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Analytical modelling of hysteresis heating in rolling contact of rubber covered rollers

Austrell, Per Erik LU (2013) In Plastics, Rubber and Composites 42(7). p.276-281
Abstract
In a previous paper, an approximate model for the contact between a rubber covered roller and a rigid roller was developed as analytical functional relationships connecting geometric parameters and material properties of the rubber to nip properties such as maximum contact pressure, etc. in a two-dimensional relationship. The results from that development are used in this work, with the objective to provide a means of estimating the temperature rise due to hysteresis heating. In the heat conduction modelling, one-dimensional steady state heat conduction is assumed. The heat source is a power input coming from internal friction developed during the rolling contact. The power input is expressed by the hysteresis in the rubber represented by... (More)
In a previous paper, an approximate model for the contact between a rubber covered roller and a rigid roller was developed as analytical functional relationships connecting geometric parameters and material properties of the rubber to nip properties such as maximum contact pressure, etc. in a two-dimensional relationship. The results from that development are used in this work, with the objective to provide a means of estimating the temperature rise due to hysteresis heating. In the heat conduction modelling, one-dimensional steady state heat conduction is assumed. The heat source is a power input coming from internal friction developed during the rolling contact. The power input is expressed by the hysteresis in the rubber represented by a loss angle of the material together with the peripheral speed and some parameters taken from the previously developed contact model. The temperature distribution is calculated in accordance with temperature and heat flow boundary conditions. (Less)
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author
organization
publishing date
type
Contribution to journal
publication status
published
subject
keywords
Rubber covered rollers, Rolling contact, Hysteresis heating, Heat, conduction, Analytical models
in
Plastics, Rubber and Composites
volume
42
issue
7
pages
276 - 281
publisher
Maney Publishing
external identifiers
  • wos:000323333100002
  • scopus:84883018825
ISSN
1465-8011
DOI
10.1179/146580112X13515003728142
language
English
LU publication?
yes
id
7526769e-80f0-484a-87d0-cfcbeb46a096 (old id 4025763)
date added to LUP
2016-04-01 13:41:09
date last changed
2022-02-19 06:45:59
@article{7526769e-80f0-484a-87d0-cfcbeb46a096,
  abstract     = {{In a previous paper, an approximate model for the contact between a rubber covered roller and a rigid roller was developed as analytical functional relationships connecting geometric parameters and material properties of the rubber to nip properties such as maximum contact pressure, etc. in a two-dimensional relationship. The results from that development are used in this work, with the objective to provide a means of estimating the temperature rise due to hysteresis heating. In the heat conduction modelling, one-dimensional steady state heat conduction is assumed. The heat source is a power input coming from internal friction developed during the rolling contact. The power input is expressed by the hysteresis in the rubber represented by a loss angle of the material together with the peripheral speed and some parameters taken from the previously developed contact model. The temperature distribution is calculated in accordance with temperature and heat flow boundary conditions.}},
  author       = {{Austrell, Per Erik}},
  issn         = {{1465-8011}},
  keywords     = {{Rubber covered rollers; Rolling contact; Hysteresis heating; Heat; conduction; Analytical models}},
  language     = {{eng}},
  number       = {{7}},
  pages        = {{276--281}},
  publisher    = {{Maney Publishing}},
  series       = {{Plastics, Rubber and Composites}},
  title        = {{Analytical modelling of hysteresis heating in rolling contact of rubber covered rollers}},
  url          = {{http://dx.doi.org/10.1179/146580112X13515003728142}},
  doi          = {{10.1179/146580112X13515003728142}},
  volume       = {{42}},
  year         = {{2013}},
}