In this paper we transfer classical results concerning Lyapunov stability of stationary solutions x* to the classes of DAEs being most interesting for circuit simulation, thereby keeping smoothness as low as possible. We formulate all criteria in terms of the original equation. Those simple matrix criteria for checking regularity, Lyapunov stability etc. are easily realized numerically
This thesis contributes to the qualitative theory of differential-algebraic equations(DAEs) by provi...
Systems which are difficult to solve numerically have always been considered to be ill-conditioned a...
In this paper we deal with the problem of computing Lya punov functions for stability verification of...
In this paper we transfer classical results concerning Lyapunov stability of stationary solu tions x...
Motivated by transient stability analysis of power systems, a framework for study of Lyapunov stabil...
The problem of the stability analysis for nonlinear differential-algebraic systems is addressed usin...
The stability analysis for nonlinear differential-algebraic systems is addressed using tools from cl...
AbstractThis paper deals with periodic index-2 differential algebraic equations and the question whe...
This paper deals with periodic index-2 differential algebraic equations and the question whether a p...
The Lyapunov stability theorem for linear systems is extended to linear delay-differential algebraic...
In this paper we deal with the problem of computing Lyapunov functions for stability verification of...
In this paper we deal with the problem of computing Lyapunov functions for stability verification of...
Lyapunov stability results are given for differential/algebraic models of power systems which includ...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
This thesis contributes to the qualitative theory of differential-algebraic equations(DAEs) by provi...
Systems which are difficult to solve numerically have always been considered to be ill-conditioned a...
In this paper we deal with the problem of computing Lya punov functions for stability verification of...
In this paper we transfer classical results concerning Lyapunov stability of stationary solu tions x...
Motivated by transient stability analysis of power systems, a framework for study of Lyapunov stabil...
The problem of the stability analysis for nonlinear differential-algebraic systems is addressed usin...
The stability analysis for nonlinear differential-algebraic systems is addressed using tools from cl...
AbstractThis paper deals with periodic index-2 differential algebraic equations and the question whe...
This paper deals with periodic index-2 differential algebraic equations and the question whether a p...
The Lyapunov stability theorem for linear systems is extended to linear delay-differential algebraic...
In this paper we deal with the problem of computing Lyapunov functions for stability verification of...
In this paper we deal with the problem of computing Lyapunov functions for stability verification of...
Lyapunov stability results are given for differential/algebraic models of power systems which includ...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
The problem of constraint stabilization and numerical integration for differential-algebraic systems...
This thesis contributes to the qualitative theory of differential-algebraic equations(DAEs) by provi...
Systems which are difficult to solve numerically have always been considered to be ill-conditioned a...
In this paper we deal with the problem of computing Lya punov functions for stability verification of...