The modal approach is used to analyze the dynamic loads on a flexible
structure due to local impulsive excitations such as that caused by st
ore ejection from a night vehicle. First-order, time-domain equations
of motion in generalized coordinates are constructed for restrained an
d free-free structures, without and with unsteady aerodynamic effects.
The dynamic loads associated with the structural response are express
ed by the mode displacement (MD) and by the summation-of-forces method
s. The Mo approach is simpler and easier to apply, but requires the in
clusion of more modes for obtaining results of acceptable accuracy, A
rigorous comparison between the resulting loads shows that the perform
ance of the MD method is especially poor when the excitation is local
and impulsive. A dramatic improvement is obtained when the generalized
coordinates are based on normal modes calculated with fictitious mass
es at the excitation points. Fictitious masses are also used to genera
te artificial load modes that yield simple and efficient expressions f
or integrated shear forces, bending moments, and torsion moments at va
rious structural sections.