In this paper the adhesive contact problem for transversely isotropic materials is discussed. A spherical contact on transversely isotropic, adhesive half-space is studied. Solving an equivalent external circular crack problem in a transversely isotropic body, the modified JKR and DMT theories are developed. The results show that the modified JKR and DMT contact theories for transversely isotropic materials have same form as JKR and DMT expressions for isotropic materials, except for the elastic constant K in the formula, which has a different expression for different materials
The classic Johnson–Kendall–Roberts (JKR) contact theory was developed for frictionless adhesive con...
International audienceA unified treatment of axisymmetric adhesive contact problems is provided usin...
Adhesive contact model between an elastic cylinder and an elastic half space is studied in the prese...
In this paper the adhesive contact problem for transversely isotropic materials is discussed. A sphe...
The JKR (Johnson, Kendall, and Roberts) and Boussinesq–Kendall models describe adhesive frictionless...
The problem of adhesive contact for a transversely isotropic elastic half-space is considered. The p...
a b s t r a c t In this paper, the classical JKR theory of the adhesive contact of isotropic elastic...
The JKR (Johnson-Kendall-Roberts) problem of adhesive contact between elastic spheres is an example ...
A generalized plane strain JKR model is established for non-slipping adhesive contact between an ela...
AbstractA generalized plane strain JKR model is established for non-slipping adhesive contact betwee...
In this paper, a solution to the quasi-static adhesive contact problem between a rigid cylinder and ...
Summary The JKR and the DMT theories of adhesive contact are developed to describe contact between a...
In this chapter, we study the axisymmetric problem of the so-called JKR-type adhesive indentation of...
Connections between the Hertz-type contact problems and depth-sensing indentation of materials are s...
AbstractThe aim of the present paper is to investigate the adhesive behavior between a transversely ...
The classic Johnson–Kendall–Roberts (JKR) contact theory was developed for frictionless adhesive con...
International audienceA unified treatment of axisymmetric adhesive contact problems is provided usin...
Adhesive contact model between an elastic cylinder and an elastic half space is studied in the prese...
In this paper the adhesive contact problem for transversely isotropic materials is discussed. A sphe...
The JKR (Johnson, Kendall, and Roberts) and Boussinesq–Kendall models describe adhesive frictionless...
The problem of adhesive contact for a transversely isotropic elastic half-space is considered. The p...
a b s t r a c t In this paper, the classical JKR theory of the adhesive contact of isotropic elastic...
The JKR (Johnson-Kendall-Roberts) problem of adhesive contact between elastic spheres is an example ...
A generalized plane strain JKR model is established for non-slipping adhesive contact between an ela...
AbstractA generalized plane strain JKR model is established for non-slipping adhesive contact betwee...
In this paper, a solution to the quasi-static adhesive contact problem between a rigid cylinder and ...
Summary The JKR and the DMT theories of adhesive contact are developed to describe contact between a...
In this chapter, we study the axisymmetric problem of the so-called JKR-type adhesive indentation of...
Connections between the Hertz-type contact problems and depth-sensing indentation of materials are s...
AbstractThe aim of the present paper is to investigate the adhesive behavior between a transversely ...
The classic Johnson–Kendall–Roberts (JKR) contact theory was developed for frictionless adhesive con...
International audienceA unified treatment of axisymmetric adhesive contact problems is provided usin...
Adhesive contact model between an elastic cylinder and an elastic half space is studied in the prese...