The Pantelides algorithm for systems of delay differential-algebraic equations (DDAEs) is a method to structurally analyse such systems with the goal to detect which equations have to be differentiated or shifted to construct a solution. In this process, one has to detect implicit connections between equations in the shifting graph, making it necessary to check all possible connections. The problem of finding these efficiently remained unsolved so far. It is explored in further detail and a reformulation is introduced. Additionally, an algorithmic approach for its solution is presented
This paper presents numerical solution for Delay Differential Equations systems to identify frequent...
We consider the numerical solution of delay differential algebraic equa-tions – they are differentia...
Abstract: Approximate stability analysis of nonlinear delay differential algebraic equations (DDAEs)...
We present a graph-theoretical approach that can detect which equations of a delay differential-alge...
In this paper, an algorithm for index reduction of differential algebraic equations (DAE) is propose...
A collocation method is proposed to obtain an approximate solution of a system of multi pantograph t...
In this study, delay differential equations are investigated using the variational iteration method....
In this paper, an algorithm for index reduction of differential algebraic equations (DAE) is propose...
In this paper, we present a new simple and effective algorithm for solving generalized Pantograph eq...
An algorithm for the evaluatinion of discontinuity jumps in the DDE initial value problem is present...
WOS: 000271777600002In this study, the pantograph equation is investigated using the homotopy pertur...
International audienceThis paper is devoted to the study of the stability of linear differential sys...
In this paper a new method for the numerical computation of characteristic roots for linear autonomo...
AbstractIn this study, delay differential equations are investigated using the variational iteration...
The delay differential equations are of great importance in real-life phenomena. A special type of t...
This paper presents numerical solution for Delay Differential Equations systems to identify frequent...
We consider the numerical solution of delay differential algebraic equa-tions – they are differentia...
Abstract: Approximate stability analysis of nonlinear delay differential algebraic equations (DDAEs)...
We present a graph-theoretical approach that can detect which equations of a delay differential-alge...
In this paper, an algorithm for index reduction of differential algebraic equations (DAE) is propose...
A collocation method is proposed to obtain an approximate solution of a system of multi pantograph t...
In this study, delay differential equations are investigated using the variational iteration method....
In this paper, an algorithm for index reduction of differential algebraic equations (DAE) is propose...
In this paper, we present a new simple and effective algorithm for solving generalized Pantograph eq...
An algorithm for the evaluatinion of discontinuity jumps in the DDE initial value problem is present...
WOS: 000271777600002In this study, the pantograph equation is investigated using the homotopy pertur...
International audienceThis paper is devoted to the study of the stability of linear differential sys...
In this paper a new method for the numerical computation of characteristic roots for linear autonomo...
AbstractIn this study, delay differential equations are investigated using the variational iteration...
The delay differential equations are of great importance in real-life phenomena. A special type of t...
This paper presents numerical solution for Delay Differential Equations systems to identify frequent...
We consider the numerical solution of delay differential algebraic equa-tions – they are differentia...
Abstract: Approximate stability analysis of nonlinear delay differential algebraic equations (DDAEs)...