Abstract
In this paper a method for determining control laws for distributed parameter systems is discussed. The method leads to feedback control systems which are completely stable and have improved speeds of response over those of the corresponding uncontrolled systems. Specific results are obtained for systems describable by parabolic and hyperbolic partial differential equations with controls introduced at the boundary and in the interior of the systems' spatial domains. Numerical examples are also given to substantiate the validity of certain theoretical results.

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