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Minimality conjecture for reachable and observable linear structured systems
Minimality conjecture. If $(\cC(s), \cK(s))$ is $\C^n$ --observable and $(\cK(s), \cB(s))$ is $\C^n$ --reachable, then there is no lower-order realization, constructible via Petrov--…
Conjectureopenlinear-systems model-reduction structured-systemsarXiv posted 2 days ago

Minimality conjecture for reachable and observable linear structured systems