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Nelin. Dinam., 2011, Volume 7, Number 1, Pages 139–146 (Mi nd212)  

This article is cited in 3 scientific papers (total in 3 papers)

Experimental Dynamics

Frictional coupling between sliding and spinning motion

Z. Farkasa, G. Bartelsa, D. E. Wolfa, T. Ungerb

a Institute of Physics, University Duisburg-Essen
b Department of Theoretical Physics, Budapest University of Technology and Economics

Abstract: The tangential motion at the contact of two solid objects is studied. It consists of a sliding and a spinning degree of freedom (no rolling). We show that the friction force and torque are inherently coupled. As a simple test system, a sliding and spinning disk on a horizontal flat surface is considered. We calculate, and also measure, how the disk slows down and find that it always stops its sliding and spinning motion at the same moment.We discuss the impact of this coupling between friction force and torque on the physics of granular materials.

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Document Type: Article

Citation: Z. Farkas, G. Bartels, D. E. Wolf, T. Unger, “Frictional coupling between sliding and spinning motion”, Nelin. Dinam., 7:1 (2011), 139–146

Citation in format AMSBIB
\Bibitem{FarBarWol11}
\by Z.~Farkas, G.~Bartels, D.~E.~Wolf, T.~Unger
\paper Frictional coupling between sliding and spinning motion
\jour Nelin. Dinam.
\yr 2011
\vol 7
\issue 1
\pages 139--146
\mathnet{http://mi.mathnet.ru/nd212}


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    Citing articles on Google Scholar: Russian citations, English citations
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    This publication is cited in the following articles:
    1. P. D. Vaidman, Ch. Malotra, “O finalnom dvizhenii skolzyaschikh i vraschayuschikhsya diskov s odnorodnym kulonovym treniem”, Nelineinaya dinam., 7:2 (2011), 339–365  mathnet
    2. N. N. Erdakova, I. S. Mamaev, “Dinamika tela s osesimmetrichnym osnovaniem, skolzyaschego po sherokhovatoi ploskosti”, Nelineinaya dinam., 9:3 (2013), 521–545  mathnet
    3. A. V. Borisov, Yu. L. Karavaev, I. S. Mamaev, N. N. Erdakova, T. B. Ivanova, V. V. Tarasov, “Experimental Investigation of the Motion of a Body with an Axisymmetric Base Sliding on a Rough Plane”, Regul. Chaotic Dyn., 20:5 (2015), 518–541  mathnet  crossref
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