Abstract In Part I (Int. J. Adhesion Adhesives (2003) in press) the performance of adhesively bonded joints under monotonic and cyclic-fatigue loading was investigated. The joints consisted of an epoxy-film adhesive which was employed to bond aluminium-alloy substrates. The effects of undertaking cyclic-fatigue tests in (a) a ‘dry’ environment of 55% relative humidity at 23°C, and (b) a ‘wet’ environment of immersion in distilled water at 28°C were studied. The basic fracture-mechanics data for these different joints in the two environments were measured, as well as the behaviour of single-lap joints. In the present paper, Part II, a method for predicting the lifetime of adhesively bonded joints and components has been investigated. This prediction method consists of three steps. Firstly, the fracture-mechanics data obtained under cyclic loading in the environment of interest have been modelled, resulting in an expression which relates the rate of crack growth per cycle, da/dN, to the maximum applied strain-energy release-rate, Gmax, in a fatigue cycle. Secondly, this relationship is then combined with an analytical or a computational description of the variation of Gmax with the crack length, a, and the maximum applied load per unit width, Tmax, per cycle in the joint, or component. Thirdly, these data are combined and the resulting equation is integrated to give a prediction for the cyclic-fatigue lifetime of the bonded joint or component. The theoretical predictions from the above method, using different approaches to describe the variation of Gmax with the crack length, a, and applied load, Tmax, in the single-lap joint, have been compared and contrasted with each other, and compared with the cyclic-fatigue behaviour of the lap joints as ascertained from direct experimental measurements.
[1]
Ambrose Cornelis Taylor.
The impact and durability performance of adhesively-bonded metal joints
,
1997
.
[2]
J. K. Spelt,et al.
The effect of geometry on the fracture of adhesive joints
,
1994
.
[3]
Gengkai Hu,et al.
Mixed mode fracture analysis of adhesive lap joints
,
1995
.
[4]
Shankar Mall,et al.
Characterization of debond growth mechanism in adhesively bonded composites under mode II static and fatigue loadings
,
1988
.
[5]
Ian A. Ashcroft,et al.
Numerical prediction of fatigue crack propagation lifetime in adhesively bonded structures
,
2002
.
[6]
Steen Krenk,et al.
Energy release rate of symmetric adhesive joints
,
1992
.
[7]
Jan K. Spelt,et al.
Fracture load predictions for adhesive joints
,
1994
.
[8]
Anthony J. Kinloch,et al.
The Fatigue and Durability Behaviour of Automotive Adhesives. Part III: Predicting the Service Life
,
1998
.
[9]
M. Williams.
The stresses around a fault or crack in dissimilar media
,
1959
.
[10]
Homayoun Hadavinia,et al.
Predicting the service-life of adhesively-bonded joints
,
2000
.
[11]
Anthony J. Kinloch,et al.
Predicting the Fatigue Life of Adhesively-Bonded Joints
,
1993
.
[12]
B. Dattaguru,et al.
Finite element analysis of an interface crack with large crack-tip contact zones
,
1996
.