Negative Magnus lift acting on a sphere rotating about the axis perpendicular to an incoming flow was investigated using large-eddy simulation at three Reynolds numbers of 1.0 × 104, 2.0 × 105, and 1.14 × 106. The numerical methods used were first validated on a non-rotating sphere, and the spatial resolution around the sphere was determined so as to reproduce the laminar separation, reattachment, and turbulent transition of the boundary layer observed in the vicinity of the critical Reynolds number. The rotating sphere exhibited a positive or negative Magnus effect depending on the Reynolds number and the imposed rotating speed. At Reynolds numbers in the subcritical or supercritical regimes, the direction of the Magnus lift force was independent of the rotational speed. In contrast, the lift force was negative in the critical regime when particular rotating speeds were imposed. This negative Magnus effect was investigated in the context of suppression or promotion of boundary layer transition around the separation point.
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January 2012
Research Article|
January 05 2012
Negative Magnus lift on a rotating sphere at around the critical Reynolds number
Masaya Muto;
Masaya Muto
Division of Mechanical and Space Engineering, Faculty of Engineering,
Hokkaido University
, Kita13, Nishi8, Kita-ku, Sapporo, Hokkaido 060-8628, Japan
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Makoto Tsubokura;
Makoto Tsubokura
a)
Division of Mechanical and Space Engineering, Faculty of Engineering,
Hokkaido University
, Kita13, Nishi8, Kita-ku, Sapporo, Hokkaido 060-8628, Japan
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Nobuyuki Oshima
Nobuyuki Oshima
Division of Mechanical and Space Engineering, Faculty of Engineering,
Hokkaido University
, Kita13, Nishi8, Kita-ku, Sapporo, Hokkaido 060-8628, Japan
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a)
Author to whom correspondence should be addressed. Electronic mail: [email protected]. Tel.: +81-11-706-6723. FAX: +81-11-706-6725.
Physics of Fluids 24, 014102 (2012)
Article history
Received:
February 22 2011
Accepted:
November 17 2011
Citation
Masaya Muto, Makoto Tsubokura, Nobuyuki Oshima; Negative Magnus lift on a rotating sphere at around the critical Reynolds number. Physics of Fluids 1 January 2012; 24 (1): 014102. https://doi.org/10.1063/1.3673571
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