Comparison between Analytical and ANSYS Calculations for a Receding Contact Problem

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Özet

This paper considers a receding contact problem for two elastic layers (with different elastic constants and heights) supported by two elastic quarter planes. The lower layer is supported by two elastic quarter planes, and the upper elastic layer is subjected to a symmetrical distributed load whose length is 2a on its top surface. It is assumed that contact between all surfaces is frictionless, and the effect of gravity force is neglected. First, the problem is formulated and solved using the theory of elasticity and integral transform technique. Using the integral transform technique and boundary conditions of the problem, the problem is reduced to a system of singular integral equations in which contact pressures and contact areas are unknown. The system of singular integral equations is solved numerically by using the Gauss-Jacobi integration formulation. Second, the receding contact problem has been developed based on the FEM ANSYS software. Two-dimensional analysis of the problem is carried out. The ANSYS and analytical results for the contact pressures, contact areas, and normal stresses (sigma(x) and sigma(y)) along the axis of symmetry are given for various dimensionless quantities. The ANSYS results are verified by comparison with analytical results. (C) 2014 American Society of Civil Engineers.

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dc.contributor.authorYaylaci, Murat
dc.contributor.authorÖner, Erdal
dc.contributor.authorBirinci, Ahmet
dc.date.accessioned2026-10-29T19:12:58.074532920Z
dc.date.available2026-10-29T19:12:58.074532920Z
dc.date.issued2014-09
dc.description.abstractThis paper considers a receding contact problem for two elastic layers (with different elastic constants and heights) supported by two elastic quarter planes. The lower layer is supported by two elastic quarter planes, and the upper elastic layer is subjected to a symmetrical distributed load whose length is 2a on its top surface. It is assumed that contact between all surfaces is frictionless, and the effect of gravity force is neglected. First, the problem is formulated and solved using the theory of elasticity and integral transform technique. Using the integral transform technique and boundary conditions of the problem, the problem is reduced to a system of singular integral equations in which contact pressures and contact areas are unknown. The system of singular integral equations is solved numerically by using the Gauss-Jacobi integration formulation. Second, the receding contact problem has been developed based on the FEM ANSYS software. Two-dimensional analysis of the problem is carried out. The ANSYS and analytical results for the contact pressures, contact areas, and normal stresses (sigma(x) and sigma(y)) along the axis of symmetry are given for various dimensionless quantities. The ANSYS results are verified by comparison with analytical results. (C) 2014 American Society of Civil Engineers.
dc.identifier.articlenumber4014070
dc.identifier.doi10.1061/(asce)em.1943-7889.0000781
dc.identifier.eissn1943-7889
dc.identifier.issn0733-9399
dc.identifier.issue9
dc.identifier.urihttps://rdlopen.rawdatalibrary.net/r/bayburt/14145
dc.identifier.volume140
dc.identifier.wosWOS:000340747400011
dc.language.isoen
dc.publisherASCE-AMER SOC CIVIL ENGINEERS
dc.relation.ispartofJOURNAL OF ENGINEERING MECHANICS
dc.rightsinfo:eu-repo/semantics/openAccess
dc.subjectReceding contact
dc.subjectANSYS
dc.subjectQuarter plane
dc.subjectFinite-element method (FEM)
dc.subjectIntegral equation
dc.subject.classificationEngineering, Mechanical
dc.subject.classificationEngineering
dc.subject.otherFUNCTIONALLY GRADED LAYER
dc.subject.otherUNBONDED CONTACT
dc.subject.otherINTEGRAL-EQUATIONS
dc.subject.otherELEMENT METHOD
dc.subject.otherPLATES
dc.titleComparison between Analytical and ANSYS Calculations for a Receding Contact Problem
dc.typeArticle
rdl.citation.openalex35
rdl.citation.wos50
rdl.oa.statusclosed
rdl.oa.statusgreen
rdl.oa.urlhttps://hdl.handle.net/20.500.12403/808
rdl.scopus.quartileQ1
rdl.source.indexWOS
rdl.wos.indexScience Citation Index Expanded (SCI-EXPANDED)