
doi: 10.1137/0309012
he geometric theory of linear multivariable systems is extended by introducing the concept of a controllable output subspace. Necessary and sufficient conditions for an output subspace to be controllable are given. As an example application, controllable output subspaces are used to solve a generalized state-feedback decoupling problem.
Controllability, Realizations from input-output data, Synthesis problems
Controllability, Realizations from input-output data, Synthesis problems
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