In this paper, we seek to control crime at its minimal level during festive periods such as
Christmas, Valentine's day and entertainment events such as music awards. We used …

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 presented study deals with the exploitation of the artificial intelligence knacks-based
stochastic paradigm for the numerical treatment of the nonlinear delay differential system for …

In this paper, the mathematical models for amebiasis are developed and presented. The first
model considers the transmission dynamics of amebiasis coupled with two constant …

The purpose of this study is to see whether it is possible to eradicate the disease
theoretically using mathematical modeling with the aid of numerical simulation when …

To study the dynamical system, it is necessary to formulate the mathematical model to
understand the dynamics of various diseases which are spread in the world wide. The …

A model describing the transmission dynamics of cholera is considered in this article. The
concerned model is investigated under the Caputo-Fabrizio fractal fractional derivative. The …

Cholera remains a severe health concern in many developing nations, including Nigeria,
and its control remains challenging. Therefore, a mathematical model for the mitigation of …

The aim of this paper is to investigate the role of plankton populations in the aquatic
reservoir on the transmission dynamics of acute cholera within the human communities. To …

In this paper, we apply optimal control theory to the model for shigellosis. It is assumed that
education campaign, sanitation, and treatment are the main controls for this disease. The …