# # The data in this file was extracted from a direct numerical simulation # of fully developed plane turbulent channel flow. # # References: # # - Statistics: Oliver et al (2013) 'Estimating Uncertainties in Statistics Computed from DNS', J. of Fluid Mech, in preparation. # - Numerical Method: Kim, Moin & Moser, 1987, J. Fluid Mech. vol 177, 133-166 # - Codebase: Lee, Malaya & Moser (2013) 'Petascale direct numerical simulation of turbulent channel flow on up to 768K cores', # Proceedings of the International Conference for High Performance Computing, Networking, Storage and Analysis (SC13) # # Date created: 2013-10-07 15:18 # ---End of Header--- # # Large Box coarse mesh # Grid pts: 090 # Quantity: omgz # # index y+ mu mu_sigma 1 0.0 4.40492375036 0.00446554120658 2 0.0247013826935 4.40308662242 0.00446284986583 3 0.091465709539 4.39860296939 0.004456251755 4 0.217627032827 4.39160660474 0.00444576336862 5 0.420480559207 4.3831125911 0.00443176974925 6 0.717271338623 4.37438768514 0.00441132495906 7 1.12518298605 4.36378981803 0.00436933826792 8 1.6613264434 4.34012375541 0.00426567148297 9 2.3180274063 4.2806781841 0.00404471209863 10 3.09485639226 4.15611389774 0.00367037677217 11 3.99130535507 3.95473119484 0.00317246648996 12 5.00678801705 3.70181470225 0.00263501890815 13 6.14064025247 3.44981726839 0.00218949064906 14 7.39212052187 3.24899804634 0.0019671887502 15 8.76041035709 3.11445266344 0.00194269885526 16 10.2446148965 3.02509764873 0.00209126713422 17 11.8437634701 2.95111534222 0.00201596667281 18 13.5568102348 2.87180583901 0.00189196293095 19 15.3826348578 2.77953711052 0.00174118834622 20 17.3200432496 2.6754381248 0.00159915803467 21 19.3677683451 2.56284301137 0.00147095200121 22 21.5244709318 2.44527316524 0.00134988421943 23 23.7887405262 2.3256935393 0.00124802926574 24 26.1590962958 2.20567182794 0.00115964005647 25 28.6339880277 2.08685895748 0.00112126586934 26 31.2117971425 1.97157930704 0.00114435081438 27 33.890837753 1.86169901261 0.00114238019585 28 36.6693577663 1.75806863744 0.00135855493255 29 39.5455400302 1.66093356337 0.00131295835087 30 42.5175035213 1.5703810102 0.00121946045985 31 45.5833045752 1.48643442405 0.000938657961494 32 48.7409381579 1.40907852931 0.000918014236075 33 51.9883391767 1.33794918631 0.000948046800433 34 55.3233838312 1.27234006206 0.000956943737273 35 58.7438910018 1.21188302368 0.000941592626805 36 62.2476236768 1.15622275612 0.000931559667417 37 65.8322904146 1.10467636542 0.000927642234896 38 69.495546843 1.05698789811 0.00122522935735 39 73.234997192 1.01295896766 0.00124660219647 40 77.0481958608 0.97196603924 0.000951412537371 41 80.9326490173 0.933655543193 0.000927008823073 42 84.8858162287 0.897896517706 0.000916332646469 43 88.9051121234 0.864172776522 0.000917744259341 44 92.9879080816 0.831926489844 0.000886320070095 45 97.1315339546 0.801427897447 0.000889294800258 46 101.333279811 0.773071572936 0.000873107424461 47 105.590397708 0.746431163102 0.000874701715986 48 109.90010349 0.72128650067 0.00099970844638 49 114.259578611 0.697874800781 0.00102747060712 50 118.665971972 0.676068091086 0.000914826385892 51 123.116401792 0.655610645249 0.000916019021785 52 127.607957489 0.636659040862 0.000924801512953 53 132.137701587 0.61944075788 0.000921855168498 54 136.702671632 0.603752669936 0.000900423527881 55 141.299882133 0.589568800087 0.0008412626724 56 145.926326514 0.577269537401 0.000833469840694 57 150.57897908 0.56685792546 0.000842167958361 58 155.254796997 0.557953174509 0.00084097525253 59 159.950722278 0.550391047533 0.000846800164608 60 164.663683789 0.544278261593 0.000863307630716 61 169.390599253 0.539553023272 0.000889427638222 62 174.128377265 0.536059405634 0.000938867672172 63 178.87391932 0.533797674392 0.000949668305616 64 183.624121832 0.532656104591 0.000918634968354