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Applications | Reference | Wear model | Contact analysis | Geometry update | Comment |
Archard | Partial-EHL contacts wear model | Other | FEM | EFM | BEM | Other |
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Cam-follower | [8] | x | | | | | | x | x | Contact forces are determined analytically and the contact location is determined numerically using an iterative search. |
[9] | x | | | | | | x | x | Contact pressure is determined numerically by discretizing the surface and determining the pressure in the individual surface. |
[10] | x | | | | x | | | x | Pressure contact analysis base on infinite half plane assumption. Wear conducted in for three cases: 1) wear on cam alone, 2) wear on follower alone and 3) wear on both cam and follower |
[103] | x | | | | | | x | x | Finite element analysis (FEA) conducted to determine contact pressure, whereas the sliding distances are determined analytically based on Hertz theory. |
Gear wear | [12] | | x | | | | | x | | Spur gear |
[13] | x | | | | x | | | x |
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[104] | x | | | x | | | x | x |
[105] | x | | | | | | x | x |
[106] | x | | | x | | | | x | Implicit treatment of wear by substituting Archard’s wear law into the contact law (Signoroni’s contact law) wherein wear is built into any particular load step being considered |
[15] | x | | | | x | | | x | Helical gear |
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[25] | x | | | x | | | | x |
[20] | x | | | | | | x | x |
[107] | x | | | x | | | | | Spur and helical gears. |
[108] | x | | | | | | x | x | Hypoid gears. |
Bearings wear | [33] | x | | | | | | x | x | |
Cylinder/piston/piston ring wear | [60] | x | x | | | | | x | x | Two wear models are used to cover the different load-bearing conditions (presence of lubrication). |
[109] | x | | | | | | x | | Analytical method employed to estimate bore wear pattern for a piston engine. Hydrodynamic lubrication theory between the piston ring and the cylinder is considered. |
[110] | x | | | | | | x | | Simulation results from the first part of this study [109] are compared with the actual worn cylinder bores. |
[111] | x | | | | | | | | |
Other components and general geometries | [97] | x | | | | x | | | x | Cylinder on flat and sphere on flat configuration are considered for wear prediction. |
[98] | x | | | x | | | x | x | The geometry considered is of conical spinning contact. |
[99] | x | | | x | | | | x | Several geometries are considered including (1) sphere on plane contact, (2) cone on cone conforming contact, (3) cone on cone nonconforming contact, and (4) cone on torus contact. The pin-on-disk tribology experiment was also simulated. |
[100] | x | | | x | | | | x | Wear simulation implemented using parallel computation to speed up the analysis. |
[101] | x | | | x | | | | x | Wear analysis of a revolute joint (of a slider crank mechanism) conducted within a multibody dynamics frame work coupling wear and system dynamics. |
[93] | x | | | | | x | | x | A wear simulation procedure–based BEM is used to predict wear on pin-on-disk configuration. Wear is considered for the case when (1) only pin is wearing and (2) when both the pin and the disk are modeled to wear. |
[102] | x | | | x | x | | | x | Comparison between the FEM and EFM procedure in wear analysis of a revolute joint of a planar mechanism. |
[112] | x | | | x | | | | | A time-varying wear coefficient to represent three lubrication conditions including dry contact, boundary lubrication, and full-film lubrication. |
[113] | x | | | x | | | | x | Wear analysis on metallic bodies in oscillatory contacts. |
[114] | x | | | | | | x | x | A closed form expression for wear on a simple scotch yoke mechanism is derived. |
[115] | x | | | x | | | | x | Wear simulation is conducted on a cylindrical steel roller that is configured to oscillate against a steel plate. |
[116] | x | | | x | x | | | x | Wear or planar multibody systems. |
[117] | x | | | | | x | | x | 3D wear analysis in rolling contact problems. |
[118] | x | | | | | x | | x | 3D fretting wear analysis. |
[119] | x | | | | | x | | x | A wear test procedure (ring-on-disc wear configuration) is simulated using a BEM formulation. |
[112] | x | | | x | | | | x | Time-varying wear coefficient to cater for effects on lubrication. Remeshing at contact element and the proximity of elements. |
[120] | x | | | | | | x | x | Ball on disk tribometer experiment is simulated and compared to actual experiments. |
[121] | x | | | | | x | | x | Geometry update based on moving the nodal wear. Wear analysis on 2D cylinder on flat and 3D spherical contact. |
[122] | x | | | x | | | | x | Wear analysis on radial sliding laminated polymeric composite bearings contacting with rotary shaft. |
[123] | x | | | x | | | | x | Wear analysis of (thermal and mechanical) spherical plain bearing. Remesh model after every cycle to reflect wear. |
[124] | x | | | x | | | | x | Wear estimates on a slider crank mechanism. |
[125] | x | | | x | | | | x | Remesh model after every cycle to reflect wear. |
[126] | x | | | x | | | | x | Remesh model after wear cycle to reflect wear. |
[127] | x | | | x | | | | x | Geometry update involves repositioning of node and remeshing. |
[128] | x | | | x | | | | x | FEM-based procedure for fretting wear analysis of aero-engine spline coupling. |
[129] | | | x | x | | | | x | Wear model is a modification of Rhee’s wear formula. |
[130] | x | | | | | | x | x | Contact analysis involved geometry discretization and contact properties estimated for the discretized sections. |
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