AbstractIn this paper, we present a new result on algebraic characterization of observability of a class of control systems, called the Bilinear Control systems on Lie Groups, introduced in the paper; and then extend this result to the direct product of two members in this class. The latter generalizes a recent result on the observability of the direct product of two members of a bilinear control system defined on Rn
AbstractIn this work, we deal with the observability of a general linear pair (X, πK) on G which is ...
A vector field on a connected Lie group is said to be linear if its flow is a one parameter group of...
The paper presents an algebraic characterization of observability and span-reachability of bilinear ...
AbstractIn this paper, we present a new result on algebraic characterization of observability of a c...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
Work partially supported by Proyecto Fondecyt and Proyecto D.G.I.C.T. Universidad Catolica del Norte...
Aim: Bilinear Systems are an important class of nonlinear control systems. The course aims at giving...
International audienceThis paper is devoted to the study of controllability of linear systems on sol...
Based upon matrix analysis, this work introduces Lie algebras and the Campbell-Baker-Hausdorff Theor...
International audienceA vector field on a Lie Group is linear if its flow is a one parameter group o...
. Known and new results on controllability of right-invariant systems on solvable Lie groups are pre...
AbstractIn this work, we give a sufficient algebraic condition for the local observability problem o...
International audienceA vector field on a Lie Group is linear if its flow is a one parameter group o...
This paper deals with affine invariant control systems on Lie groups. Controllability conditions for...
The paper presents an algebraic characterization of observability and span-reachability of bilinear ...
AbstractIn this work, we deal with the observability of a general linear pair (X, πK) on G which is ...
A vector field on a connected Lie group is said to be linear if its flow is a one parameter group of...
The paper presents an algebraic characterization of observability and span-reachability of bilinear ...
AbstractIn this paper, we present a new result on algebraic characterization of observability of a c...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
Work partially supported by Proyecto Fondecyt and Proyecto D.G.I.C.T. Universidad Catolica del Norte...
Aim: Bilinear Systems are an important class of nonlinear control systems. The course aims at giving...
International audienceThis paper is devoted to the study of controllability of linear systems on sol...
Based upon matrix analysis, this work introduces Lie algebras and the Campbell-Baker-Hausdorff Theor...
International audienceA vector field on a Lie Group is linear if its flow is a one parameter group o...
. Known and new results on controllability of right-invariant systems on solvable Lie groups are pre...
AbstractIn this work, we give a sufficient algebraic condition for the local observability problem o...
International audienceA vector field on a Lie Group is linear if its flow is a one parameter group o...
This paper deals with affine invariant control systems on Lie groups. Controllability conditions for...
The paper presents an algebraic characterization of observability and span-reachability of bilinear ...
AbstractIn this work, we deal with the observability of a general linear pair (X, πK) on G which is ...
A vector field on a connected Lie group is said to be linear if its flow is a one parameter group of...
The paper presents an algebraic characterization of observability and span-reachability of bilinear ...