Author:
COLEMAN G. N.,KIM J.,SPALART P. R.
Abstract
Channel flow, initially fully developed and two-dimensional, is subjected to mean
strains that emulate the effect of rapid changes of streamwise and spanwise pressure
gradients in three-dimensional boundary layers, ducts, or diffusers. As in previous
studies of homogeneous turbulence, this is done by deforming the domain of a
direct numerical simulation (DNS); here however the domain is periodic in only
two directions and contains parallel walls. The velocity difference between the inner
and outer layers is controlled by accelerating the channel walls in their own plane,
as in earlier studies of three-dimensional channel flows. By simultaneously moving
the walls and straining the domain we duplicate both the inner and outer regions
of the spatially developing case. The results are used to address basic physics and
modelling issues. Flows subject to impulsive mean three-dimensionality with and
without the mean deceleration of an adverse pressure gradient (APG) are considered:
strains imitating swept-wing and pure skewing (sideways turning) three-dimensional
boundary layers are imposed. The APG influences the structure of the turbulence,
measured for example by the ratio of shear stress to kinetic energy, much more than
does the pure skewing. For both deformations, the evolution of the Reynolds stress
is profoundly affected by changes to the velocity–pressure-gradient correlation Πij.
This term – which represents the finite time required for the mean strain to modify
the shape and orientation of the turbulent motions – is primarily responsible for the
difference (lag) in direction between the mean shear and the turbulent shear stresses, a
well-known feature of perturbed three-dimensional boundary layers. Files containing
the DNS database and model-testing software are available from the authors for
distribution, as tools for future closure-model testing.
Publisher
Cambridge University Press (CUP)
Subject
Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics
Cited by
42 articles.
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