A generalized approach to the spatial discretization of the one-dimensional shallow water equations with moving boundary and an arbitrary cross-section is developed. Material-fixed …
The potential lack of robustness to delays and characteristic velocities is a well known feature of boundary feedback control of hyperbolic systems. We consider the case of a one …
A Kilian, B Maschke, A Mironchenko… - IEEE Control Systems …, 2023 - ieeexplore.ieee.org
We model two systems of two conservation laws defined on complementary spatial intervals and coupled by a moving interface as a single non-autonomous port-Hamiltonian system …
A Angerer, F Woittennek - IFAC-PapersOnLine, 2022 - Elsevier
Flatness-based control schemes for a heavy rope with freely movable suspension point are compared in simulation and experiment. These schemes are based on a nonlinear …
Modeling and simulation of shallow water waves in a tube with moving boundary and arbitrary cross-section are considered. Based on the a variational formulation of the well …
Open‐loop control design for a one‐dimensional shallow water model with moving boundary and arbitrary cross section is considered. Despite the moving boundary, the …
Distributed-parameter systems represented by linear one-dimensional 2× 2 hyperbolic PDEs with nonlinear finite-dimensional differentially flat dynamics at one boundary and …
In this study, we introduce higher‐order approximation schemes for a 1D shallow‐water model with a moving boundary and arbitrary cross‐section. The model equations are …
Zusammenfassung Der Beitrag behandelt die Folgeregelung von Flachwasserwellen in einer partiell gefüllten Röhre, in der der Flüssigkeitspegel durch einen beweglichen Kolben …