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In this paper, a model for the transmission dynamics of computer virus is formulated and two control strategies: a strong antivirus and treatment are deployed to minimize the total number of infected computers and the cost associated with the control strategies.Optimal control theory is applied to a system of ordinary differential equations of a computer virus epidemic.The Pontryagin's maximum principle is employed to find the necessary and sufficient conditions for the existence of the optimal controls.Runge-Kutta forward-backward sweep numerical approximation method is used to solve the optimal control system.The results show that for the computer virus spread to be under control in the area where it is epidemic, % 50 of the strong antivirus and % 50 of treatment should be continuously implemented.
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