Compression of elastic bodies under conditions of adhesion (Axisymmetric case)
From MaRDI portal
Publication:5337987
DOI10.1016/0021-8928(63)90150-3zbMath0129.19306OpenAlexW2062129425MaRDI QIDQ5337987
Publication date: 1963
Published in: Journal of Applied Mathematics and Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0021-8928(63)90150-3
Related Items (20)
A simple method for solving adhesive and non-adhesive axisymmetric contact problems of elastically graded materials ⋮ An analysis of fully plastic Brinell indentation ⋮ Small-scale indentation of a hemispherical inhomogeneity in an elastic half-space ⋮ Contact with stick zone between an indenter and a thin incompressible layer ⋮ The extension of the method of dimensionality reduction to layered elastic media ⋮ The extension of the method of dimensionality reduction to non‐compact and non‐axisymmetric contacts ⋮ Stress tensor and gradient of hydrostatic pressure in the contact plane of axisymmetric bodies under normal and tangential loading ⋮ Ludwig Föppl and Gerhard Schubert: Unknown classics of contact mechanics ⋮ Analytic contact solutions of the Boussinesq and Cattaneo problems for an ellipsoidal power-law indenter ⋮ The JKR-type adhesive contact problems for power-law shaped axisymmetric punches ⋮ The dynamic contact with perfect adhesion and frictional slip between a rigid indentor and an elastic half-space ⋮ Contact with friction of a rigid cylinder with an elastic half-space ⋮ Hertz contact at finite friction and arbitrary profiles ⋮ Hertzian fracture at unloading ⋮ Effect of friction in wedging of elastic solids ⋮ Adhesive contact during the oblique impact of elastic spheres ⋮ The impact-contact problem of two nonlinearly elastic bodies ⋮ Similarity Approach to Hertz Type Contact Problems ⋮ A numerical method for treating indentation problems ⋮ The applicable range of the Goodman approximation in non-slipping contact of elastic materials with thermoelectric effects
Cites Work
This page was built for publication: Compression of elastic bodies under conditions of adhesion (Axisymmetric case)