Presenter(s)

    Marina Li Mancuso

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    Description

    Mathematical models are widely used to study the dynamics of infectious diseases as well as the social networks. This study considers a mathematical model for alcoholism transmission for a closed population. The model is derived from the SIR model for infectious diseases. The study utilizes the Runge-Kutta method as the numerical method to solve a system of differential equations describing the transmission of alcoholism.

    Publication Date

    4-9-2016

    Project Designation

    Independent Research

    Primary Advisor

    Muhammad Usman

    Primary Advisor's Department

    Mathematics

    Keywords

    Stander Symposium project

    A Mathematical Model for Alcoholism Epidemic

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