The problem of designing stable composite plates is considered. In a f
irst step, in-plane design of composite plates for high stiffness, low
thermal and moisture expansion is performed. It is shown that ([+/- t
heta(1))(p)/(+/-(2))(q)](s) stacking sequences are sufficient for in-p
lane design. An expert enumerative algorithm is coupled with an evolut
ionary search to obtain optimal plates for the in-plane problem. In a
second step, a Monte Carlo laminate analysis is introduced, i.e. mater
ial and geometrical properties are distributed around their nominal va
lue. Implications of property distributions on the optimal design are
discussed. Under the effect of property variations, the coefficients o
f thermal and hygral bending of optimal in-plane designs can take on s
ubstantial values. Variations in coefficients of thermal and hygral be
nding are minimized by changing the laminate stacking sequence. This p
aper offers a unified approach to reliably designing stable composites
. Design applications are given for organic and metal matrix composite
s. (C) 1998 Published by Elsevier Science Ltd. All rights reserved.