Through the use of active controllers, a structure can modify its beha
vior during dynamic loadings such as impact, wind, or earthquake loadi
ngs. Such structures with self-modification capabilities are called sm
art structures. The smart-structure technology will have enormous cons
equences in terms of preventing loss of life and damage to structure a
nd its content specially for large structures with hundreds of members
. In this paper, a computational model is presented for active control
of large adaptive structures subjected to dynamic loadings such as im
pact, wind, and earthquake loadings. The governing differential equati
ons of the open-loop and closed-loop systems are formulated, and a rec
ursive approach is presented for computing the response of the structu
re. A robust parallel-vector algorithm is developed for the recursive
solution of the response of the open-loop and closed-loop systems. The
computational model is applied to active control of large bridge stru
ctures. Three different schemes are investigated for optimal placement
of controllers in bridge structures. Results are presented for three
types of bridge structures: single-span, multispan continuous, and cur
ved steel-truss bridges.