collaborators

7 papers

math.NA2026

Model order reduction via Lie groups

Yannik P. Wotte, Patrick Buchfink, Silke Glas +2

Lie groups and their actions are ubiquitous in the description of physical systems, and we explore implications in the setting of model order reduction (MOR). We present a novel fr…

cs.LG2026

Deep Invertible Autoencoders for Dimensionality Reduction of Dynamical Systems

Nicolò Botteghi, Silke Glas, Christoph Brune

Constructing reduced-order models (ROMs) capable of efficiently predicting the evolution of high-dimensional, parametric systems is crucial in many applications in engineering and…

math.NA2026

Structure-Preserving Generalized Manifold Galerkin Reduction for Port-Hamiltonian Systems

Silke Glas, Hongliang Mu

This paper considers structure-preserving model order reduction (MOR) techniques for port-Hamiltonian (pH) systems, which are typically derived from energy-based modeling. To keep…

physics.comp-ph2026

Fast prediction of plasma instabilities with sparse-grid-accelerated optimized dynamic mode decomposition

Kevin Gill, Ionut-Gabriel Farcas, Silke Glas +1

Parametric data-driven reduced-order models (ROMs) that embed dependencies in a large number of input parameters are crucial for enabling many-query tasks in large-scale problems.…

math.OC2025

Symplectic model order reduction of port-Hamiltonian systems

Silke Glas, Mir Mamunuzzaman, Hongliang Mu +1

This work proposes a novel structure-preserving model order reduction (MOR) method for linear, time-invariant port-Hamiltonian (pH) systems. Our goal is to construct a reduced orde…

math.NA2025

Energy-stable Port-Hamiltonian Systems

Patrick Buchfink, Silke Glas, Hans Zwart

We combine energy-stable and port-Hamiltonian (pH) systems to obtain energy-stable port-Hamiltonian (espH) systems. The idea is to extend the known energy-stable systems with an in…