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2017 | OriginalPaper | Buchkapitel

Control of Friction by Surface Microgeometry Variation

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Abstract

Some models of a sliding contact of the surfaces with periodic microgeometry over a viscoelastic body are presented. The various gap conditions, such as complete contact, boundary friction, and the contact of dry surfaces with adhesive interaction, are considered. Based on the analytical or semi-analytical solutions of the periodic contact problems, the effects of the microgeometry parameters on the contact pressure distribution and the mechanical component of the friction force are analyzed for various gap and load/velocity conditions.
The main causes of energy dissipation in sliding contact of deformable bodies are hysteresis losses and adhesive interaction of the contacting surfaces (Bowden and Tabor, The friction and lubrication of solids. Part 2. Clarendon, Oxford, 1964; Kragelsky et al., Friction and wear: calculation methods. Pergamon Press, Oxford, 1982). Their influence on friction force depends on the mechanical properties of the contacting bodies and their surface layers, conditions in the gap between surfaces, operation conditions, such as applied load, sliding velocity, temperature, and environment conditions. Besides, surface microgeometry has the significant effect on friction force, particular under conditions of dry contact and boundary lubrication. In this paper some models of a sliding contact of the surfaces with periodic microgeometry over a viscoelastic base are presented. Based on the models, the dependences of the friction force on the microgeometry parameters are analyzed for various contact conditions.

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Literatur
1.
Zurück zum Zitat Bowden FP, Tabor D (1964) The friction and lubrication of solids. Part 2. Clarendon, Oxford Bowden FP, Tabor D (1964) The friction and lubrication of solids. Part 2. Clarendon, Oxford
2.
Zurück zum Zitat Kragelsky IV, Dobychin MN, Kombalov VS (1982) Friction and wear: calculation methods. Pergamon Press, Oxford Kragelsky IV, Dobychin MN, Kombalov VS (1982) Friction and wear: calculation methods. Pergamon Press, Oxford
3.
Zurück zum Zitat Goryacheva IG, Goryachev AP (2016) Contact problems for the stamp with periodic relief sliding over a viscoelastic half-plane. Appl Math Mech 80(1):1–14MathSciNetCrossRef Goryacheva IG, Goryachev AP (2016) Contact problems for the stamp with periodic relief sliding over a viscoelastic half-plane. Appl Math Mech 80(1):1–14MathSciNetCrossRef
4.
Zurück zum Zitat Sheptunov BV, Goryacheva IG, Nozdrin MA (2013) Contact problem of die regular relief motion over viscoelastic base. J Frict Wear 34:83–91CrossRef Sheptunov BV, Goryacheva IG, Nozdrin MA (2013) Contact problem of die regular relief motion over viscoelastic base. J Frict Wear 34:83–91CrossRef
5.
Zurück zum Zitat Maugis D (1991) Adhesion of spheres: the JKR-DMT transition using a Dugdale model. J Colloid Interface Sci 150:243–269CrossRef Maugis D (1991) Adhesion of spheres: the JKR-DMT transition using a Dugdale model. J Colloid Interface Sci 150:243–269CrossRef
6.
Zurück zum Zitat Goryacheva IG, Makhovskaya YY (2010) Modeling of friction at different scale levels. Mech Solids 45:390–398CrossRef Goryacheva IG, Makhovskaya YY (2010) Modeling of friction at different scale levels. Mech Solids 45:390–398CrossRef
7.
Zurück zum Zitat Goryacheva IG, Makhovskaya YY (2015) Sliding of a wavy indenter on the surface of viscoelastic layer in the presence of adhesion. Mech Solids 4:98–111 Goryacheva IG, Makhovskaya YY (2015) Sliding of a wavy indenter on the surface of viscoelastic layer in the presence of adhesion. Mech Solids 4:98–111
Metadaten
Titel
Control of Friction by Surface Microgeometry Variation
verfasst von
Irina Goryacheva
Copyright-Jahr
2017
DOI
https://doi.org/10.1007/978-3-319-43080-5_16

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