1995
DOI: 10.1016/0043-1648(95)90032-2
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Wear of UHMWPE sliding against untreated, titanium nitridecoated and ‘Hardcor’-treated stainless steel counterfaces

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Cited by 17 publications
(16 citation statements)
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“…The creep components and penetration rates were determined from the shadowgraph wear Wear in simulators is generally lower than that observed in vivo [3] and the data in Tables 2 and 3 [3] 0.06 Stainless steel 3.4 Good et al [4] 0.52 CoCrMo 660 1.83* Charnley et al [5] 39 Stainless steel 2.26 (0.91 to 6.04) * By assuming that the femoral head bores a cylinder into the acetabular cup and knowing the femoral head size and acetabular cup material density, a penetration rate can be calculated from the weight loss results. [6 ] 3.1 Stainless steel 0.054 Saikko et al [7] 3.0 Stainless steel 46, 51, 62 0.15* Derbyshire et al [8] 1.97 Stainless steel 0.04 Charnley and Halley [9] 63 Stainless steel 0.15 Atkinson et al [10] 25 Stainless steel 0.18 (0.005 to 0.6) Wroblewski [11] 22 HDP cup/stainless steel 0.19 (0.017 to 0.52) Isaac et al [12] 87 Stainless steel 0.21 (0.005 to 0.6) Kabo et al [13] 5 Stainless steel 0.127 Hall et al [14] 28 Stainless steel 0.23 (0 to 0.6) * By assuming that the femoral head bores a cylinder into the acetabular cup and knowing the femoral head size and acetabular cup material density, a penetration rate can be calculated from the weight loss results. results confirms this observation.…”
Section: Introduction 2 Materials and Methodsmentioning
confidence: 99%
“…The creep components and penetration rates were determined from the shadowgraph wear Wear in simulators is generally lower than that observed in vivo [3] and the data in Tables 2 and 3 [3] 0.06 Stainless steel 3.4 Good et al [4] 0.52 CoCrMo 660 1.83* Charnley et al [5] 39 Stainless steel 2.26 (0.91 to 6.04) * By assuming that the femoral head bores a cylinder into the acetabular cup and knowing the femoral head size and acetabular cup material density, a penetration rate can be calculated from the weight loss results. [6 ] 3.1 Stainless steel 0.054 Saikko et al [7] 3.0 Stainless steel 46, 51, 62 0.15* Derbyshire et al [8] 1.97 Stainless steel 0.04 Charnley and Halley [9] 63 Stainless steel 0.15 Atkinson et al [10] 25 Stainless steel 0.18 (0.005 to 0.6) Wroblewski [11] 22 HDP cup/stainless steel 0.19 (0.017 to 0.52) Isaac et al [12] 87 Stainless steel 0.21 (0.005 to 0.6) Kabo et al [13] 5 Stainless steel 0.127 Hall et al [14] 28 Stainless steel 0.23 (0 to 0.6) * By assuming that the femoral head bores a cylinder into the acetabular cup and knowing the femoral head size and acetabular cup material density, a penetration rate can be calculated from the weight loss results. results confirms this observation.…”
Section: Introduction 2 Materials and Methodsmentioning
confidence: 99%
“…The long ribbon shape has been observed in other studies, where the formation of these ribbons has been shown to mostly depend on the roughness of the counterface metal [42,43]. These longer ribbon-shaped wear debris indicate a predominantly abrasive wear mechanism [43], in which counterface asperities plow the surface of the sample under repeated deformation.…”
Section: Wear Surfaces and Debrismentioning
confidence: 99%
“…Given that experimental evidence the mean volumetric wear rate, using weighted linear regression. In this case, however, the model of the indicates that the creep component is constant after a relatively short period [6,8,9], the gradient, m, of the weighting changed slightly, with 'service life' in the denominator of equation (3) being replaced with NWr, function is equal to the volumetric wear rate, ¢V/¢T. A dimensionless weighting, w, was applied to the regression which is de ned as …”
Section: Notationmentioning
confidence: 99%