Large-amplitude panel flutter of thin rectangular composite laminates
is studied using finite elements. The principle of virtual work is use
d to develop the equations of motion of a fluttering rectangular panel
. The large deflections are represented by von Karman strain-displacem
ent relations and the aerodynamic load is represented by the use of th
e quasisteady first-order piston theory. The equations of motion are s
olved by implementing the lineared updated-mode with a nonlinear time
function (LUM/NTF) approximation. Critical flutter values and limit-cy
cle amplitudes for graphite-epoxy and boron-epoxy laminates at various
boundary conditions, lamination orientations, and numbers of layers a
re investigated.