Dynamical Analysis of Malaria and Ebola Co-infection Fractional Model

Abstract In this paper, we use fractional order derivative in the form of Caputo Fabrizio to study the dynamical behavior of the co-infection model of Malaria and Ebola. First, we use fixed-point theory, to demonstrate both the existence and uniqueness of the proposed model. Then, we show that the model is well-posed. Adam-Bash fourth technique. Finally, the numerical outcomes are provided by defending the importance of the arbitrary fraction order derivative using a set of parameter values. The graphical outcomes demonstrated that the co-infection of Malaria and Ebola in Caputo Fabrizio’s fractional model provides useful information. This study helps to understand the complexity of the co-infection model that is valid and reliable for both integer and non-integer orders. Subject Classification: 92D30, 34D05