ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEM

For "non-conforming" contact where deformations are small enough compared to body dimensions, the theoretical elasticity will apply to the closed contact defined by the contact area.The tension can be calculated by considering each body as a solid semiinfinite, limited by a flat surface,...

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Main Author: Stefan GHIMISI
Format: Article
Language:English
Published: Academica Brancusi 2017-05-01
Series:Fiabilitate şi Durabilitate
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Online Access:http://www.utgjiu.ro/rev_mec/mecanica/pdf/2017-01/02_Stefan%20GHIMISI%20-%20ANALYSIS%20OF%20POINT%20CONTACTS%20USING%20THE%20COMBINED%20BOUSSINESQ-CERRUTI%20PROBLEM.pdf
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author Stefan GHIMISI
author_facet Stefan GHIMISI
author_sort Stefan GHIMISI
collection DOAJ
description For "non-conforming" contact where deformations are small enough compared to body dimensions, the theoretical elasticity will apply to the closed contact defined by the contact area.The tension can be calculated by considering each body as a solid semiinfinite, limited by a flat surface, that is to say a semisphere of elasticity. This idealization, where the bodies have the surface of the arbitrary profile and seen as a semifinished extension is almost universal for the elastic contacts.Tensions and displacements in the elastic semisphere can determine surface tractions being deduced for the first time by Boussinesq (1885) and Cerruti (1882) who have made the theory of potential, and this approach is presented by Love as well (1957)
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spelling doaj-art-8aeb76c0a34945f2a37786c5b201dab72025-08-20T03:09:44ZengAcademica BrancusiFiabilitate şi Durabilitate1844-640X1844-640X2017-05-011191318ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEMStefan GHIMISI0Constantin Brancusi University of Târgu JiuFor "non-conforming" contact where deformations are small enough compared to body dimensions, the theoretical elasticity will apply to the closed contact defined by the contact area.The tension can be calculated by considering each body as a solid semiinfinite, limited by a flat surface, that is to say a semisphere of elasticity. This idealization, where the bodies have the surface of the arbitrary profile and seen as a semifinished extension is almost universal for the elastic contacts.Tensions and displacements in the elastic semisphere can determine surface tractions being deduced for the first time by Boussinesq (1885) and Cerruti (1882) who have made the theory of potential, and this approach is presented by Love as well (1957)http://www.utgjiu.ro/rev_mec/mecanica/pdf/2017-01/02_Stefan%20GHIMISI%20-%20ANALYSIS%20OF%20POINT%20CONTACTS%20USING%20THE%20COMBINED%20BOUSSINESQ-CERRUTI%20PROBLEM.pdfdeformationstressdisplacements
spellingShingle Stefan GHIMISI
ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEM
Fiabilitate şi Durabilitate
deformation
stress
displacements
title ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEM
title_full ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEM
title_fullStr ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEM
title_full_unstemmed ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEM
title_short ANALYSIS OF POINT CONTACTS USING THE COMBINED BOUSSINESQ-CERRUTI PROBLEM
title_sort analysis of point contacts using the combined boussinesq cerruti problem
topic deformation
stress
displacements
url http://www.utgjiu.ro/rev_mec/mecanica/pdf/2017-01/02_Stefan%20GHIMISI%20-%20ANALYSIS%20OF%20POINT%20CONTACTS%20USING%20THE%20COMBINED%20BOUSSINESQ-CERRUTI%20PROBLEM.pdf
work_keys_str_mv AT stefanghimisi analysisofpointcontactsusingthecombinedboussinesqcerrutiproblem