Consider a linear system S that, apart from a control input and a measurement output, has two exogeneous inputs and two exogenous outputs. Controlling such a system by means of a measurement feedback compensator Sc results in a closed loop system with two inputs and two outputs. Hence, the closed loop transfer matrix can be partitioned as a two by two block matrix. The problem addressed in this paper consists of the following. Given S and any positive number ge, is it possible to find Sc such that the off-diagonal blocks of the closed transfer matrix, in a suitable norm, are smaller than e? For the solvability of this problem necessary and sufficient conditons will be derived
In this note, we give a general result on the control of linear systems with measurement nonlinearit...
This is a condensed version of a more detailed paper, in which several necessary and su cient geomet...
Semi-global stabilization and output regulation of linear systems subject to state and/or input cons...
Consider a linear system S that, apart from a control input and a measurement output, has two exogen...
Consider a linear system $\Sigma$ that, apart from a control input and a measurement output, has two...
In this paper we shall consider systems that in addition to a control input and a measurement output...
In this paper we shall solve the problem of non interacting control by measurement feedback for syst...
by J.W. van der Woude In this paper we shall solve the problem of non interacting control by measure...
In this paper we shall solve a number of feedback synthesis problems in the context of non interacti...
AbstractWe solve a number of feedback synthesis problems in the context of noninteracting control or...
We solve a number of feedback synthesis problems in the context of noninteracting control or block-d...
We solve a number of feedback synthesis problems in the context of noninteracting control or block-d...
We solve a number of feedback synthesis problems in the context of noninteracting control or block-d...
AbstractThe construction of an interactor cancelling the infinite zeros of a non-square proper trans...
This paper is concerned with the $H_\infty$ problem with measurement feedback. The problem is to fin...
In this note, we give a general result on the control of linear systems with measurement nonlinearit...
This is a condensed version of a more detailed paper, in which several necessary and su cient geomet...
Semi-global stabilization and output regulation of linear systems subject to state and/or input cons...
Consider a linear system S that, apart from a control input and a measurement output, has two exogen...
Consider a linear system $\Sigma$ that, apart from a control input and a measurement output, has two...
In this paper we shall consider systems that in addition to a control input and a measurement output...
In this paper we shall solve the problem of non interacting control by measurement feedback for syst...
by J.W. van der Woude In this paper we shall solve the problem of non interacting control by measure...
In this paper we shall solve a number of feedback synthesis problems in the context of non interacti...
AbstractWe solve a number of feedback synthesis problems in the context of noninteracting control or...
We solve a number of feedback synthesis problems in the context of noninteracting control or block-d...
We solve a number of feedback synthesis problems in the context of noninteracting control or block-d...
We solve a number of feedback synthesis problems in the context of noninteracting control or block-d...
AbstractThe construction of an interactor cancelling the infinite zeros of a non-square proper trans...
This paper is concerned with the $H_\infty$ problem with measurement feedback. The problem is to fin...
In this note, we give a general result on the control of linear systems with measurement nonlinearit...
This is a condensed version of a more detailed paper, in which several necessary and su cient geomet...
Semi-global stabilization and output regulation of linear systems subject to state and/or input cons...