1999
DOI: 10.1115/1.2833808
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Dependence of the Coefficient of Friction on the Sliding Conditions in the High Velocity Range

Abstract: The velocity, normal pressure, and slider size dependence of the coefficient of dry friction of metals in the range of high sliding velocities (V ≥ 1 m/s) is investigated theoretically. Failure of the adhesive junctions by adiabatic shear banding is considered as the underlying process. The concept of asperity shearing by the adiabatic shear banding mechanism represents a new approach to unlubricated high velocity friction. Analytical solutions of a coupled thermomechanical problem are given for two constituti… Show more

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Cited by 77 publications
(101 citation statements)
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“…According to the Bowden and Tabor's friction model [24], the friction force in SSZ can be characterized as τ A r 2 , with τ 2 the shear stress in SSZ and A r the real contact area. Due to the high normal stress [28], A r is approximately equal to A [29]. Thus, the motion equation can be written as…”
Section: Nonlinear Dynamic Modelmentioning
confidence: 99%
“…According to the Bowden and Tabor's friction model [24], the friction force in SSZ can be characterized as τ A r 2 , with τ 2 the shear stress in SSZ and A r the real contact area. Due to the high normal stress [28], A r is approximately equal to A [29]. Thus, the motion equation can be written as…”
Section: Nonlinear Dynamic Modelmentioning
confidence: 99%
“…Flash heating, weakening process (1), is a mechanism that has been advanced to explain high speed frictional weakening in metals (Bowden and Thomas, 1954;Archard, 1958/59;Ettles, 1986;Lim and Ashby, 1987;Lim et al, 1989;Molinari et al, 1999). It is only relatively recently that it has been considered as a process active during earthquake slip (Rice, 1999(Rice, , 2006Beeler and Tullis, 2003;Beeler et al, 2008;Tullis and Goldsby, 2003a,b;Hirose and Shimamoto, 2005;Noda et al, 2006;Noda, 2008).…”
Section: Fault Zone Structure Friction and A Quandary In Seismologymentioning
confidence: 99%
“…In consequence, from the thermal viewpoint, a 2D model can describe the present problem. In order to determine the necessary element size at the interface, the thermally affected depth is calculated using the following relation [10]:…”
Section: Simulation Of the Experimental Interactionmentioning
confidence: 99%