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Andreas Kugi

Researcher at Vienna University of Technology

Publications -  463
Citations -  5565

Andreas Kugi is an academic researcher from Vienna University of Technology. The author has contributed to research in topics: Feed forward & Control theory. The author has an hindex of 31, co-authored 430 publications receiving 4548 citations. Previous affiliations of Andreas Kugi include Johannes Kepler University of Linz & Festo.

Papers
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On the Passivity-Based Impedance Control of Flexible Joint Robots

TL;DR: A novel type of impedance controllers for flexible joint robots with physical interpretation as a scaling of the motor inertia and the physical interpretation of torque feedback allows a proof of the asymptotic stability of the closed-loop system based on the passivity properties of the system.
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Unscented Kalman filter for vehicle state estimation

TL;DR: In this article, an unscented Kalman filter is used for estimation purposes, since it is based on a numerically efficient nonlinear stochastic estimation technique, and an advanced vertical tyre load calculation method is developed that additionally considers the vertical tyre stiffness and increases the estimation accuracy.
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Tracking control for boundary controlled parabolic PDEs with varying parameters: Combining backstepping and differential flatness

TL;DR: The combination of backstepping-based state-feedback control and flatness-based trajectory planning and feedforward control is considered for the design of an exponentially stabilizing tracking controller for a linear diffusion-convection-reaction system with spatially and temporally varying parameters and nonlinear boundary input.
Proceedings ArticleDOI

A passivity based Cartesian impedance controller for flexible joint robots - part I: torque feedback and gravity compensation

TL;DR: It is shown that the closed loop system can be seen as a feedback interconnection of passive systems, and a proof of asymptotic stability is presented.
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Stability and Incremental Improvement of Suboptimal MPC Without Terminal Constraints

TL;DR: The stability of suboptimal model predictive control without terminal constraints is investigated for continuous-time nonlinear systems under input constraints and the decay of the optimization error shows the incremental improvement of theSuboptimal MPC scheme.