TL;DR: In this paper, a linear stability analysis was carried out for axial flow between a rotating porous inner cylinder and a concentric, stationary, porous outer cylinder when radial flow is present for several radius ratios.
Abstract: A linear stability analysis was carried out for axial flow between a rotating porous inner cylinder and a concentric, stationary, porous outer cylinder when radial flow is present for several radius ratios. The radial Reynolds number, based on the radial velocity at the inner cylinder and the inner radius, was varied from −15 to 15, and the axial Reynolds number based on the mean axial velocity and the annular gap was varied from 0 to 10. Linear stability analysis for axisymmetric perturbations results in an eigenvalue problem that was solved using a numerical technique based on the Runge–Kutta method combined with a shooting procedure. At a given radius ratio, the critical Taylor number at which Taylor vortices first appear for radial outflow decreases slightly for small positive radial Reynolds numbers and then increases as the radial Reynolds number becomes more positive. For radial inflow, the critical Taylor number increases as the radial Reynolds number becomes more negative. For a given radial Reyn...
TL;DR: In this paper, the viscous/inviscid interaction of a supersonic turbulent boundary layer and a sharp fin-generated shock wave was explored, and the effect of Reyn...
Abstract: The current experimental investigation explores the viscous/inviscid interaction of a supersonic turbulent boundary layer and a sharp fin-generated shock wave. The study examines the effect of Reyn...
TL;DR: A detailed study of Reynolds stress realizability issues is presented in this article, where the Cauchy-Schwarz constraint on rapid pressure-strain correlation closure is revealed and examined.
Abstract: A detailed study of Reynolds stress realizability issues is presented in this paper. A direct relation between Reynolds stress realizability and the Cauchy–Schwarz constraint on rapid pressure–strain correlation closure is revealed and examined. Model computations are used to demonstrate that realizability violation of the Reynolds stresses is preceded by unrealizable rapid pressure–strain correlation (correlation violating the Schwarz inequality) in a wide variety of homogeneous flows considered. It is also shown that realizable Reynolds stresses do not guarantee that the underlying rapid pressure–strain correlation model is realizable (satisfies the Schwarz inequality). It confirms that to achieve a fully-realizable physically-attainable turbulence model, realizability constraints (Girimaji 2002 J. Fluid Mech submitted) on the rapid pressure–strain correlation must be satisfied. When the rapid pressure–strain closure is truncated using constraints, a piece-wise linear model that fully satisfies the Reyn...
Abstract: This paper presents the results of experimental investigations on the aerodynamic drag of roof-mounted insulators for use on low- and high-speed trains. Wind tunnel investigations at different Reyn...