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Wolfgang Amrhein

Researcher at Johannes Kepler University of Linz

Publications -  147
Citations -  2112

Wolfgang Amrhein is an academic researcher from Johannes Kepler University of Linz. The author has contributed to research in topics: Rotor (electric) & Stator. The author has an hindex of 24, co-authored 140 publications receiving 1839 citations. Previous affiliations of Wolfgang Amrhein include Winterthur Museum, Garden and Library.

Papers
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Design aspects of bearingless slice motors

TL;DR: In this paper, the design aspects of bearingless slice motors with permanent magnet excitation are investigated. And a methodical evaluation approach based on performance indexes is presented to evaluate the performance of the slice motors.
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Nonlinear Feedback Control of a Bearingless Brushless DC Motor

TL;DR: A new radial position and motor torque control algorithm based on the theory of feedback linearization for a bearingless brushless DC motor that can be split into independent linear systems by means of a nonlinear change of system coordinates and a static state feedback is introduced.
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Hybridization of multi-objective evolutionary algorithms and artificial neural networks for optimizing the performance of electrical drives

TL;DR: The key and novel aspect of this optimization procedure is the on-the-fly automated creation of highly accurate and stable surrogate fitness functions based on artificial neural networks (ANNs) in the middle and end parts of the NSGA-II run (->hybridization) in order to significantly reduce the very high computational effort required by the optimization process.
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On the High Speed Capacity of Bearingless Drives

TL;DR: The criteria for high speed operation and the ability of this topology to fulfill them are discussed and a description of a prototype system, designed to reach speeds of beyond 100 000 r/min are given.
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Bearingless Segment Motor With Five Stator Elements—Design and Optimization

TL;DR: In this paper, the design process of a bearingless segment motor with five equal stator elements and concentrated windings is described, and finite element simulations are applied to maximize the bearing forces and the motor torque per ampere and minimize the reluctance forces.