2002
DOI: 10.1016/s0301-679x(02)00022-1
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Convenient formulas for modeling three-dimensional thermo–mechanical asperity contacts

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Cited by 18 publications
(9 citation statements)
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“…When the realistic engineering surfaces slide against one another, the frictional heat is generated by their contact area, which is a set of discontinuous asperities with different sizes and varied shapes. Then the system of heat generation on frictional surfaces can be modeled as finite heat sources moving on a half-infinite homogeneous body (Liu et al, 2002;Mandelbrot, 1986;Majumdar and Bhushan, 1991), as shown in Figure 1. It consists of two contacting semi-infinite regions, the rough surface with normal load F and the flat one move with the sliding velocity V in the y-direction, and the frictional thermal energy will disappear to these two bodies (assumption that there is no energy consumption).…”
Section: Mathematic Model Of Friction Heatmentioning
confidence: 99%
“…When the realistic engineering surfaces slide against one another, the frictional heat is generated by their contact area, which is a set of discontinuous asperities with different sizes and varied shapes. Then the system of heat generation on frictional surfaces can be modeled as finite heat sources moving on a half-infinite homogeneous body (Liu et al, 2002;Mandelbrot, 1986;Majumdar and Bhushan, 1991), as shown in Figure 1. It consists of two contacting semi-infinite regions, the rough surface with normal load F and the flat one move with the sliding velocity V in the y-direction, and the frictional thermal energy will disappear to these two bodies (assumption that there is no energy consumption).…”
Section: Mathematic Model Of Friction Heatmentioning
confidence: 99%
“…When the true engineering surfaces slide over each other, the frictional heat is generated by the contact area which is a set of discontinuous asperities with different sizes, varied shapes. Then the system of heat generation on frictional surfaces can be modeled as finite heat sources moving on half-infinite homogeneous body [7][8][9], as shown in Figure 1. It consists of two contacting semi-infinite regions, the rough surface with normal load F and the flat one move with the sliding velocity V in the y-direction and the frictional thermal will disappear to these two bodies (without considering the consumption of energy).…”
Section: Mathematic Model Of Friction Heatmentioning
confidence: 99%
“…Huang and Ju 6 pointed out that a two-dimensional profile could not represent real engineering surface and it was necessary to establish a three-dimensional (3D) thermomechanical coupling model for analyzing. Liu and colleagues [7][8][9] extended the previous analysis to a 3D thermomechanical model of nonconforming contacts. But this model was a steady model of heat conduction.…”
Section: Introductionmentioning
confidence: 99%