Sentence examples for multivariable systems in from inspiring English sources

It is developed especially for multivariable systems in ill-conditioned plants and non-square systems.

In this contribution a simple and useful recursive identification method for linear multivariable systems in the presence of bounded disturbances is presented.

The approach is based upon parametric eigenstructure assignment of linear time-invariant multivariable systems in combination with a special explicit formulation of the pole assignment equations.

It combines hierarchical high gain control with fuzzy logic to design a discontinuous control for nonlinear multivariable systems in order to eliminate chattering in presence of disturbances.

Despite the limitation on the system size (multivariable systems with the size less than 4 × 4), the result is generally applicable to most multivariable systems in chemical process control.

In this paper the problem of the asymptotic tracking and stabilization with infinite gain margin, is addressed for linear time-invariant discrete-time multivariable systems in the case when unknown different scalar gains act on the outputs.

The frequency-domain data of a multivariable system in different operating points is used to design a robust controller with respect to the measurement noise and multimodel uncertainty.

This paper presents a free model reduction closed loop subspace identification method for multivariable systems operating in a well posed closed loop environment.

A new approach to control structure analysis and design for nonlinear multivariable systems is proposed in this paper.

This paper develops an on-line model parameter identification approach for multivariable systems, which are nonlinear in terms of state representation and/or in terms of parameters.

The chapter starts with the structural state reconstruction of MIMO systems, i.e., it demonstrates that in linear multivariable systems, the state can be expressed in terms of linear combinations of iterated integrals of inputs and outputs (see [1] for details).