Fractional order optimal control model for malaria infection
We propose and study an optimal control model for malaria infection described by system of
fractional differential equations. The model is formulated in terms of the left and right Caputo
fractional derivatives. We determine the necessary conditions for the optimality of the
controlled dynamical system. The forward-backward sweep method with generalized euler
scheme is applied to numerically compute the solutions of the optimality system.
fractional differential equations. The model is formulated in terms of the left and right Caputo
fractional derivatives. We determine the necessary conditions for the optimality of the
controlled dynamical system. The forward-backward sweep method with generalized euler
scheme is applied to numerically compute the solutions of the optimality system.
We propose and study an optimal control model for malaria infection described by system of fractional differential equations. The model is formulated in terms of the left and right Caputo fractional derivatives. We determine the necessary conditions for the optimality of the controlled dynamical system.The forward-backward sweep method with generalized euler scheme is applied to numerically compute the solutions of the optimality system.
arxiv.org
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