A non-linear buckling analysis of an elastic beam subjected to an axial sta
tic force and high-frequency axial excitation is performed. A Galerkin beam
discretization is applied and the method of direct partition of motion is
used to obtain a set of autonomous model equations governing the slow avera
ged behavior. Adding high-frequency excitation increases the buckling load,
but stable buckled equilibria may co-exist with the stabilized straight po
sition. The influence of an imperfection in the system is discussed and so
is the effect of modal truncation in the discretization. (C) 1999 Elsevier
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