When a butt joint fails, failure often initiates in the region where t
he interface intersects the stress-free edge. Asymptotic solutions for
the stress field found at this type of interface corner are presented
for an idealized but joint with rigid adherends and a thin, essential
ly semi-infinite, adhesive bond. Linear elastic, power law hardening,
and perfectly plastic adhesive models are considered. A stress singula
rity of type sigma similar to Kr-delta (delta < 0) exists when the adh
esive is either linear elastic or power law hardening. The impact of m
aterial properties on the order of the stress singularity delta and th
e effect of load level and bond thickness on the value of the interfac
e corner stress intensity factor K are detailed. Slip theory is used t
o determined the asymptotic, interface corner stress field for a perfe
ctly plastic adhesive. This solution indicates :hat there is a high le
vel of hydrostatic tension, equal to 1.5 sigma(y), in the yielded mate
rial along the interface. The three asymptotic solutions are used to c
onstruct interface normal stress distributions that closely approximat
e full, finite element results for an idealization butt joint when sma
ll scale yielding conditions apply.