2009
DOI: 10.1016/j.cnsns.2008.08.019
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A numerical simulation of flow between two rotating coaxial frustum cones

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Cited by 8 publications
(6 citation statements)
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“…So far, the studies of the flow in RLFR have not been given due attention. However, for the upside down device of with the inner one rotating and the outer one at rest have been experimentally studied by Wimmer [4,5] and numerically by Noui-Mehidi et al [6,7], Xu et al [8,9] and Li et al [10]. In [4,5] Wimmer studied the stability of basic flow and the transition to Taylor vortices, as well as the occurrence of Taylor vortex at different geometries.…”
Section: R Rmentioning
confidence: 99%
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“…So far, the studies of the flow in RLFR have not been given due attention. However, for the upside down device of with the inner one rotating and the outer one at rest have been experimentally studied by Wimmer [4,5] and numerically by Noui-Mehidi et al [6,7], Xu et al [8,9] and Li et al [10]. In [4,5] Wimmer studied the stability of basic flow and the transition to Taylor vortices, as well as the occurrence of Taylor vortex at different geometries.…”
Section: R Rmentioning
confidence: 99%
“…Noui-Mehidi et al [6,7] investigated the effect of wall alignment on the flow and the stability of the helical flow, as well as the transition to turbulence. Xu et al [8] studied the dependence of the velocity and the pressure magnitude on the cone inclination. In [9] Xu et al showed that the behavior of the flow is dominated by a competition between the meridional flow and the radial flow.…”
Section: R Rmentioning
confidence: 99%
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“…The behavior of CC flow has been studied by some research workers, both numerically and experimentally. Most results are about the transition to Taylor vortices and turbulence (see Noui-Mehidi et al [3,4] and Xu et al [8]), the existence of steady solution of this problem has not received general concern. As TC flow is the limit case of CC flow, this stimulates us to investigate the existence of steady solution of CC flow mathematically.…”
Section: Introductionmentioning
confidence: 99%
“…It is mentioned that the vortices number is very sensitive to the apex angle [5][6][7][8]. More recently, Xu et al [11] showed in their numerical simulations that the maximum velocity and the pressure magnitudes decrease with increasing the cone apex angle. Xu et al [12] observed that the behavior of the conical flow is dominated by a competition between the meridional flow and the radial flow.…”
Section: Introductionmentioning
confidence: 99%