A riser is anchored at the floating system in a quasi-vertical configuratio
n, the angle between the tangent and the vertical line at the top end being
, in general, small. As a consequence, the static tension at the touchdown
point is also small and the riser usually becomes dynamically compressed wh
en excited by a moderate sea state. In this paper, a physical argument, cou
pled with a simple model for the quasi-steady buckling of a infinitely long
curved beam, allows one to obtain a simple estimative for the critical loa
d, namely, the maximum value of the compression permitted in a given situat
ion. In this context, the total tension should follow nearly the harmonic r
esult predicted by the algebraic expression derived in Aranha and Pinto [Dy
namic tension in risers and mooring lines: an algebraic approximation for h
armonic excitation (2001), submitted] but saturated, in the compressed part
, at this critical load, a conclusion suggested by experimental results due
to Andrade [EPSUP (1993)]. Comparison with numerical results, obtained fro
m nonlinear time domain programs, indicate a fairly good agreement, in the
sense that the numerically determined tensions tend, indeed, to 'saturate'
in compression around the estimated critical load. (C) 2001 Elsevier Scienc
e Ltd. All rights reserved.