A unified continuum theory is introduced to characterize the dynamical beha
vior of liquid crystal polymers (LCP), subject to electromechanical interac
tions. LCP particles are considered to have arbitrary shapes with variables
inertia, possessing variable degree orientations. They can translate, rota
te and undergo stretchings. They are subject to electromagnetic (E-M) loads
and thermal effects. Balance laws are given and exact constitutive equatio
ns are obtained by means of the second law of thermodynamics and the axiom
of material frame-indifference. Quasi-linear constitutive equations are der
ived and restrictions on the material moduli are obtained. A nonlinear theo
ry is formulated for the purely mechanical case that excludes E-M effects a
nd heat conduction for the purpose of rheological considerations. The theor
y is applicable to LCPs with short chains, with side chains and micellar po
lymers. (C) 2000 Elsevier Science Ltd. All rights reserved.