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[HTML][HTML] On the benefits of the LDLT factorization for large-scale differential matrix equation solvers
We propose efficient algorithms for solving large-scale matrix differential equations. In
particular, we deal with the differential Riccati equations (DRE) and state the applicability to …
particular, we deal with the differential Riccati equations (DRE) and state the applicability to …
[PDF][PDF] H2 pseudo-optimal model order reduction
T Wolf - 2014 - mediatum.ub.tum.de
The cornerstone of the thesis is to motivate and comprehensively characterise H 2 pseudo-
optimality in the linear model order reduction of large-scale dynamical systems based on …
optimality in the linear model order reduction of large-scale dynamical systems based on …
Tensor product methods in numerical simulation of high-dimensional dynamical problems
S Dolgov - 2014 - ul.qucosa.de
Abstract (EN) Quantification of stochastic or quantum systems by a joint probability density or
wave function is a notoriously difficult computational problem, since the solution depends on …
wave function is a notoriously difficult computational problem, since the solution depends on …
[PDF][PDF] Decoupling and optimization of differential-algebraic equations with application in flow control
J Heiland - 2014 - depositonce.tu-berlin.de
The notion of the state is used to describe all kinds of technical, physical, chemical,
sociological, or mental phenomena. The state can mean a velocity, a temperature, a color, a …
sociological, or mental phenomena. The state can mean a velocity, a temperature, a color, a …
ADI iteration for Lyapunov equations: A tangential approach and adaptive shift selection
T Wolf, HKF Panzer, B Lohmann - Applied Numerical Mathematics, 2016 - Elsevier
A new version of the alternating directions implicit (ADI) iteration for the solution of large-
scale Lyapunov equations is introduced. It generalizes the hitherto existing iteration, by …
scale Lyapunov equations is introduced. It generalizes the hitherto existing iteration, by …
Using model order reduction for disturbance feed forward control based on transient thermal finite element models
D Oetinger, O Sawodny - 2015 IEEE Conference on Control …, 2015 - ieeexplore.ieee.org
Today's developments in production processes lead towards higher and higher precision
requirements and demand an improved stability of the machine towards thermally induced …
requirements and demand an improved stability of the machine towards thermally induced …
Model based controller design for the compensation of thermally induced deformations
D Oetinger, E Arnold, O Sawodny - Production Engineering, 2017 - Springer
Modern industries demand the production of smaller and yet more complex parts requiring
the machine tool itself to fulfill increasing precision standards. Thermal stability is crucial to …
the machine tool itself to fulfill increasing precision standards. Thermal stability is crucial to …
From low-rank approximation to a rational Krylov subspace method for the Lyapunov equation
We propose a new method for the approximate solution of the Lyapunov equation with rank-
1 right-hand side, which is based on an extended rational Krylov subspace approximation …
1 right-hand side, which is based on an extended rational Krylov subspace approximation …
Numerical solution of large scale sparse matrix equations in python
The MESS software suite for solving large scale matrix equations and related problems is
the successor of the obsolete LyaPack MATLAB® toolbox. The software suite consists of a …
the successor of the obsolete LyaPack MATLAB® toolbox. The software suite consists of a …
From low-rank approximation to an efficient rational Krylov subspace method for the Lyapunov equation
We propose a new method for the approximate solution of the Lyapunov equation with rank-
$1 $ right-hand side, which is based on extended rational Krylov subspace approximation …
$1 $ right-hand side, which is based on extended rational Krylov subspace approximation …