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Low-order moments of the velocity gradient in homogeneous compressible turbulence
by
Xu, H.
, Fang, L.
, Pumir, A.
, Yang, P.-F.
, Fang, J.
in
Compressibility
/ First principles
/ Fluid flow
/ Fluid mechanics
/ Incompressible flow
/ JFM Rapids
/ Mechanics
/ Physics
/ Turbulence
/ Turbulent flow
/ Velocity
/ Velocity gradient
/ Velocity gradients
2022
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Low-order moments of the velocity gradient in homogeneous compressible turbulence
by
Xu, H.
, Fang, L.
, Pumir, A.
, Yang, P.-F.
, Fang, J.
in
Compressibility
/ First principles
/ Fluid flow
/ Fluid mechanics
/ Incompressible flow
/ JFM Rapids
/ Mechanics
/ Physics
/ Turbulence
/ Turbulent flow
/ Velocity
/ Velocity gradient
/ Velocity gradients
2022
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Do you wish to request the book?
Low-order moments of the velocity gradient in homogeneous compressible turbulence
by
Xu, H.
, Fang, L.
, Pumir, A.
, Yang, P.-F.
, Fang, J.
in
Compressibility
/ First principles
/ Fluid flow
/ Fluid mechanics
/ Incompressible flow
/ JFM Rapids
/ Mechanics
/ Physics
/ Turbulence
/ Turbulent flow
/ Velocity
/ Velocity gradient
/ Velocity gradients
2022
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Low-order moments of the velocity gradient in homogeneous compressible turbulence
Journal Article
Low-order moments of the velocity gradient in homogeneous compressible turbulence
2022
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Overview
We derive from first principles analytic relations for the second- and third-order moments of $\\boldsymbol{\\mathsf{m}}$, the spatial gradient of fluid velocity $\\boldsymbol{u}$, $\\boldsymbol{\\mathsf{m}} = \\nabla \\boldsymbol{u}$, in compressible turbulence, which generalize known relations in incompressible flows. These relations, although derived for homogeneous flows, hold approximately for a mixing layer. We also discuss how to apply these relations to determine all the second- and third-order moments of the velocity gradient experimentally for isotropic compressible turbulence.
Publisher
Cambridge University Press,Cambridge University Press (CUP)
Subject
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