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20172026
most citedWeak Form of Stokes-Dirac Structures and Geometric Discretization of Port-Hamiltonian Systems

72 citations · 98 across the 13 of their papers we have counts for

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7 papers · 1 filter

eess.SY2026

Discrete Geometric Modeling and Extended State Estimation of Continuum Robots

Maximilian Herrmann, Leander Pfeiffer, Paul Kotyczka

In this paper, we present a fully discrete approach for the accurate and numerically efficient dynamical modeling and state estimation of continuum robots. The model is based on ge…

eess.SY2025★ 1 cited

Optimal Trajectory Control of Geometrically Exact Strings with Space-Time Finite Elements

Tobias Thoma, Paul Kotyczka

In this contribution, we present a variational space-time formulation which generates an optimal feed-forward controller for geometrically exact strings. More concretely, the optim…

eess.SY2025★ 1 cited

Sampled-Data Control using Hermite-Obreschkoff Methods with an IDA-PBC Example

Le Zhang, Paul Kotyczka

The motivation for this paper is the implementation of nonlinear state feedback control, designed based on the continuous-time plant model, in a sampled control loop under relative…

eess.SY2022

Structure preserving discontinuous Galerkin approximation of one-dimensional port-Hamiltonian systems

Tobias Thoma, Paul Kotyczka

In this article, we present the structure-preserving discretization of linear one-dimensional port-Hamiltonian (PH) systems of two conservation laws using discontinuous Galerkin (D…

eess.SY2022★ 1 cited

On the velocity-stress formulation for geometrically nonlinear elastodynamics and its structure-preserving discretization

Tobias Thoma, Paul Kotyczka, Herbert Egger

We consider the dynamics of an elastic continuum under large deformation but small strain. Such systems can be described by the equations of geometrically nonlinear elastodynamics…

eess.SY2021

Explicit Port-Hamiltonian FEM-Models for Linear Mechanical Systems with Non-Uniform Boundary Conditions

Tobias Thoma, Paul Kotyczka

In this contribution we present how to obtain explicit state space models in port-Hamiltonian form when a mixed finite element method is applied to a linear mechanical system with…

eess.SY2021

Symplectic discrete-time energy-based control for nonlinear mechanical systems

Paul Kotyczka, Tobias Thoma

In this article we present a novel discrete-time design approach which reduces the deteriorating effects of sampling on stability and performance in digitally controlled nonlinear…