On the connection between state-space representation and generalized Bezout identity of multivariable systems
Copyright policy )On the connection between state-space representation and generalized Bezout identity of multivariable systems
Given a state-space representation of a reachable and observable system, one derives a novel and complete formula of generalized Bezout identity in polynomial description. The generalized state-space representation is also considered. Two pole-assignment problems can be solved only by constant matrix manipulations. Finally an example illustrates the obtained results.
Bezout identity, Minimal systems representations, Multivariable systems, multidimensional control systems, multivariable control systems, polynomial description, pole-assignment, Model systems in control theory, Frequency-response methods in control theory
Bezout identity, Minimal systems representations, Multivariable systems, multidimensional control systems, multivariable control systems, polynomial description, pole-assignment, Model systems in control theory, Frequency-response methods in control theory
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