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- W2189342880 abstract "Consider uniform flow past an oscillating body. Assume that the resulting far-field flow consists of both steady and time periodic components. The time periodic components can be decomposed into a Fourier expansion series of time harmonic components. The form of the steady component in terms of the steady oseenlet is well-known. However, the time-harmonic components in terms of the oscillatory oseenlet do not yet appear to be in the literature. The oscillatory oseenlet solution is presented for the velocity and pressure, and the forces generated by them are calculated and shown to be oscillatory. The formulation is checked against known solutions in the following two limits: As the frequency of the oscillations tend to zero, it is shown that the steady oseenlet solution is recovered; Also, as the Reynolds number of the flow tends to zero, it is shown that the oscillatory stokeslet solution is recovered. Both the oscillatory stokeslet and oscillatory oseenlet solutions are represented by velocity potentials, and the oscillatory oseenlets are used to give a far-field velocity expansion." @default.
- W2189342880 created "2016-06-24" @default.
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- W2189342880 date "2011-01-01" @default.
- W2189342880 modified "2023-09-28" @default.
- W2189342880 title "ON OSCILLATORY OSEENLETS: THE FORCES GENERATED BY THEM, THE FAR FIELD EXPANSION OBTAINED USING THEM, AND THEIR RELATION TO OSCILLATORY STOKESLETS" @default.
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