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Computational methods for linear matrix equations
V Simoncini - siam REVIEW, 2016 - SIAM
Given the square matrices A,B,D,E and the matrix C of conforming dimensions, we consider
the linear matrix equation A\mathbfXE+D\mathbfXB=C in the unknown matrix \mathbfX. Our …
the linear matrix equation A\mathbfXE+D\mathbfXB=C in the unknown matrix \mathbfX. Our …
Frequency-limited balanced truncation with low-rank approximations
In this article we investigate model order reduction of large-scale systems using frequency-
limited balanced truncation, which restricts the well known balanced truncation framework to …
limited balanced truncation, which restricts the well known balanced truncation framework to …
[PDF][PDF] Self-generating and efficient shift parameters in ADI methods for large Lyapunov and Sylvester equations
Low-rank versions of the alternating direction implicit (ADI) iteration are popular and well
established methods for the numerical solution of large-scale Sylvester and Lyapunov …
established methods for the numerical solution of large-scale Sylvester and Lyapunov …
Closed-form solution of non-symmetric algebraic Riccati matrix equation
In this work we obtain closed-form expression for the solution of non-symmetric algebraic
Riccati equation (NARE), A X+ X B+ XCX= D, A, B, C, D∈ ℂ n× n, under some conditions on …
Riccati equation (NARE), A X+ X B+ XCX= D, A, B, C, D∈ ℂ n× n, under some conditions on …
[PDF][PDF] Efficient low-rank solution of large-scale matrix equations
P Kürschner - 2016 - pure.mpg.de
In this thesis, we investigate the numerical solution of large-scale, algebraic matrix
equations. The focus lies on numerical methods based on the alternating directions implicit …
equations. The focus lies on numerical methods based on the alternating directions implicit …
A numerical comparison of different solvers for large-scale, continuous-time algebraic Riccati equations and LQR problems
In this paper, we discuss numerical methods for solving large-scale continuous-time
algebraic Riccati equations. These methods have been the focus of intensive research in …
algebraic Riccati equations. These methods have been the focus of intensive research in …
[HTML][HTML] Frequency-and time-limited balanced truncation for large-scale second-order systems
Considering the use of dynamical systems in practical applications, often only limited
regions in the time or frequency domain are of interest. Therefore, it usually pays off to …
regions in the time or frequency domain are of interest. Therefore, it usually pays off to …
Structure-preserving model reduction for mechanical systems
SWR Werner - 2021 - repo.bibliothek.uni-halle.de
In this thesis, structure-preserving model order reduction for dynamical systems is studied.
The particular focus lies on mechanical systems described by differential equations with …
The particular focus lies on mechanical systems described by differential equations with …
Comparison of model order reduction methods for optimal sensor placement for thermo-elastic models
In this article an optimal sensor placement problem for a thermo-elastic solid body model is
considered. Temperature sensors are placed in a near-optimal way so that their …
considered. Temperature sensors are placed in a near-optimal way so that their …
An inexact low-rank Newton–ADI method for large-scale algebraic Riccati equations
This paper improves the inexact Kleinman–Newton method for solving algebraic Riccati
equations by incorporating a line search and by systematically integrating the low-rank …
equations by incorporating a line search and by systematically integrating the low-rank …