Expertises
Mathematics
- Embedded Manifold
- Hamiltonian Systems
- Reduction Method
- Manifold
- Reduction of Order
- Linear Subspace
Computer Science
- Models
- Approximation (Algorithm)
Organisaties
Publicaties
2026
Structure-preserving model reduction on manifolds of port-Hamiltonian systems (2026)[Working paper › Preprint]. ArXiv.org. Glas, S. & Mu, H.https://doi.org/10.48550/arXiv.2603.08656
2025
Symplectic model order reduction of port-Hamiltonian systems (2025)[Working paper › Preprint]. ArXiv.org. Glas, S. M., Mamazzuman, M., Mu, H. & Zwart, H.https://doi.org/10.48550/arXiv.2203.07751Piece-Wise Symplectic Model Reduction on Quadratically Embedded Manifolds (2025)In Numerical Mathematics and Advanced Applications ENUMATH 2023 (pp. 355-364) (Lecture Notes in Computational Science and Engineering; Vol. 153). Springer. Glas, S. & Mu, H.https://doi.org/10.1007/978-3-031-86173-4_36
2024
Piece-wise Symplectic Model Reduction on Quadratically Embedded Manifolds (2024)[Working paper › Preprint] (Accepted/In press). Glas, S. M. & Mu, H.https://silkeglas.de/files/Glas_Mu_ENUMATH_Preprint.pdf
2023
Symplectic model reduction of Hamiltonian systems using data-driven quadratic manifolds (2023)Computer methods in applied mechanics and engineering, 417(Part A). Article 116402. Sharma, H., Mu, H., Buchfink, P., Geelen, R., Glas, S. & Kramer, B.https://doi.org/10.1016/j.cma.2023.116402Symplectic model reduction of Hamiltonian systems using data-driven quadratic manifolds (2023)[Working paper › Preprint]. ArXiv.org. Sharma, H., Mu, H., Buchfink, P., Geelen, R., Glas, S. & Kramer, B.https://doi.org/10.48550/arXiv.2305.15490
2022
Symplectic model order reduction of port-Hamiltonian systems (2022)[Working paper › Preprint]. ArXiv.org. Glas, S., Mamunuzzaman, M., Mu, H. & Zwart, H.https://doi.org/10.48550/arXiv.2203.07751
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Adres

Universiteit Twente
Zilverling (gebouwnr. 11), kamer 3022
Hallenweg 19
7522 NH Enschede
Universiteit Twente
Zilverling 3022
Postbus 217
7500 AE Enschede