Analysis of continuous and discontinuous cases of a contact problem using analytical method and FEM

MakaleAçık ErişimScopus SJRQ2

Özet

In this paper, continuous and discontinuous cases of a contact problem for two elastic layers supported by a Winkler foundation are analyzed using both analytical method and finite element method. In the analyses, it is assumed that all surfaces are frictionless, and only compressive normal tractions can be transmitted through the contact areas. Moreover, body forces are taken into consideration only for layers. Firstly, the problem is solved analytically using theory of elasticity and integral transform techniques. Then, the finite element analysis of the problem is carried out using ANSYS software program. Initial separation distances between layers for continuous contact case and the size of the separation areas for discontinuous contact case are obtained for various dimensionless quantities using both solutions. In addition, the normalized contact pressure distributions are calculated for both cases. The analytic results are verified by comparison with finite element results. Finally, conclusions are presented.

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https://rdlopen.rawdatalibrary.net/r/bayburt/12413Resmi atıflarda kullanılan kalıcı adres
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https://doi.org/10.1590/1679-78251574Yayıncı resmi DOI adresi
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AlanDeğerDil
dc.contributor.authorBirinci, Ahmet
dc.contributor.authorAdıyaman, Gökhan
dc.contributor.authorYaylacı, Murat
dc.contributor.authorÖner, Erdal
dc.date.accessioned2026-10-29T19:09:33.245295541Z
dc.date.available2026-10-29T19:09:33.245295541Z
dc.date.issued2015
dc.description.abstractIn this paper, continuous and discontinuous cases of a contact problem for two elastic layers supported by a Winkler foundation are analyzed using both analytical method and finite element method. In the analyses, it is assumed that all surfaces are frictionless, and only compressive normal tractions can be transmitted through the contact areas. Moreover, body forces are taken into consideration only for layers. Firstly, the problem is solved analytically using theory of elasticity and integral transform techniques. Then, the finite element analysis of the problem is carried out using ANSYS software program. Initial separation distances between layers for continuous contact case and the size of the separation areas for discontinuous contact case are obtained for various dimensionless quantities using both solutions. In addition, the normalized contact pressure distributions are calculated for both cases. The analytic results are verified by comparison with finite element results. Finally, conclusions are presented.
dc.identifier.doi10.1590/1679-78251574
dc.identifier.endpage1789
dc.identifier.issn1679-7817
dc.identifier.issue9
dc.identifier.scopus2-s2.0-84938150100
dc.identifier.startpage1771
dc.identifier.urihttps://rdlopen.rawdatalibrary.net/r/bayburt/12413
dc.identifier.volume12
dc.identifier.wosWOS:000359495300009
dc.language.isoen
dc.publisherBrazilian Association of Computational Mechanics
dc.relation.ispartofLatin American Journal of Solids and Structures
dc.rightsinfo:eu-repo/semantics/openAccess
dc.subjectContinuous contact
dc.subjectDiscontinuous contact
dc.subjectFinite element method
dc.subjectInitial separation distance
dc.subject.classificationEngineering, Civil
dc.subject.classificationEngineering, Mechanical
dc.subject.classificationMechanics
dc.subject.classificationEngineering
dc.subject.otherIntegral equations
dc.subject.otherPressure distribution
dc.subject.otherSize separation
dc.subject.otherAnalytical method
dc.subject.otherANSYS software
dc.subject.otherContact pressure distribution
dc.subject.otherContact problem
dc.subject.otherIntegral transform technique
dc.subject.otherSeparation distances
dc.subject.otherTheory of elasticity
dc.subject.otherWinkler foundations
dc.subject.otherFinite element method
dc.titleAnalysis of continuous and discontinuous cases of a contact problem using analytical method and FEM
dc.typeArticle
rdl.citation.openalex36
rdl.citation.scopus38
rdl.citation.wos39
rdl.oa.statusgold
rdl.oa.urlhttps://www.scielo.br/j/lajss/a/fkjFTRfwB34ZYCmcc8dnRhv/?lang=en&format=pdf
rdl.scopus.quartileQ2
rdl.source.indexSCOPUS
rdl.source.indexWOS
rdl.wos.indexScience Citation Index Expanded (SCI-EXPANDED)