It is shown that a control system characterized by a differential equation of the formdot{x}(t) = A(t)x(t) + B(t)u(t) + f(t,x(t)), whose linear part is controllable, is itself controllable provided the nonlinear functionfsatisfies a condition amounting to stating that its "dc gain" approaches zero asparallelxparallel rightarrow infty. The proof uses the Schauder fixed-point theorem
AbstractSufficient conditions are derived for controllability of nonlinear Volterra integrodifferent...
A stronger concept of complete (exact) controllability which we call Trajectory Controllability is i...
This note uses a polynomial approach to present a necessary and sufficient condition for local contr...
AbstractThis paper considers the problem of controllability of a class of nonlinear systems. Suffici...
AbstractThe research deals with complete and approximate controllability of the system (∗) dxdy = f(...
AbstractSeveral sufficient conditions are developed for controllability of the perturbed quasi-linea...
The concept of controllability is connected with the transfer of a dynamic system from one state to ...
We present here three methods (return method, quasi-static deformations, power series expansions) to...
Sufficient conditions for complete controllability of perturbed nonlinear systems with implicit deri...
In this paper, we provide sufficient conditions for the relative controllability of perturbation of ...
Many control systems can be written as a first-order differential equation if the state space enlarg...
Sufficient conditions for the global controllability of nonlinear Volterra integrodifferential syste...
Abstract. The paper contains systems descriptions and fundamental results concerning the solution of...
differential equation characterizing the functionsalpha_{i}(t), which arise when e<SUP>At</SUP>is ex...
This paper establishes sufficient conditions for the controllability and null controllability of li...
AbstractSufficient conditions are derived for controllability of nonlinear Volterra integrodifferent...
A stronger concept of complete (exact) controllability which we call Trajectory Controllability is i...
This note uses a polynomial approach to present a necessary and sufficient condition for local contr...
AbstractThis paper considers the problem of controllability of a class of nonlinear systems. Suffici...
AbstractThe research deals with complete and approximate controllability of the system (∗) dxdy = f(...
AbstractSeveral sufficient conditions are developed for controllability of the perturbed quasi-linea...
The concept of controllability is connected with the transfer of a dynamic system from one state to ...
We present here three methods (return method, quasi-static deformations, power series expansions) to...
Sufficient conditions for complete controllability of perturbed nonlinear systems with implicit deri...
In this paper, we provide sufficient conditions for the relative controllability of perturbation of ...
Many control systems can be written as a first-order differential equation if the state space enlarg...
Sufficient conditions for the global controllability of nonlinear Volterra integrodifferential syste...
Abstract. The paper contains systems descriptions and fundamental results concerning the solution of...
differential equation characterizing the functionsalpha_{i}(t), which arise when e<SUP>At</SUP>is ex...
This paper establishes sufficient conditions for the controllability and null controllability of li...
AbstractSufficient conditions are derived for controllability of nonlinear Volterra integrodifferent...
A stronger concept of complete (exact) controllability which we call Trajectory Controllability is i...
This note uses a polynomial approach to present a necessary and sufficient condition for local contr...