A laminated plate theory suitable for analyzing delaminations has been
derived. The theory is used to study the interaction between the top
and bottom sublaminates in the intact region of a delaminated plate. E
xpressions are derived for the jump in force and moment resultants tha
t occur across the delamination front. Using Irwin's crack closure int
egral, a simple expression for pointwise strain energy release rate G
along the delamination front has been derived. The expression suggests
that the G at any point on the delamination front is the difference b
etween the plate strain energy densities behind and ahead of the delam
ination front. An estimate of error in computing G using plate theorie
s is obtained by comparing the J integral obtained using exact stress
fields and plate stresses. The procedure for computing G is first veri
fied by applying it to double cantilever beam specimens (DCB) and elli
ptical delaminations in isotropic plates for which solutions are avail
able or can be computed. Then the method is illustrated for a stitched
graphite/epoxy DCB specimen and also for elliptical delaminations in
0-deg graphite/epoxy plates. The results demonstrate the usefulness of
the present method in analyzing delaminated coupons and structures.