Two tandem cylinders of different diameters in cross-flow: effect of an upstream cylinder on wake dynamics
This work aims to provide a systematic experimental study on the wake of two tandem cylinders of unequal diameters. The fluid dynamics around a circular cylinder of diameter $D$ placed in the wake of another circular cylinder with a smaller diameter of $d$ is investigated, including the time-mean dr...
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Veröffentlicht in: | Journal of fluid mechanics 2018-02, Vol.836, p.5-42 |
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Sprache: | eng |
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Zusammenfassung: | This work aims to provide a systematic experimental study on the wake of two tandem cylinders of unequal diameters. The fluid dynamics around a circular cylinder of diameter
$D$
placed in the wake of another circular cylinder with a smaller diameter of
$d$
is investigated, including the time-mean drag coefficient (
$C_{D}$
), the fluctuating drag and lift coefficients (
$C_{D}^{\prime }$
and
$C_{L}^{\prime }$
), the Strouhal number (
$St$
) and the flow structures. The Reynolds number based on
$D$
is kept constant at
$4.27\times 10^{4}$
. The ratios
$d/D$
and
$L/d$
vary from 0.2 to 1.0 and 1.0 to 8.0 respectively, where
$L$
is the distance from the upstream cylinder centre to the forward stagnation point of the downstream cylinder. The ratios
$d/D$
and
$L/d$
are found, based on extensive hotwire, particle imaging velocimetry, pressure and flow visualization measurements, to have a marked influence on the wake dynamics behind the cylinders. As such, the flow is classified into the reattachment and co-shedding flow regimes, the latter being further subdivided into the lock-in, subharmonic lock-in and no lock-in regions. It is found that the critical spacing that divides the two regimes is dictated by the upstream-cylinder vortex formation length and becomes larger for smaller
$d/D$
. The characteristic flow properties are documented in each regime and subdivided region, including the flow structure,
$St$
, wake width, vortex formation length and the lateral width between the two gap shear layers. The variations in
$C_{D}$
,
$C_{D}^{\prime }$
,
$C_{L}^{\prime }$
and the pressure distribution around the downstream cylinder are connected to the flow physics. |
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ISSN: | 0022-1120 1469-7645 |
DOI: | 10.1017/jfm.2017.735 |