Autori: Marsavina L., Nurse A. D

Editorial: N. Aksel, H. Irschik, A. Soldati, Springer Wien, Acta Mechanica, 190 (1-4), p.115 - 131, 2007.

Rezumat:

The problem of the small-scale yielding plane-strain asymptotic fields for the interfacial free-edge joint singularity is examined in detail, and comparisons are made with the interfacial crack tip. The geometries are idealized as isotropic elasto-plastic materials with Ramberg-Osgood power-law hardening properties bonded to a rigid elastic substrate. The resulting fields are shown to be singular and are presented in terms of radial and angular distributions of stress and displacement, and as idealized plastic slip-line sectors. A fourth-order Runge-Kutta numerical method provides solutions to fundamental equations of equilibrium and compatibility that are verified with those of a highly focused finite element (FE) analysis. It is shown that, as in the case of the crack, the asymptotic singular fields are only dependent on the hardening parameter and only a small range of interfacial mode-mix ratios are permitted. The order for the stress singularity may be formulated in terms of the hardening parameter and the elastic solution for incompressible material. The rigid-slip-line field for the interfacial free-edge joint is presented, and it is shown that there is some significant similarity between the asymptotic fields of the deviatoric polar stresses for the joint and the crack-tip having an elastic wedge sector.

Cuvinte cheie: small-scale yielding, interface crack, bonded joint

URL: http://www.springerlink.com/content/81261110j3892q40/?p=245b155814d74ea7b5bde57d6df7d320&pi=6