Applications were found recently where the analy- sis of dynamic systems with a special structure could be simp li- fied considerably by transforming them into equivalent syst ems having complex coefficients and half the number of poles. The design of controllers for such systems can be simplified in th e complex representation, but requires techniques suitable for systems with complex coefficients. In the paper, the extensi on of the classical root locus method to systems with complex coefficients is presented. The results are applied with some advantages to a three-phase controlled rectifier
This thesis presents rules that characterize the root locus for polynomials that are nonlinear in th...
In this paper we present some results on robustness of location of roots of polynomials in given reg...
In this paper we present some results on robustness of location of roots of polynomials in given reg...
Applications were found recently where the analy- sis of dynamic systems with a special structure co...
© 20xx IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
The paper deals with the dynamic systems with perturbed parameters described by the families of the ...
New concept of algebraic characteristic equation decomposition method is presented to simplify the d...
© 2019 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
Root Locus is an excellent method for finding the relative stability of the system. It is a powerful...
Complex-valued dynamics can be used for modeling rotationally invariant two-input two-output systems...
The well-known root-locus method is developed for special subset of linear time-invariant systems kn...
A new method is developed for the synthesis of linear multivariable control systems for noninteracti...
A new method is developed for the synthesis of linear multivariable control systems for noninteracti...
The classical Routh-Hurwitz criterion is one of the most popular methods to study the stability of p...
This thesis presents rules that characterize the root locus for polynomials that are nonlinear in th...
This thesis presents rules that characterize the root locus for polynomials that are nonlinear in th...
In this paper we present some results on robustness of location of roots of polynomials in given reg...
In this paper we present some results on robustness of location of roots of polynomials in given reg...
Applications were found recently where the analy- sis of dynamic systems with a special structure co...
© 20xx IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
The paper deals with the dynamic systems with perturbed parameters described by the families of the ...
New concept of algebraic characteristic equation decomposition method is presented to simplify the d...
© 2019 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
Root Locus is an excellent method for finding the relative stability of the system. It is a powerful...
Complex-valued dynamics can be used for modeling rotationally invariant two-input two-output systems...
The well-known root-locus method is developed for special subset of linear time-invariant systems kn...
A new method is developed for the synthesis of linear multivariable control systems for noninteracti...
A new method is developed for the synthesis of linear multivariable control systems for noninteracti...
The classical Routh-Hurwitz criterion is one of the most popular methods to study the stability of p...
This thesis presents rules that characterize the root locus for polynomials that are nonlinear in th...
This thesis presents rules that characterize the root locus for polynomials that are nonlinear in th...
In this paper we present some results on robustness of location of roots of polynomials in given reg...
In this paper we present some results on robustness of location of roots of polynomials in given reg...