The vibration behavior of piezoelectric plates under initial electrome
chanical loads is examined. A unified mi cromechanics approach is adop
ted for determining the effective electroelastic properties of composi
te composed of short fibers. The fibers are treated as spheroidal incl
usions. Both the matrix and inclusions are assumed to be linearly piez
oelastic and transversely isotropic. The electroelastic Eshelby tensor
s for ellipsoidal inclusions have been obtained and also evaluated num
erically for finite fiber aspect ratios. Utilizing these tensors and a
pplying the Mori-Tanaka mean field theory to account for the interacti
on between inclusions and matrix, the effective electroelastic propert
ies of the composites are obtained. These properties are then used to
evaluate the vibration behavior of the plates subjected to preexisting
electromechanical lends. The Trefftz equations and the variational pr
inciple are used to account for initial stresses. Numerical examples a
re given for the BaTiO3/PZT-5H and carbon/PZT-5H composites. The effec
ts of piezoelastic coupling on the elastic moduli and fundamental freq
uency have been assessed. It is found that piezoelastic coupling provi
des a stiffening effect on the material, thus increasing the fundament
al frequency of the plate. The influence of piezoelastic coupling is m
ore pronounced when shorter fibers are used. The coupling effects vani
sh when the material becomes monolithic. Similar to applied mechanical
loads, initial electric fields also affect the dynamic response of th
e plate, and plate buckling can occur when the applied initial electro
mechanical loads reach critical values.