AbstractThis paper introduces the concept of ‘hybrid‐dual systems’ and presents some new results on the controllability and observability of these systems. Theorem 1 states that for hybrid‐dual systems, which include dual systems as a special case, controllability of one implies observability of the other. Theorem 2 gives the topological conditions for RLCn‐ports such that controllability and observability imply each other. Theorem 2 also shows that for any RLCn‐port, observability implies controllability, but the converse
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