The Johnson–Kendall–Roberts model of frictionless adhesive contact is extended to the case of a thin transversely isotropic elastic layer bonded to a rigid base. The leading-order asymptotic models are obtained for both compressible and incompressible elastic layers. The boundary conditions for the contact pressure approximation on the contour of the contact area have been derived from the boundary-layer solutions, which satisfy the condition that the stress intensity factor of the contact pressure density should have the same value all around the contact area boundary. In the incompressible case, a perturbation solution is obtained for a slightly perturbed circular contact area
We consider adhesive contact between a rigid sphere of radius R and a graded elastic half-space with...
International audienceA common approach to the modeling of very thin adhesive films is their replace...
Adhesive contact model between an elastic cylinder and an elastic half space is studied in the prese...
The Johnson–Kendall–Roberts model of frictionless adhesive contact is extended to the case of a thin...
Contact problems for a thin compressible elastic layer attached to a rigid support are studied. Assu...
In the framework of the Johnson–Kendall–Roberts (JKR) theory, the adhesive contact between thin inco...
In the present paper we investigate indentation of a power-law axisymmetric rigid probe in adhesive ...
The deformation problem for a transversely isotropic elastic layer bonded to a rigid substrate and c...
The classic Johnson–Kendall–Roberts (JKR) contact theory was developed for frictionless adhesive con...
A two-dimensional frictionless adhesive contact problem for a parabolic indenter pressed against an ...
The classic Johnson–Kendall–Roberts (JKR) contact theory was developed for frictionless adhesive con...
The JKR (Johnson, Kendall, and Roberts) and Boussinesq–Kendall models describe adhesive frictionless...
Simple approximate solutions due to Jaffar and Johnson for the indentation by a rigid frictionless p...
The JKR (Johnson-Kendall-Roberts) problem of adhesive contact between elastic spheres is an example ...
AbstractA generalized plane strain JKR model is established for non-slipping adhesive contact betwee...
We consider adhesive contact between a rigid sphere of radius R and a graded elastic half-space with...
International audienceA common approach to the modeling of very thin adhesive films is their replace...
Adhesive contact model between an elastic cylinder and an elastic half space is studied in the prese...
The Johnson–Kendall–Roberts model of frictionless adhesive contact is extended to the case of a thin...
Contact problems for a thin compressible elastic layer attached to a rigid support are studied. Assu...
In the framework of the Johnson–Kendall–Roberts (JKR) theory, the adhesive contact between thin inco...
In the present paper we investigate indentation of a power-law axisymmetric rigid probe in adhesive ...
The deformation problem for a transversely isotropic elastic layer bonded to a rigid substrate and c...
The classic Johnson–Kendall–Roberts (JKR) contact theory was developed for frictionless adhesive con...
A two-dimensional frictionless adhesive contact problem for a parabolic indenter pressed against an ...
The classic Johnson–Kendall–Roberts (JKR) contact theory was developed for frictionless adhesive con...
The JKR (Johnson, Kendall, and Roberts) and Boussinesq–Kendall models describe adhesive frictionless...
Simple approximate solutions due to Jaffar and Johnson for the indentation by a rigid frictionless p...
The JKR (Johnson-Kendall-Roberts) problem of adhesive contact between elastic spheres is an example ...
AbstractA generalized plane strain JKR model is established for non-slipping adhesive contact betwee...
We consider adhesive contact between a rigid sphere of radius R and a graded elastic half-space with...
International audienceA common approach to the modeling of very thin adhesive films is their replace...
Adhesive contact model between an elastic cylinder and an elastic half space is studied in the prese...