In this paper, we establish a connection between Krylov subspace techniques for Multipoint Pade interpolation, and the use of Sylvester equations for constructing reduced-order models. We also briefly point out that this connection partly extends to ADI-type techniques and to the Smith iteration for computing approximate solutions of Lyapunov equations. (C) 2003 Elsevier B.V. All rights reserved
AbstractThis paper is concerned with the numerical solution of large scale Sylvester equations AX−XB...
We consider generalizations of the Sylvester matrix equation, consisting of the sum of a Sylvester o...
AbstractThe purpose of this paper is to investigate the problem of iterative computation of approxim...
AbstractIn this paper, we establish a connection between Krylov subspace techniques for Multipoint P...
AbstractIn this paper, we establish a connection between Krylov subspace techniques for Multipoint P...
Model reduction techniques are often required in computationally tractable algorithms for the soluti...
In the numerical treatment of large-scale Sylvester and Lyapunov equations, projection methods requi...
The ADI iteration is closely related to the rational Krylov projection methods for con-structing low...
In the numerical treatment of large-scale Sylvester and Lyapunov equations, projection methods requi...
In the numerical treatment of large-scale Sylvester and Lyapunov equations, projection methods requi...
In this paper we study numerical methods for solving Sylvester matrix equations of the form AX +XBT ...
AbstractWe describe Galerkin and minimal residual algorithms for the solution of Sylvester's equatio...
This thesis focuses on the model reduction of linear systems and the solution of large scale linear ...
Sylvester equations AX_BX=C play an important roleinnumerical linear algebra. For example, they aris...
AbstractThis paper is concerned with the numerical solution of large scale Sylvester equations AX−XB...
AbstractThis paper is concerned with the numerical solution of large scale Sylvester equations AX−XB...
We consider generalizations of the Sylvester matrix equation, consisting of the sum of a Sylvester o...
AbstractThe purpose of this paper is to investigate the problem of iterative computation of approxim...
AbstractIn this paper, we establish a connection between Krylov subspace techniques for Multipoint P...
AbstractIn this paper, we establish a connection between Krylov subspace techniques for Multipoint P...
Model reduction techniques are often required in computationally tractable algorithms for the soluti...
In the numerical treatment of large-scale Sylvester and Lyapunov equations, projection methods requi...
The ADI iteration is closely related to the rational Krylov projection methods for con-structing low...
In the numerical treatment of large-scale Sylvester and Lyapunov equations, projection methods requi...
In the numerical treatment of large-scale Sylvester and Lyapunov equations, projection methods requi...
In this paper we study numerical methods for solving Sylvester matrix equations of the form AX +XBT ...
AbstractWe describe Galerkin and minimal residual algorithms for the solution of Sylvester's equatio...
This thesis focuses on the model reduction of linear systems and the solution of large scale linear ...
Sylvester equations AX_BX=C play an important roleinnumerical linear algebra. For example, they aris...
AbstractThis paper is concerned with the numerical solution of large scale Sylvester equations AX−XB...
AbstractThis paper is concerned with the numerical solution of large scale Sylvester equations AX−XB...
We consider generalizations of the Sylvester matrix equation, consisting of the sum of a Sylvester o...
AbstractThe purpose of this paper is to investigate the problem of iterative computation of approxim...