Rolling friction and energy dissipation in a spinning disc

DOI10.1098/rspa.2014.0191zbMath1348.74251OpenAlexW2023914560WikidataQ51041780 ScholiaQ51041780MaRDI QIDQ2830152

Caishan Liu, Zhen Zhao, Daolin Ma, Hongjian Zhang

Publication date: 9 November 2016

Published in: Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1098/rspa.2014.0191

zbMATH Keywords

energy dissipationrolling frictionEuler's disc

Mathematics Subject Classification ID

Friction in solid mechanics (74M10)

Related Items (8)

Comments on ‘The abrupt ending of a spinning disk’ ⋮ Non-smooth numerical solution for Coulomb friction, rolling and spinning resistance of spheres applied to flexible multibody system dynamics ⋮ Continuous rolling motion of a disk on a vibrating plate ⋮ Investigation of the motion of a heavy body of revolution on a perfectly rough plane by the Kovacic algorithm ⋮ The Rocking Can: A Reduced Equation of Motion and a Matched Asymptotic Solution ⋮ The dynamical model of the rolling friction of spherical bodies on a plane without slipping ⋮ Coulomb friction with rolling resistance as a cone complementarity problem ⋮ On rolling of a heavy disk on a surface of revolution with negative curvature

Cites Work

• On detachment conditions in the problem on the motion of a rigid body on a rough plane
• The Lagrange-D'Alembert-Poincaré equations and integrability for the Euler's disk
• Steady motion of a rigid disk of finite thickness on a horizontal plane
• Dynamics of rolling disk
• The ringing of Euler's disk
• Experimental and theoretical investigation of the energy dissipation of a rolling disk during its final stage of motion
• Dynamics of a rolling disk in the presence of dry friction
• Pure rotation of a prism on a ramp
• Impact–contact dynamics in a disc–ball system
• Experimental investigation of freely falling thin disks. Part 1. The flow structures and Reynolds number effects on the zigzag motion
• Nonlinear oscillations in the rolling motion of Euler's disk

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