2011
DOI: 10.1016/j.wear.2010.10.025
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Friction in wheel–rail contact: A model comprising interfacial fluids, surface roughness and temperature

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Cited by 47 publications
(39 citation statements)
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“…Recently a numerical model was developed to study wheel-rail adhesion under contaminated conditions. However, due to the complexity of some types of wheel-rail contamination, the adhesion model accounted only for water and oil lubricated conditions [84][85][86][87]. These numerical models were based on some simplifications such as: an infinite half space, static conditions and a constant friction coefficient which is fully used by the adhesion in the longitudinal direction.…”
Section: Adhesion Modelingmentioning
confidence: 99%
“…Recently a numerical model was developed to study wheel-rail adhesion under contaminated conditions. However, due to the complexity of some types of wheel-rail contamination, the adhesion model accounted only for water and oil lubricated conditions [84][85][86][87]. These numerical models were based on some simplifications such as: an infinite half space, static conditions and a constant friction coefficient which is fully used by the adhesion in the longitudinal direction.…”
Section: Adhesion Modelingmentioning
confidence: 99%
“…The latest one is the model of Tomberger et al [33]. The calculation is based on the Hertzian contact model and it computes the local mechanical and thermal stress distributions and resulting traction curves.…”
Section: Tomberger Et Almentioning
confidence: 99%
“…In Fig. 2.10, the k r parameter is defined in [33] as a so-called roughness-parameter ranged between 0 and 1. The 0 value corresponds to very 'smooth' surfaces and 1 value to very 'rough'.…”
Section: Tomberger Et Almentioning
confidence: 99%
“…Nevertheless, the literature shows cases of numerical errors associated with continuity problems in the tangential traction distribution for high creepages when the entire contact patch slides (full-slip) [116,[146][147][148]. These continuity problems become more important when adopting Kalker's Simplified Theory [97] to solve the tangential problem.…”
Section: Numerical Issuesmentioning
confidence: 99%