The problem of the stability analysis for nonlinear differential-algebraic systems is addressed using tools from classical control theory Exploiting Lyapunov Direct Method we provide linear matrix inequalities to establish stability properties of this class of systems. In addition, interpreting the differential-algebraic system as the feedback interconnection of a dynamical system and an algebraic system, a sufficient stability condition has been derived using the small-gain theorem. The proposed techniques are illustrated by means of simple examples
The book investigates stability theory in terms of two different measure, exhibiting the advantage o...
In this article, we study feedback linearization problems for nonlinear differential-algebraic contr...
The matrix equation A'P + PA = -Q arises when the direct method of Lyapunov is used to analyse the s...
The stability analysis for nonlinear differential-algebraic systems is addressed using tools from cl...
In this Thesis the topics of integration, analysis and control of nonlinear differential-algebraic s...
The stabilization problem for differential-algebraic systems with Lipschitz nonlinearities is addres...
In this paper the problem of controlling differential-algebraic systems with index-1 is addressed. T...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
In this paper we transfer classical results concerning Lyapunov stability of stationary solutions x*...
Motivated by transient stability analysis of power systems, a framework for study of Lyapunov stabil...
This thesis contributes to the qualitative theory of differential-algebraic equations(DAEs) by provi...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
Differential-Algebraic Equations (DAE) provide an appropriate framework to model and analyse dynami...
A theoretical framework for the stabilization of control systems defined by a class of nonlinear dif...
The Lyapunov stability theorem for linear systems is extended to linear delay-differential algebraic...
The book investigates stability theory in terms of two different measure, exhibiting the advantage o...
In this article, we study feedback linearization problems for nonlinear differential-algebraic contr...
The matrix equation A'P + PA = -Q arises when the direct method of Lyapunov is used to analyse the s...
The stability analysis for nonlinear differential-algebraic systems is addressed using tools from cl...
In this Thesis the topics of integration, analysis and control of nonlinear differential-algebraic s...
The stabilization problem for differential-algebraic systems with Lipschitz nonlinearities is addres...
In this paper the problem of controlling differential-algebraic systems with index-1 is addressed. T...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
In this paper we transfer classical results concerning Lyapunov stability of stationary solutions x*...
Motivated by transient stability analysis of power systems, a framework for study of Lyapunov stabil...
This thesis contributes to the qualitative theory of differential-algebraic equations(DAEs) by provi...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
Differential-Algebraic Equations (DAE) provide an appropriate framework to model and analyse dynami...
A theoretical framework for the stabilization of control systems defined by a class of nonlinear dif...
The Lyapunov stability theorem for linear systems is extended to linear delay-differential algebraic...
The book investigates stability theory in terms of two different measure, exhibiting the advantage o...
In this article, we study feedback linearization problems for nonlinear differential-algebraic contr...
The matrix equation A'P + PA = -Q arises when the direct method of Lyapunov is used to analyse the s...