On the adhesive nanocontact of a graded coating

DOI10.1016/J.EUROMECHSOL.2022.104840zbMath1506.74222OpenAlexW4307571289MaRDI QIDQ2102650

Changwen Mi, Youxue Ban

Publication date: 29 November 2022

Published in: European Journal of Mechanics. A. Solids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.euromechsol.2022.104840

zbMATH Keywords

Fourier transformdual integral equationsminimum potential energyFlamant solutionJohnson-Kendall-Roberts contact modelSteigmann-Ogden surface effect

Mathematics Subject Classification ID

Contact in solid mechanics (74M15) Micromechanics of solids (74M25)

Cites Work

• Mathematical study of boundary-value problems within the framework of Steigmann-Ogden model of surface elasticity
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• Axisymmetric frictionless contact of functionally graded materials
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• Elastic behavior of a half-space with a Steigmann-Ogden boundary under nanoscale frictionless patch loads
• Contact mechanics of graded coatings
• Contact mechanics of the functionally graded monoclinic layer
• Effect of surface tension on the behavior of adhesive contact based on Lennard-Jones potential law
• Plane contact problem between a rigid punch and a bidirectional functionally graded medium
• Effect of surface tension on the behavior of adhesive contact based on Maugis-Dugdale model
• Effects of surface tension and Steigmann-Ogden surface elasticity on Hertzian contact properties
• Sliding frictional contact between a rigid punch and a laterally graded elastic medium
• An adhesive contact problem for a semi-plane with a surface elasticity in the Steigmann-Ogden form
• Two-dimensional contact mechanics of functionally graded materials with arbitrary spatial variations of material properties
• Elastic surface—substrate interactions
• Plane deformations of elastic solids with intrinsic boundary elasticity
• Indentation of a rigid sphere into an elastic substrate with surface tension and adhesion
• On the numerical solution of singular integral equations

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