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contributor authorTakashi Nogi
contributor authorTakahisa Kato
date accessioned2017-05-08T23:54:50Z
date available2017-05-08T23:54:50Z
date copyrightJuly, 1997
date issued1997
identifier issn0742-4787
identifier otherJOTRE9-28528#493_1.pdf
identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/119454
description abstractA numerical simulation technique for calculating the pressure distribution and the deformed geometry of an elastic half-space which has a hard surface layer in contact with a rigid indenter with a rough surface is presented. In order to reduce the computing time, the Conjugate Gradient Method (CGM) is applied to solve a set of linear equations for unknown pressures. In each iteration of the CGM, the Fast Fourier Transform (FFT) is used for the task of multiplying a direction vector by an influence coefficient matrix. An FFT-based scheme for evaluating subsurface stresses in the layer and the substrate is also presented. As an example, the pressure distribution and the deformed geometry of a steel surface coated with a TiN layer in contact with a rigid rough indenter are calculated. The subsurface stresses are also compared with von Mises yield criterion to investigate the deformation mode at the asperity contacts. The results show that the limit of elastic contact is highly dependent on the layer thickness and the surface roughness.
publisherThe American Society of Mechanical Engineers (ASME)
titleInfluence of a Hard Surface Layer on the Limit of Elastic Contact—Part I: Analysis Using a Real Surface Model
typeJournal Paper
journal volume119
journal issue3
journal titleJournal of Tribology
identifier doi10.1115/1.2833525
journal fristpage493
journal lastpage500
identifier eissn1528-8897
keywordsPressure
keywordsDeformation
keywordsSteel
keywordsComputer simulation
keywordsSurface roughness
keywordsStress
keywordsElastic half space
keywordsEquations
keywordsFast Fourier transforms
keywordsGeometry
keywordsGradient methods AND Thickness
treeJournal of Tribology:;1997:;volume( 119 ):;issue: 003
contenttypeFulltext


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