Given a pair of matrices (A,B) we study the Lipschitz stability of its controlled invariant subspaces. A sufficient condition is derived from the geometry of the set formed by the quadruples (A,B, F, S) where S is an (A,B)-invariant subspace and F a corresponding feedback.Peer ReviewedPostprint (published version
Introduction In the present paper a review is given of the important system theoretic concept of (A...
The authors would like to thank A. Aviles, L. C. Garcia-Lirola, V. Kadets, P. Koszmider, and A. Rued...
AbstractThe linear equation Ax=b, with A n×n, is considered, and it is shown that the controllable s...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. In this paper the following result...
Given a pair of matrices (A,B) we study the Lipschitz stability of its controlled invariant subspace...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. In this paper the following result...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. Let C(A,B) be the controllability ...
AbstractLet (A,B)∈Cn×n×Cn×m and let M be an (A,B)-invariant subspace. In this paper the following re...
Given a pair of matrices (A;B) we study the stability of their invariant subspaces from the geometry...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. Let C(A,B) be the controllability ...
AbstractLet (A,B)∈Cn×n×Cn×m and let M be an (A,B)-invariant subspace. In this paper the following re...
AbstractWe study the set M of pairs (f,V), defined by an endomorphism f of Fn and a d-dimensional f-...
AbstractGiven a controllable system defined by a pair of matrices (A,B), we investigate the geometry...
AbstractGiven a controllable linear control system defined by a pair of constant matrices (A,B), the...
AbstractLet G be an Abelian group with a metric d and E a normed space. For any f:G→E we define the ...
Introduction In the present paper a review is given of the important system theoretic concept of (A...
The authors would like to thank A. Aviles, L. C. Garcia-Lirola, V. Kadets, P. Koszmider, and A. Rued...
AbstractThe linear equation Ax=b, with A n×n, is considered, and it is shown that the controllable s...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. In this paper the following result...
Given a pair of matrices (A,B) we study the Lipschitz stability of its controlled invariant subspace...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. In this paper the following result...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. Let C(A,B) be the controllability ...
AbstractLet (A,B)∈Cn×n×Cn×m and let M be an (A,B)-invariant subspace. In this paper the following re...
Given a pair of matrices (A;B) we study the stability of their invariant subspaces from the geometry...
AbstractLet (A,B)∈Cn×n×Cn×m and M be an (A,B)-invariant subspace. Let C(A,B) be the controllability ...
AbstractLet (A,B)∈Cn×n×Cn×m and let M be an (A,B)-invariant subspace. In this paper the following re...
AbstractWe study the set M of pairs (f,V), defined by an endomorphism f of Fn and a d-dimensional f-...
AbstractGiven a controllable system defined by a pair of matrices (A,B), we investigate the geometry...
AbstractGiven a controllable linear control system defined by a pair of constant matrices (A,B), the...
AbstractLet G be an Abelian group with a metric d and E a normed space. For any f:G→E we define the ...
Introduction In the present paper a review is given of the important system theoretic concept of (A...
The authors would like to thank A. Aviles, L. C. Garcia-Lirola, V. Kadets, P. Koszmider, and A. Rued...
AbstractThe linear equation Ax=b, with A n×n, is considered, and it is shown that the controllable s...