The basic structural principles surrounding nonlinear behaviour of cab
le networks are explained through the example of a two-link structure.
The nonlinear static response to load for this structure is then deri
ved explicitly using the proposed simple approach, and results are com
pared with those obtained from a general two-dimensional non-linear ba
r element (derivation given), and to results quoted in the literature.
The proposed approach to geometric nonlinearity is then tested on thr
ee three-dimensional cable networks and the results compared with thos
e obtained by three other techniques, namely geometric stiffness matri
x, dynamic relaxation and general minimum energy. The proposed techniq
ue has been found to be comparable to established techniques in accura
cy, stability and speed of solution while at the same time exhibiting
the key features of separation of the numerical computation from the u
nderlying structural mechanics, and the requirement of understanding o
nly the most elementary of structural mechanics. The proposed techniqu
e is thus also most suitable for introducing cable structures to under
graduate courses. (C) 1998 Elsevier Science Ltd. All rights reserved.