Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
708204 | European Journal of Control | 2015 | 9 Pages |
Abstract
We consider the weak regularity problem of Lp-well-posed linear systems (1≤p<∞)(1≤p<∞) in Banach state spaces when its associated unbounded controllers take values in the extrapolated Favard class. We prove that this type of Lp-well-posed linear systems are weakly regular, and this regularity is output operators independent up to the well-posedness, provided that the adjoint of the underlying semigroups is strongly continuous on its dual. We present some applications of our results to a class of boundary control systems and a class of well-posed bilinear systems recently introduced in [2].
Related Topics
Physical Sciences and Engineering
Engineering
Control and Systems Engineering
Authors
Bounit Hamid, Fouad Maragh, Hassan Hammouri,