Work

Fractional modeling and numerical simulation for unfolding Marburg-Monkeypox virus co-infection transmission

Year: 2026

Type: article

Abstract: In this paper, we investigate a deterministic mathematical model of Marburg-Monkeypox virus co-infection transmission under the Caputo fractional-order derivative. We discussed the dynamics behavior of the model and carried out qualitative and quantitative analysis, including the positivity-boundedness of solution, and the basic reproduction number R0. In addition, the Banach and Schauder-type fixed point theorem is utilized to explore the existence-uniqueness of the solution in the suggested model and the proposed model stability under the Ulam-Hyers condition is demonstrated. In numerical simulation, the Predictor-Corrector method is used to determine the numerical solutions. According to the numerical result, increasing the rate of quarantine and detecting unknown Marburg virus, will be the most effective control intervention to reduce Marburg and Monkeypox virus transmission in the population.

Source: Human Science Research Council SA

DOI: 10.14749/32362506

Author: Human Sciences Research Council

Language: English

Topic: Mathematical and Theoretical Epidemiology and Ecology Models

Subfield: Public Health, Environmental and Occupational Health

Field: Medicine

Domain: Health Sciences

SDG: Good health and well-being

Open Access status: green

Funder: Human Sciences Research Council

OpenAlex ID: W7162073883

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