The paper is concerned with some aspects of the fluctuating lift acting on
a stationary circular cylinder in cross flow, in particular effects of Reyn
olds number in the nominal case of a large aspect-ratio cylinder at small t
o vanishing blockage and free-stream turbulence, respectively. The Reynolds
number range covered is from about Re = 47-22 x 10(5), i.e., from the onse
t of vortex shedding up to the point where a subsequent increase in Re give
s a rapid fall in the mean drag coefficient, the all-familiar drag crisis.
A review of 2-D numerical simulations suggests that the r.m.s. lift coeffic
ient (C-L ') within the laminar shedding regime can be approximated as root
epsilon /30+epsilon (2)/90, where epsilon = (Re - 47)/47. For all Reynolds
numbers above the inception of three-dimensional flow instabilities, i.e.,
for Re > (160-190), the near-wake flow is supposed to be partially correla
ted along the span. The lift fluctuations on a finite (spanwise) length of
the cylinder are then not only dependent on the sectional lift variations b
ut also on the spanwise correlation of the lift-related flow. At around Re
- 230, which is the approximate onset Re for mode B instability, the one-si
ded spanwise correlation length (Lambda) is about twice the wavelength of t
he most unstable mode A instability, Lambda /d approximate to 7. Up to Re =
260-300 the spanwise correlation increases dramatically, the indicated pea
k value being Lambda /d approximate to 30. From 3-D numerical simulations,
the corresponding C-L ' is approximately 0.5, which coincidentally is about
the same value as found experimentally just before the rapid fall when ent
ering the critical regime. Dramatic variations of both sectional C-L ' and
Lambda /d occur within the range Re similar or equal to 0.3 x 10(3)-2.2 x 1
05. For instance, at around Re = 1.6 x 10(3) a local minimum of about C-L '
= 0.045 is indicated, at Re - 16 x 103 the corresponding C-L '-value is te
n times higher. At Re = 5.1 x 103 there is a peak in spanwise correlation,
Lambda /d approximate to 15. (C) 2001 Academic Press.