of differential equations that integrates both COVID-19 and cholera outbreaks. The …

The goal of this research is to determine if it is conceptually sufficient to eliminate infection in
a community by utilizing mathematical modelling and simulation techniques when …

A Caputo-type fractional-order mathematical model for “metapopulation cholera
transmission” was recently proposed in [Chaos Solitons Fractals 117 (2018), 37–49]. A …

In this study, the mathematical model of the cholera epidemic is formulated and analyzed to
show the impact of Vibrio cholerae in reserved freshwater. Moreover, the results obtained …

We propose a mathematical model for the transmission dynamics of some strains of the
bacterium Vibrio cholerae, responsible for the cholera disease in humans. We prove that …

In this study, a mathematical model of the human immunodeficiency virus (HIV) and cholera
co infection is constructed and analyzed. The disease‐free equilibrium of the co‐infection …

We improve a recent mathematical model for cholera by adding a time delay that represents
the time between the instant at which an individual becomes infected and the instant at …

In this study, the co‐infection of HIV and cholera model has been developed and analyzed.
The new fractional‐order derivative is applied and the behavior of the solution is interpreted …