In this paper we provide a behavioral framework in which to describe and extend the concept of linear dynamics introduced by Fliess, from the one dimensional (1D) to the multidimensional (nD) framework.We provide an alternative description of the invariant zeros of a system, equivalent to the Smith zero description in the 1D case and use this to generalize the concept and characterization of invariant zeros to the nD case. In particular we show that the definitions are equivalent in the 1D case to those in the classical literature. We provide new results on the structural relations of nD invariant and transmission zeros
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
The invariant zeros of a linear multi-variable system (A,B,C) are defined geometrically. A canonical...
AbstractIn this paper we provide a behavioral framework in which to describe and extend the concept ...
In this paper we provide a behavioral framework in which to describe and extend the concept of linea...
It is well known that zeros and poles of a single-input, single-output system in the transfer functi...
It is well known that zeros and poles of a single-input, single-output system in the transfer functi...
AbstractIn this paper, relationships are presented between the invariant zeros of two linear time-in...
summary:During the last ten years, the concepts of “poles” and “zeros” for linear control systems ha...
AbstractIn an earlier work, the authors have introduced a coordinate-free, module-theoretic definiti...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
The invariant zeros of a linear multi-variable system (A,B,C) are defined geometrically. A canonical...
AbstractIn this paper we provide a behavioral framework in which to describe and extend the concept ...
In this paper we provide a behavioral framework in which to describe and extend the concept of linea...
It is well known that zeros and poles of a single-input, single-output system in the transfer functi...
It is well known that zeros and poles of a single-input, single-output system in the transfer functi...
AbstractIn this paper, relationships are presented between the invariant zeros of two linear time-in...
summary:During the last ten years, the concepts of “poles” and “zeros” for linear control systems ha...
AbstractIn an earlier work, the authors have introduced a coordinate-free, module-theoretic definiti...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
We study linear differential-algebraic multi-input multi-output systems which are not necessarily re...
The invariant zeros of a linear multi-variable system (A,B,C) are defined geometrically. A canonical...