activity
20232025
most citedAdvanced-Step Real-time Iterations with Four Levels -- New Error Bounds and Fast Implementation in acados

4 citations · 6 across the 11 of their papers we have counts for

collaborators

11 papers

eess.SY2025

Real-Time Non-Smooth MPC for Switching Systems: Application to a Three-Tank Process

Hendrik Alsmeier, Felix Häusser, Andreas Knödler +4

Real-time model predictive control of non-smooth switching systems remains challenging due to discontinuities and the presence of discrete modes, which complicate numerical integra…

eess.SY2025★ 1 cited

MPC4RL -- A Software Package for Reinforcement Learning based on Model Predictive Control

Dirk Reinhardt, Katrin Baumgärnter, Jonathan Frey +2

In this paper, we present an early software integrating Reinforcement Learning (RL) with Model Predictive Control (MPC). Our aim is to make recent theoretical contributions from th…

math.OC2025

Towards Solutions of Manipulation Tasks via Optimal Control of Projected Dynamical Systems

Anton Pozharskiy, Armin Nurkanović, Moritz Diehl

We introduce a modeling framework for manipulation planning based on the formulation of the dynamics as a projected dynamical system. This method uses implicit signed distance func…

math.OC2024

First-Order Sweeping Processes and Extended Projected Dynamical Systems: Equivalence, Time-Discretization and Numerical Optimal Control

Anton Pozharskiy, Armin Nurkanović, Moritz Diehl

Constrained dynamical systems are systems such that, by some means, the state stays within a given set. Two such systems are the (perturbed) Moreau sweeping process and the recentl…

eess.SY2024

L4acados: Learning-based models for acados, applied to Gaussian process-based predictive control

Amon Lahr, Joshua Näf, Kim P. Wabersich +5

Incorporating learning-based models, such as artificial neural networks or Gaussian processes, into model predictive control (MPC) strategies can significantly improve control perf…

math.OC2024

Finite Elements with Switch Detection for Numerical Optimal Control of Projected Dynamical Systems

Anton Pozharskiy, Armin Nurkanović, Moritz Diehl

The Finite Elements with Switch Detection (FESD) method is a highly accurate direct transcription method for optimal control of several classes of nonsmooth dynamical systems. This…

math.OC2024

High Accuracy Numerical Optimal Control for Rigid Bodies with Patch Contacts through Equivalent Contact Points -- Extended Version

Christian Dietz, Armin Nurkanović, Sebastian Albrecht +1

This paper extends the Finite Elements with Switch Detection and Jumps (FESD-J) [1] method to problems of rigid body dynamics involving patch contacts. The FESD-J method is a high…

math.OC2024★ 4 cited

Advanced-Step Real-time Iterations with Four Levels -- New Error Bounds and Fast Implementation in acados

Jonathan Frey, Armin Nurkanovic, Moritz Diehl

The Real-Time Iteration (RTI) is an online nonlinear model predictive control algorithm that performs a single Sequential Quadratic Programming (SQP) per sampling time. The algorit…

math.OC2023★ 1 cited

Solving mathematical programs with complementarity constraints arising in nonsmooth optimal control

Armin Nurkanović, Anton Pozharskiy, Moritz Diehl

This paper examines solution methods for mathematical programs with complementarity constraints (MPCC) obtained from the time-discretization of optimal control problems (OCPs) subj…

math.OC2023

Efficient Zero-Order Robust Optimization for Real-Time Model Predictive Control with acados

Jonathan Frey, Yunfan Gao, Florian Messerer +3

Robust and stochastic optimal control problem (OCP) formulations allow a systematic treatment of uncertainty, but are typically associated with a high computational cost. The recen…

math.OC2023

Gauss-Newton Runge-Kutta Integration for Efficient Discretization of Optimal Control Problems with Long Horizons and Least-Squares Costs

Jonathan Frey, Katrin Baumgärtner, Moritz Diehl

This work proposes an efficient treatment of continuous-time optimal control problem (OCP) with long horizons and nonlinear least-squares costs. The Gauss-Newton Runge-Kutta (GNRK)…