1974
DOI: 10.1017/s0022112074001170
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Measurements in the thick axisymmetric turbulent boundary layer near the tail of a body of revolution

Abstract: Detailed measurements of pressure distributions, mean velocity profiles and Reynolds stresses were made in the thick axisymmetric turbulent boundary layer near the tail of a body of revolution. The results indicate a number of important differences between the behaviour of a thick and a thin boundary layer. The thick boundary layer is characterized by significant variations in static pressure across it and an abnormally low level of turbulence. The staticpressure variation is associated with a strong interacti… Show more

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Cited by 53 publications
(31 citation statements)
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“…Jiménez et al (2010a,b) attributed it to the thick boundary layer developing along the stern of the DSub model. This is consistent with observations in earlier experiments by Patel, Nakayama & Damian (1974) and Merz, Yi & Przirembel (1986). In figure 14 the averaged turbulent kinetic energy, k, is shown at three different meridian planes up…”
Section: Bimodal Behaviour Of the Wake And Effect Of The Finssupporting
confidence: 90%
“…Jiménez et al (2010a,b) attributed it to the thick boundary layer developing along the stern of the DSub model. This is consistent with observations in earlier experiments by Patel, Nakayama & Damian (1974) and Merz, Yi & Przirembel (1986). In figure 14 the averaged turbulent kinetic energy, k, is shown at three different meridian planes up…”
Section: Bimodal Behaviour Of the Wake And Effect Of The Finssupporting
confidence: 90%
“…The pressure then decreases over the region of convex curvature near the start of the stern taper, before increasing over the region of concave curvature near the end of the stern. The concave portion of the stern has been identified as a region where the boundary-layer thickens rapidly due to a significant static pressure variation across the boundary layer (Patel, Nakayama & Damian 1974;Huang et al 1992). Figure 6.…”
Section: Resultsmentioning
confidence: 99%
“…In the plots of spectra, the frequency /has been normalised as kO where k is the wave number 2TrflU x and the spectral density as Q(k) = (IV27T0) E(f)luT, so that 8 / <&(k)dk=\ (10) The spectral distributions at large y/0 (Figs. 24,25) indicate Reynolds number independence when scaled on 17, and 0. In these distributions there is no sub-range where the spectrum has any extended power law variation in k, such as k~5 13 .…”
Section: Turbulence Measurementsmentioning
confidence: 99%