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- W2156459715 abstract "Abstract The torque in turbulent Taylor–Couette flows for shear Reynolds numbers $R{e}_{S} $ up to $3times 1{0}^{4} $ at various mean rotations is studied by means of direct numerical simulations for a radius ratio of $eta = 0. 71$ . Convergence of simulations is tested using three criteria of which the agreement of dissipation values estimated from the torque and from the volume dissipation rate turns out to be most demanding. We evaluate the influence of Taylor vortex heights on the torque for a stationary outer cylinder and select a value of the aspect ratio of $Gamma = 2$ , close to the torque maximum. The local transport resulting in the torque is investigated via the transverse current ${J}^{omega } $ which measures the transport of angular momentum and can be computed from the velocity field. The typical spatial distribution of the individual convective and viscous contributions to the local torque is analysed for a turbulent flow case. To characterize the turbulent statistics of the transport, probability density functions (p.d.f.s) of local current fluctuations are compared with experimental wall shear stress measurements. P.d.f.s of instantaneous torques reveal a fluctuation enhancement in the outer region for strong counter-rotation. Moreover, we find for simulations realizing the same shear $R{e}_{S} geq 2times 1{0}^{4} $ the formation of a torque maximum for moderate counter-rotation with angular velocities ${omega }_{o} approx - 0. 4hspace{0.167em} {omega }_{i} $ . In contrast, for $R{e}_{S} leq 4times 1{0}^{3} $ the torque features a maximum for a stationary outer cylinder. In addition, the effective torque scaling exponent is shown to also depend on the mean rotation state. Finally, we evaluate a close connection between boundary-layer thicknesses and the torque." @default.
- W2156459715 created "2016-06-24" @default.
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- W2156459715 date "2013-02-08" @default.
- W2156459715 modified "2023-09-27" @default.
- W2156459715 title "Direct numerical simulations of local and global torque in Taylor–Couette flow up to <i>Re</i> = 30 000" @default.
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- W2156459715 doi "https://doi.org/10.1017/jfm.2012.618" @default.
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