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This paper deals with the control problem of crystallization processes, whose dynamics are governed by hyperbolic partial differential equations. Given a desired crystal size distribution, we study its reachability using the temperature control from the initial condition without seeding. If the desired crystal size distribution is reachable, we are able to construct an admissible control to steer...
We study a class of dynamical systems described by symmetric hyperbolic partial differential equations (abbreviated to PDE). We prove some exponential stability result for this class of systems by constructing Lyapunov functionals. Moreover we apply this classical result for a chemical engineering system - heat exchangers to prove its exponential stability. Through concrete example we show how the...
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