%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%% %%%%%% %%%%%% Turbulent Plane Poiseuille flow %%%%%% %%%%%% %%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%% %%%%%% %%%%%% Supported by the German Science Foundation (DFG) %%%%%% %%%%%% %%%%%% %%%%%% Projects: OB 96/39-1 %%%%%% %%%%%% OB 96/48-1 %%%%%% %%%%%% %%%%%% %%%%%% and %%%%%% %%%%%% %%%%%% %%%%%% MINECO/FEDER %%%%%% %%%%%% Project: RTI2018-102256-B-I00 %%%%%% %%%%%% %%%%%% %%%%%% 2014 - 2021 %%%%%% %%%%%% %%%%%% %%%%%% %%%%%% %%%%%% Chair of Fluid Dynamics %%%%%% %%%%%% %%%%%% %%%%%% Department of Mechanical Engineering, %%%%%% %%%%%% Technische Unversitaet Darmstadt, %%%%%% %%%%%% Otto-Berndt-Str. 2, 64287 Darmstadt, Germany %%%%%% %%%%%% %%%%%% %%%%%% & %%%%%% %%%%%% %%%%%% %%%%%% IUMPA %%%%%% %%%%%% %%%%%% %%%%%% Universitat Politecnica de Valencia, %%%%%% %%%%%% Camino de Vera, s/n 46022 Valencia, Spain %%%%%% %%%%%% %%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%% %%%%%% %%%%%% <<< CAUTION >>> %%%%%% %%%%%% %%%%%% %%%%%% All rights are reserved by the Chair of Fluid Dynamics. %%%%%% %%%%%% No part of the data described herein may be represented %%%%%% %%%%%% without reference. The data base may be used without %%%%%% %%%%%% notification to the author's laboratory. %%%%%% %%%%%% %%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% %% %% REFERENCES: %% %% 1. Turbulence statistics of arbitrary moments of wall-bounded %% %% shear flows: A symmetry approach %% %% M. Oberlack, S. Hoyas, S. Kraheberger, F. Alcantara-Avila and %% %% J. Laux %% %% Accepted in PRL %% %% %% %% 2. Wall turbulence at high friction Reynolds numbers %% %% %% %% S. Hoyas, M. Oberlack, S. Kraheberger, F. Alcantara-Avila and %% %% J. Laux %% %% Accepted in PRF %% %% %% Please check the final references before citing these papers %% %% %% NOMENCLATURE: %% %% x = streamwise coordinate %% %% y = wall-normal coordinate %% %% z = spanwise coordinate %% %% h = channel half-width %% %% U = mean streamwise velocity %% %% utau = friction velocity %% %% nu = kinematic viscosity %% %% Retau = Reynolds number utau*h/nu %% %% u',v',w' = rms values of streamwise, wall-normal and spanwise %% %% velocity fluctuations %% %% uv', = Reynolds shear stresses %% %% dU/dy = viscous stress %% %% (.)+ = normalized by utau and nu %% %% %% %% %% %% BOX SIZE in h (x,y,z): 2pi|2|1pi %% %% FLOW CONDITIONS: Retau = 10049 (Re = 290000), %% %% utau = 0.034629 %% %% %% %% Data file created: September 06, 2021 %% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % y/h y+ U+ u'+ v'+ w'+ uv'+ dU/dy+ 0.00000000 0.00000000 0.00000000 0.00000000 0.00000000 0.00000000 0.00000000 1.00000000 0.00003027 0.30422051 0.30431263 0.13805900 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1892.13968736 23.81903115 2.00894026 1.08140295 1.27785074 -0.81196694 0.00132605 0.18913683 1900.69292423 23.83034730 2.00711953 1.08101440 1.27695596 -0.81111948 0.00132003 0.18998895 1909.25614810 23.84162574 2.00530262 1.08062478 1.27606625 -0.81027092 0.00131414 0.19084206 1917.82933486 23.85286705 2.00348976 1.08023422 1.27518093 -0.80942134 0.00130831 0.19169616 1926.41246054 23.86407178 2.00168093 1.07984284 1.27429913 -0.80857069 0.00130257 0.19255125 1935.00550131 23.87524042 1.99987549 1.07945060 1.27342046 -0.80771898 0.00129690 0.19340733 1943.60843347 23.88637322 1.99807292 1.07905730 1.27254426 -0.80686627 0.00129125 0.19426438 1952.22123351 23.89747024 1.99627319 1.07866272 1.27167035 -0.80601253 0.00128564 0.19512241 1960.84387802 23.90853199 1.99447574 1.07826669 1.27079879 -0.80515773 0.00128012 0.19598143 1969.47634376 23.91955893 1.99267955 1.07786929 1.26992925 -0.80430187 0.00127465 0.19684141 1978.11860764 23.93055120 1.99088341 1.07747083 1.26906103 -0.80344503 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