The dynamic instability of steady sliding states of finite-dimensional fric
tional contact systems with non-linear elastic behaviour is analysed. An al
gorithm for the computation of those steady sliding states and a sufficient
condition for their instability, based on the resolution of a generalized
eigenvalue problem, are presented. Flutter instabilities due to the non-ass
ociative character of the Coulomb friction law are shown to occur for a fin
ite element model of a rubber-like waist seal sliding on a glass window tha
t is known to generate squeal noise. The consequences of those Butter insta
bilities are assessed by computing various finite element dynamic solutions
in the neighbourhood of steady sliding. Copyright (C) 1999 John Wiley & So
ns, Ltd.