Publikationen Prof. Dr. Michael Günther
- 2025
- J. Lorenz, T. Zwerschke, M. Günther and K. Schäfers, "Operator splitting for coupled linear port-Hamiltonian systems", Applied Mathematics Letters, vol. 160, pp. 109309, 2025. Elsevier.
- K. Schäfers, J. Finkenrath, M. Günther and F. Knechtli, "Hessian-free force-gradient integrators", Computer Physics Communications, vol. 309, pp. 109478, 2025.
- K. Schäfers, J. Finkenrath, M. Günther and F. Knechtli, "Hessian-free force-gradient integrators and their application to lattice QCD simulations", PoS, vol. LATTICE2024, pp. 025, 2025.
- 2024
- A. Bartel, M. Clemens, M. Günther, B. Jacob and T. Reis, "Port-Hamiltonian systems’ modelling in electrical engineering" in Scientific Computing in Electrical Engineering: SCEE 2022, Amsterdam, The Netherlands, July 2022, van Beurden, Martijn and Budko, Neil V. and Ciuprina, Gabriela and Schilders, Wil and Bansal, Harshit and Barbulescu, Ruxandra, Eds. Springer Cham, 2024, pp. 133–143.
- A. Bartel, M. Diab, A. Frommer, M. Günther and N. Marheineke, "Splitting Techniques for DAEs with port-Hamiltonian Applications", Preprint, 2024.
- M. Clemens, M. Henkel, F. Kasolis and M. Günther, "Structural Aspects of Electromagneto-Quasistatic Field Formulations of Darwin-Type Derived in the Port-Hamiltonian System Framework", TechRxiv, 2024. IEEE.
- P. Zaspel and M. Günther, "Data-driven identification of port-Hamiltonian DAE systems by Gaussian processes", Preprint, 2024.
- K. Schäfers, M. Peardon and M. Günther, "A modified Cayley transform for SU (3)", Preprint, 2024.
- M. Günther, B. Jacob and C. Totzeck, "Data-driven adjoint-based calibration of port-Hamiltonian systems in time domain", Mathematics of Control, Signals, and Systems, vol. 36, no. 4, pp. 957–977, 2024. Springer London.
- M. Clemens, M. Henkel, F. Kasolis and M. Günther, "A Port-Hamiltonian System Perspective on Electromagneto-Quasistatic Field Formulations of Darwin-Type", Preprint, 2024.
- M. Günther, B. Jacob and C. Totzeck, "Structure-Preserving Identification of Port-Hamiltonian Systems—A Sensitivity-Based Approach" in Scientific Computing in Electrical Engineering SCEE 2022, Amsterdam, The Netherlands, July 2022, van Beurden, Martijn and Budko, Neil V. and Ciuprina, Gabriela and Schilders, Wil and Bansal, Harshit and Barbulescu, Ruxandra, Eds. Springer Cham, 2024, pp. 167–174.
- 2023
- M. Muniz, M. Ehrhardt, M. Günther and R. Winkler, "Strong stochastic Runge-Kutta-Munthe-Kaas methods for nonlinear Itô SDEs on manifolds", Applied Numerical Mathematics, vol. 193, pp. 196–203, 2023. North-Holland.
- T. Kossaczká, M. Ehrhardt and M. Günther, "Deep FDM: Enhanced finite difference methods by deep learning", Franklin Open, vol. 4, pp. 100039, 2023. Elsevier.
- K. Schäfers, A. Bartel, M. Günther and C. Hachtel, "Spline-oriented inter/extrapolation-based multirate schemes of higher order", Applied Mathematics Letters, vol. 136, pp. 108464, 2023. Pergamon.
- A. Bartel, M. Günther, B. Jacob and T. Reis, "Operator splitting based dynamic iteration for linear differential-algebraic port-Hamiltonian systems", Numerische Mathematik, vol. 155, no. 1-2, pp. 1–34, 2023. Springer New York.
- A. Bartel, M. Diab, A. Frommer and M. Günther, "Operator splitting for semi-explicit differential-algebraic equations and port-Hamiltonian DAEs", Preprint, 2023.
- M. Clemens and M. Günther, "Stability of Transient Coupled Multi-Model Discrete Electromagnetic Field Formulations Using the Port-Hamiltonian System Framework" in 2023 International Conference on Electromagnetics in Advanced Applications (ICEAA), IEEE, 2023, pp. 1–1.
- K. Schäfers, M. Günther and A. Sandu, "Symplectic multirate generalized additive Runge-Kutta methods for Hamiltonian systems", Preprint, 2023.
- A. Frommer, M. Günther, B. Liljegren-Sailer and N. Marheineke, "Operator splitting for port-Hamiltonian systems", Preprint, 2023.
- 2022
- A. Clevenhaus, M. Ehrhardt and M. Günther, "The parareal algorithm and the sparse grid combination technique in the application of the Heston model" in Progress in Industrial Mathematics at ECMI 2021, Springer Cham, 2022, pp. 477–483.
- F. Klass, A. Gabbana and A. Bartel, "A non-reflecting boundary condition for multispeed lattice Boltzmann methods" in Progress in Industrial Mathematics at ECMI 2021, Ehrhardt, Matthias and Günther, Michael, Eds. Springer Cham, 2022, pp. 447–453.
- M. Muniz, M. Ehrhardt and M. Günther, "Correlation matrices driven by stochastic isospectral flows" in Progress in Industrial Mathematics at ECMI 2021, Springer Cham, 2022, pp. 455–461.
- J. Jäschke, M. Ehrhardt, M. Günther and B. Jacob, "Discrete port-Hamiltonian coupled heat transfer" in Progress in Industrial Mathematics at ECMI 2021, Ehrhardt, Matthias and Günther, Michael, Eds. Springer Cham, 2022, pp. 439–445.
- T. Kossaczká, M. Ehrhardt and M. Günther, "A deep smoothness WENO method with applications in option pricing" in Progress in Industrial Mathematics at ECMI 2021, Ehrhardt, Matthias and Günther, Michael, Eds. Springer Cham, 2022, pp. 417–423.
- J. Jäschke, M. Ehrhardt, M. Günther and B. Jacob, "A port-Hamiltonian formulation of coupled heat transfer", Mathematical and Computer Modelling of Dynamical Systems, vol. 28, no. 1, pp. 78–94, 2022. Taylor & Francis.