AbstractThe local equivalence problem for scalar control systems under the feedback pseudogroup is studied. In the case of three state variables, a full classification of the equivalence classes is given along with complete information on those classes containing linear systems. The connection between two of the equivalence classes and the calculus of variations is also shown
The feedback equivalence problem, that there exists a state and feedback transformation between two ...
A discrete finite dimensional system, nonharmonic Fourier series and controllability, reduction to c...
We investigate feedback forms for linear time-invariant systems described by differential-algebraic ...
The problem of local feedback equivalence for 1-dimensional control systems of the 1-st order is con...
summary:We consider state space equivalence and feedback equivalence in the context of (full-rank) l...
We consider state space equivalence and (a specialization of) feedback equivalence in the context o...
Given a control-affine system and a controlled invariant submanifold, we present necessary and suffi...
We consider affine control systems with two scalar controls, such that one control vector field vani...
We study the feedback group action on single-input nonlinear control systems. We follow an approach ...
This is a post-peer-review, pre-copyedit version of an article published in Mathematics of Control, ...
D’Souza, R. S., & Nielsen, C. (2018). Dual Conditions for Local Transverse Feedback Linearization. 2...
In this article, we study feedback linearization problems for nonlinear differential-algebraic contr...
The paper is devoted to the local classification of generic control-affine systems on an n-dimensio...
Given a pair of matrices representing a controllable linear system, we study its equivalence class...
AbstractWe consider systems of linear differential and algebraic equations in which some of the vari...
The feedback equivalence problem, that there exists a state and feedback transformation between two ...
A discrete finite dimensional system, nonharmonic Fourier series and controllability, reduction to c...
We investigate feedback forms for linear time-invariant systems described by differential-algebraic ...
The problem of local feedback equivalence for 1-dimensional control systems of the 1-st order is con...
summary:We consider state space equivalence and feedback equivalence in the context of (full-rank) l...
We consider state space equivalence and (a specialization of) feedback equivalence in the context o...
Given a control-affine system and a controlled invariant submanifold, we present necessary and suffi...
We consider affine control systems with two scalar controls, such that one control vector field vani...
We study the feedback group action on single-input nonlinear control systems. We follow an approach ...
This is a post-peer-review, pre-copyedit version of an article published in Mathematics of Control, ...
D’Souza, R. S., & Nielsen, C. (2018). Dual Conditions for Local Transverse Feedback Linearization. 2...
In this article, we study feedback linearization problems for nonlinear differential-algebraic contr...
The paper is devoted to the local classification of generic control-affine systems on an n-dimensio...
Given a pair of matrices representing a controllable linear system, we study its equivalence class...
AbstractWe consider systems of linear differential and algebraic equations in which some of the vari...
The feedback equivalence problem, that there exists a state and feedback transformation between two ...
A discrete finite dimensional system, nonharmonic Fourier series and controllability, reduction to c...
We investigate feedback forms for linear time-invariant systems described by differential-algebraic ...