4.7 Article

Mathematical model of a linear motor controlled by a periodic magnetic field considering dry and viscous friction

期刊

APPLIED MATHEMATICAL MODELLING
卷 89, 期 -, 页码 1155-1162

出版社

ELSEVIER SCIENCE INC
DOI: 10.1016/j.apm.2020.08.021

关键词

Viscous and dry friction; Asymptotic solution; Linear motor; Periodic magnetic field

资金

  1. Deutsche Forschungsgemeinschaft (DFG) within SPP1681 research program [ZI 540-17/3]

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This paper presents a drive concept utilizing magnetorheological fluid and anisotropic friction to achieve translational motion. A mathematical model is established to govern the behavior of a linear motor, and experimental results validate the theoretical findings.
The paper deals with a drive concept that uses the controllable mechanical properties of a magnetorheological fluid (MRF). The biologically inspired operating principle is based on crawling using anisotropic friction, as of worms, and non-Newtonian fluids, as of snails. The MRF located between a slider and two slide-blocks is functionally relevant for the drive system to generate a translational motion. A controlled magnetic field is utilized to change the friction conditions in the drive system by varying the properties of the MRF. An extended friction model takes the dry friction into account, along with the viscous friction. In this case, apart from the ratio of the coefficients of viscous friction, it is necessary to introduce two more parameters: the ratio of the coefficients of dry friction in the absence and presence of the magnetic field, and the ratio of the characteristic forces of viscous and dry frictions. These parameters allow refining the mathematical model that governs the behavior of a linear motor. Using asymptotic methods of non-linear mechanics, an ex pression for the average velocity of the slider is obtained for the case when the friction force is assumed to be small in comparison with the driving force of the slide-blocks. The theoretical results are verified experimentally on a prototype. (C) 2020 Elsevier Inc. All rights reserved.

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