The structure of time-scales in systems of the form x = A(S)x is related to the invariant factors of A(M) when this matrix is over the ring of functions analytic at 0. This relationship motivates the study of invariant factor assignment in the matrix A(C) + B(S) K(£) by choice of K(g). Results on this problem have implications for assignment of time-scales by state feedback in systems of the form x = A(C)x + B(c)u. Work in this direction is presented
Abstract—In this note we consider continuous-time systems ẋ(t) = A(t)x(t) + B(t)u(t), y(t) = C(t)x...
A survey about approaches developed around the controllability of control systems on time scales is ...
This paper develops a behavioural framework to study controllability of systems whose dynamics are d...
Bibliography: leaf 14."October, 1983."Air Force Office of Scientific Research Contract AFOSR-82-0258...
Abstract—A fundamental result in linear system theory is the development of a linear state feedback ...
Bibliography: p. 41.Supported by the Air Force Office of Scientific Research under grant AFOSR-82-02...
Attention is given to time varying multivariable systems. An algebraic proof is presented to show th...
A basic feedback control problem is that of obtaining some desired stability property from a system ...
AbstractFor a given system (A,B,C) necessary and sufficient conditions are given to assign invariant...
The main goal of this thesis is to examine linear dynamical systems, both in the continuous- and dis...
Abstract: The problem of dynamic feedback equivalence of nonlinear control systems on time scales is...
In this work, we examine linear systems theory in the arbitrary time scale set-ting by considering L...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
Includes bibliographical references (p. 128-130).In this work, we examine linear systems theory in t...
We consider triples of matrices (E; A;B), representing singular linear time invariant systems in the...
Abstract—In this note we consider continuous-time systems ẋ(t) = A(t)x(t) + B(t)u(t), y(t) = C(t)x...
A survey about approaches developed around the controllability of control systems on time scales is ...
This paper develops a behavioural framework to study controllability of systems whose dynamics are d...
Bibliography: leaf 14."October, 1983."Air Force Office of Scientific Research Contract AFOSR-82-0258...
Abstract—A fundamental result in linear system theory is the development of a linear state feedback ...
Bibliography: p. 41.Supported by the Air Force Office of Scientific Research under grant AFOSR-82-02...
Attention is given to time varying multivariable systems. An algebraic proof is presented to show th...
A basic feedback control problem is that of obtaining some desired stability property from a system ...
AbstractFor a given system (A,B,C) necessary and sufficient conditions are given to assign invariant...
The main goal of this thesis is to examine linear dynamical systems, both in the continuous- and dis...
Abstract: The problem of dynamic feedback equivalence of nonlinear control systems on time scales is...
In this work, we examine linear systems theory in the arbitrary time scale set-ting by considering L...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
Includes bibliographical references (p. 128-130).In this work, we examine linear systems theory in t...
We consider triples of matrices (E; A;B), representing singular linear time invariant systems in the...
Abstract—In this note we consider continuous-time systems ẋ(t) = A(t)x(t) + B(t)u(t), y(t) = C(t)x...
A survey about approaches developed around the controllability of control systems on time scales is ...
This paper develops a behavioural framework to study controllability of systems whose dynamics are d...