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The geometry of the set of generalized partial realizations of a finite nice sequence of matrices is studied. It is proved that this set is a stratified manifold, the dimension of their strata is computed and its connection with the geometry of the cover problem is clarified. The results can be applied, as a particular case, to the classical partial realization problem.
CitationBaragaña, I. [et al.]. On the geometry of the generalized partial realization problem. "Mathematics of control signals and systems", Setembre 2010, vol. 22, núm. 1, p. 39-89.
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