% Filename : LM_Channel_0550_mean_stdev.txt % % Description : Estimated uncertainty due to finite statistical sample, expressed as the standard deviation, % for the statistical data provided in the file: LM_Channel_0550_mean_prof.txt % % Total number of data points : 192 % % % % % The data in this file was extracted from a direct numerical simulation % of fully developed plane turbulent channel flow. The file is available at % http://turbulence.ices.utexas.edu, where it will be updated as necessary. % % When publishing results using this data, the following paper should be % cited as the source: % % Myoungkyu Lee and Robert D. Moser, % Direct numerical simulation of turbulent channel flow up to Re_tau = 5200, % 2015, Journal of Fluid Mechanics, vol. 774, pp. 395-415 % % The paper can be found at http://journals.cambridge.org/article_S0022112015002682 % % NOTE: before publication, please check % http://turbulence.ices.utexas.edu for any updates to the data and an % updated citation % % % Contact to Robert D. Moser(rmoser@ices.utexas.edu) or M.K. Lee(leemk@uh.edu) for questions. % % % The parameters defining the simulation from which this data were extracted are: % % Grid (streamwise) nx = 1536 % Grid (wall-normal) ny = 384 % Grid (spanwise) nz = 1024 % Streamwise domain size Lx = 8pi % Spanwise domain size Lz = 3pi % B-Spline order n = 7 % Kinematic Viscosity nu = 1.00000e-04 % Channel half width delta = 1.000 % Avg streamwise vel U_mean = 1.000 % Friction vel u_tau = 5.43496e-02 % Re_tau Re_tau = 543.496 % % % All data are normalized by u_tau and nu (signified with a ^+) except % for y/delta % % This file was last updated on 6/15/2015. % % % % Remark: % % y/delta : Grid point in wall-normal direction, Normalized by channel half width % y^+ : Grid point in wall-normal direction % U : Mean profile of streamwise velocity % dU/dy : Derivative of U in wall-normal direction % W : Mean profile of spanwise velocity % P : Mean profile of pressure % % * Data at y/delta = 1.0 is not computed due to code performance optimization % % ** W should be zero due to (statistical) symmetries in the flow. % It is reported here none-the-less as an indicator of the quality of the statistics. % % -----------End of header--------- % % y/delta y^+ U dU/dy W P %----------------------------------------------------------------------------------------------------------------------------------------------------- 0.000000000000000e+00 0.000000000000000e+00 0.000000000000000e+00 0.000000000000000e+00 0.000000000000000e+00 0.000000000000000e+00 4.960055044689327e-06 2.695770315769523e-03 2.472021768083773e-06 1.159920752622755e-03 1.716446614629383e-06 2.840846114748564e-17 2.479993079318454e-05 1.347866438236128e-02 1.235981491353074e-05 1.159897797987096e-03 8.582112832760510e-06 1.768704375589502e-14 6.943835963846290e-05 3.773947405876450e-02 3.460599450530935e-05 1.159846359262437e-03 2.402939442662646e-05 1.077820039875175e-12 1.487923519430945e-04 8.086805528724719e-02 7.415074201104638e-05 1.159755113079632e-03 5.148994506032673e-05 2.238188167126407e-11 2.727765073938793e-04 1.482529538173228e-01 1.359299972037499e-04 1.159610738204773e-03 9.439393844650677e-05 2.469212826932563e-10 4.513023265247940e-04 2.452810310211923e-01 2.248726994384341e-04 1.159391104372017e-03 1.561684110894281e-04 1.788574677591262e-09 6.942775224545450e-04 3.773370898258246e-01 3.458951559993224e-04 1.159047725026375e-03 2.402337693030450e-04 9.569095725083351e-09 1.006645277842999e-03 5.471077304725138e-01 5.014177442383012e-04 1.158478077628967e-03 3.482817322937066e-04 3.988685941584334e-08 1.388383901632650e-03 7.545811639572240e-01 6.913390633722158e-04 1.157478222580266e-03 4.802686275229898e-04 1.344499829200363e-07 1.839466885598995e-03 9.997429831646912e-01 9.154500535497387e-04 1.155673027240623e-03 6.361234395501528e-04 3.812995887389889e-07 2.359862906192278e-03 1.282576163869408e+00 1.173329350983490e-03 1.152442018157799e-03 8.157386740616590e-04 9.397262591345409e-07 2.949535826711647e-03 1.603061065917264e+00 1.464173525349734e-03 1.146849706539957e-03 1.018962182038871e-03 2.063698070807734e-06 3.608444699815139e-03 1.961175434589719e+00 1.786551277527823e-03 1.137607128659882e-03 1.245593922628236e-03 4.117088770114551e-06 4.336543770362744e-03 2.356894402148990e+00 2.138088989109074e-03 1.123101777000943e-03 1.495394115868680e-03 7.574950939965482e-06 5.133782478594084e-03 2.790190489565113e+00 2.515126537730521e-03 1.101533508078702e-03 1.768109652309856e-03 1.300795034594923e-05 6.000105463638716e-03 3.261033608423775e+00 2.912421786131510e-03 1.071174830105364e-03 2.063520815035180e-03 2.105084381632052e-05 6.935452567361056e-03 3.769391063016017e+00 3.323014184278068e-03 1.030733503491773e-03 2.381497257760977e-03 3.235934928518885e-05 7.939758838537370e-03 4.315227552608415e+00 3.738359418765773e-03 9.797531120679921e-04 2.722030254876503e-03 4.756211958327623e-05 9.012954537366280e-03 4.898505173894514e+00 4.148800563408196e-03 9.189883170311583e-04 3.085184538184044e-03 6.721543689121655e-05 1.015496514031144e-02 5.519183423626813e+00 4.544355606996871e-03 8.507549678985870e-04 3.470901606816550e-03 9.176776183810016e-05 1.136571134527642e-02 6.177219201429278e+00 4.915717265212359e-03 7.792028946346179e-04 3.878602275798035e-03 1.215397629955650e-04 1.264510907711180e-02 6.872566812790456e+00 5.255318390539851e-03 7.099215406184503e-04 4.306596553343354e-03 1.567226200687606e-04 1.399306949345314e-02 7.605177972236348e+00 5.558310536087270e-03 6.479731981688923e-04 4.751422139656270e-03 1.973931236844708e-04 1.540949899089039e-02 8.375001806683503e+00 5.823294543794343e-03 5.955771403132956e-04 5.207350870656132e-03 2.435399962081787e-04 1.689429921146768e-02 9.181984858971585e+00 6.052621119509220e-03 5.521477703257548e-04 5.666300637104963e-03 2.950914437297812e-04 1.844736704951344e-02 1.002607109157555e+01 6.252103421227291e-03 5.170142157408509e-04 6.118189407350373e-03 3.519275728859558e-04 2.006859465880007e-02 1.090720189049688e+01 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