Contact problem of a functionally graded layer resting on a Winkler foundation

DOI10.1007/s00707-013-0903-5zbMath1334.74065OpenAlexW1968049396MaRDI QIDQ379181

İsa Çömez

Publication date: 8 November 2013

Published in: Acta Mechanica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00707-013-0903-5

zbMATH Keywords

linear elasticityFourier integral transformCauchy singular integral equationGauss-Chebyshev integration formulas

Mathematics Subject Classification ID

Classical linear elasticity (74B05) Contact in solid mechanics (74M15) Inhomogeneity in solid mechanics (74E05)

Related Items (9)

A receding contact problem between a functionally graded layer and two homogeneous quarter planes ⋮ The contact problem of a rigid punch sliding over a functionally graded bilayer ⋮ On the plane receding contact between two functionally graded layers using computational, finite element and artificial neural network methods ⋮ The contact problem of a functionally graded layer under the effect of gravity ⋮ Continuous and discontinuous contact problem of a functionally graded layer resting on a rigid foundation ⋮ Continuous and discontinuous contact problem of a functionally graded layer pressed by a rigid cylindrical punch ⋮ Rolling contact mechanics of graded coatings involving frictional heating ⋮ Consideration of spatial variation of the friction coefficient in contact mechanics analysis of laterally graded materials ⋮ Axisymmetric torsional fretting contact between a spherical punch and an FGPM coating

Cites Work

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• Contact mechanics of graded coatings
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• Two-dimensional contact problem for a coating-graded layer-substrate structure under a rigid cylindrical punch
• A receding contact axisymmetric problem between a functionally graded layer and a homogeneous substrate
• Contact behaviors of a rigid punch and a homogeneous half-space coated with a graded layer
• A receding contact plane problem between a functionally graded layer and a homogeneous substrate
• Two-dimensional contact mechanics of functionally graded materials with arbitrary spatial variations of material properties
• On quadrature formulas for singular integral equations of the first and the second kind

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