One of the difficulties of the numerical integration methods for differential-algebraic equations (DAEs) is the computation of consistent initial values before starting the integration, i.e., to calculate values that satisfy the given algebraic constraints as well as the hidden constraints if higher index problems are considered. This paper presents an algorithm that permits the consistent initialization of index 1 or 2 DAE-systems resulting from electric circuit simulation by means of modified nodal analysis (MNA). The presented approach arises from the topological properties of the network and holds for circuits that may contain some specific controlled sources
The Table Maker's Dilemma is the problem of always getting correctly rounded results when computing ...
AbstractThe equational properties of the iteration operation in Lawvere theories are captured by the...
For linear differential algebraic equations of tractability index 1 the notion of the adjoint equati...
One of the difficulties of the numerical integration methods for differential-algebraic equations (D...
The computation of consistent initial values for differential-algebraic equations (DAEs) is essenti...
One of the difficulties of the numerical integration methods for differential-algebraic equations (D...
Circuit simulation is a standard task for the computer-aided design of electronic circuits. The tran...
Electric circuits are present in a number of applications, e.g. in home computers, television, credi...
For index-1 DAEs with properly stated leading term, we characterize dissipative and contractive flow...
Asymptotic properties of solutions of general linear differential-algebraic equations (DAE's) and th...
The development of integrated circuits requires powerful numerical simulation programs. Of course, ...
Zur numerischen L\"osung von Algebro-Differentialgleichungen (ADGln) m\"ussen konsistente Anfangswer...
This paper considers the index-1 tractable differential-algebraic equation. The Lyapunov stability o...
Logarithmic matrix norms are well known in the theory of ordinary differential equations (ODEs) wher...
The transfer of boundary conditions for ordinary differential equations developed by Abramov is a st...
The Table Maker's Dilemma is the problem of always getting correctly rounded results when computing ...
AbstractThe equational properties of the iteration operation in Lawvere theories are captured by the...
For linear differential algebraic equations of tractability index 1 the notion of the adjoint equati...
One of the difficulties of the numerical integration methods for differential-algebraic equations (D...
The computation of consistent initial values for differential-algebraic equations (DAEs) is essenti...
One of the difficulties of the numerical integration methods for differential-algebraic equations (D...
Circuit simulation is a standard task for the computer-aided design of electronic circuits. The tran...
Electric circuits are present in a number of applications, e.g. in home computers, television, credi...
For index-1 DAEs with properly stated leading term, we characterize dissipative and contractive flow...
Asymptotic properties of solutions of general linear differential-algebraic equations (DAE's) and th...
The development of integrated circuits requires powerful numerical simulation programs. Of course, ...
Zur numerischen L\"osung von Algebro-Differentialgleichungen (ADGln) m\"ussen konsistente Anfangswer...
This paper considers the index-1 tractable differential-algebraic equation. The Lyapunov stability o...
Logarithmic matrix norms are well known in the theory of ordinary differential equations (ODEs) wher...
The transfer of boundary conditions for ordinary differential equations developed by Abramov is a st...
The Table Maker's Dilemma is the problem of always getting correctly rounded results when computing ...
AbstractThe equational properties of the iteration operation in Lawvere theories are captured by the...
For linear differential algebraic equations of tractability index 1 the notion of the adjoint equati...