Summary. Determination of a critical point is the primary problem in structural stability analysis. Mathematically it means solution of a non-linear eigenvalue problem together with the equilibrium equa-tions. Several techniques exist to compute the critical equilibrium states and the corresponding modes. In this paper direct algorithms to solve the critical equilibrium state are discussed and a hybrid algorithm is proposed, which hopefully has enlarged domain of convergence. Key words: computational stability analysis, finite element method, critical points, eigenvalue problem, non-linear system
The article proposes an algorithm to qualitatively determine the dynamic state of an economic system...
The article deals with some signs of differences of critical points (limit point or bifurca- tion po...
This paper presents a numerical procedure for accurate determination of a limit or a bifurcation poi...
rotation Summary. Computation of critical points on an equilibrium path requires solution of a non-l...
In the present paper, equilibrium paths are simulated applying the nonlinear finite element model. O...
In the present paper, equilibrium paths are simulated applying the nonlinear finite element model. O...
An equilibrium system (also known as a KKT system, a saddle- point system, or a sparse tableau) is...
An equilibrium system (also known as a KKT system, a saddlepoint system, or a sparse tableau) is a s...
AbstractA numerical method is presented for the estimation and the visualization of the stability bo...
An equilibrium system (also known as a KKT system, a saddlepoint system or a sparse tableau) is a s...
An algorithm for finding all the equilibrium points of a given non-linear dynamic model is proposed....
A new computational method for the linear eigensolution of structural dynamics is proposed. The eige...
A new computational method for the linear eigensolution of structural dynamics is proposed. The eige...
Abstract – The coexistence and extinction of species are important concepts for biological systems a...
The extended system is known as a reliable algorithm for the direct computation of instability point...
The article proposes an algorithm to qualitatively determine the dynamic state of an economic system...
The article deals with some signs of differences of critical points (limit point or bifurca- tion po...
This paper presents a numerical procedure for accurate determination of a limit or a bifurcation poi...
rotation Summary. Computation of critical points on an equilibrium path requires solution of a non-l...
In the present paper, equilibrium paths are simulated applying the nonlinear finite element model. O...
In the present paper, equilibrium paths are simulated applying the nonlinear finite element model. O...
An equilibrium system (also known as a KKT system, a saddle- point system, or a sparse tableau) is...
An equilibrium system (also known as a KKT system, a saddlepoint system, or a sparse tableau) is a s...
AbstractA numerical method is presented for the estimation and the visualization of the stability bo...
An equilibrium system (also known as a KKT system, a saddlepoint system or a sparse tableau) is a s...
An algorithm for finding all the equilibrium points of a given non-linear dynamic model is proposed....
A new computational method for the linear eigensolution of structural dynamics is proposed. The eige...
A new computational method for the linear eigensolution of structural dynamics is proposed. The eige...
Abstract – The coexistence and extinction of species are important concepts for biological systems a...
The extended system is known as a reliable algorithm for the direct computation of instability point...
The article proposes an algorithm to qualitatively determine the dynamic state of an economic system...
The article deals with some signs of differences of critical points (limit point or bifurca- tion po...
This paper presents a numerical procedure for accurate determination of a limit or a bifurcation poi...