#
# 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---
#
# Small Box nominal mesh
# Grid pts: 128
# Quantity: U
#
# index y+ mu mu_sigma
1 0.0 0.0 0.0
2 0.0731257114358 0.00464269342583 2.30172055161e-06
3 0.297456070232 0.0188726315632 9.35924522183e-06
4 0.750624478195 0.0475644731041 2.35947386473e-05
5 1.50959005126 0.0953898569913 4.72644739498e-05
6 2.65041085453 0.166367847697 8.16767469842e-05
7 4.24801979241 0.262370719047 0.000122647654432
8 6.37600381395 0.379543946266 0.000163895174137
9 9.03326137286 0.502482674954 0.000190051131456
10 12.2119626906 0.614811280953 0.000192480849797
11 15.9027415214 0.707510970273 0.000190135852852
12 20.0947227506 0.779828305268 0.000198697714314
13 24.7755544386 0.835255052341 0.000216780737847
14 29.931444217 0.878115730056 0.000221640696457
15 35.5471999283 0.912141890409 0.000213617310208
16 41.606274391 0.940185933114 0.000205912673572
17 48.0908141565 0.964278458004 0.000185364583667
18 54.9817121156 0.985767533588 0.000174077801553
19 62.2586637989 1.00550486426 0.000159100887486
20 69.9002272052 1.02396827113 0.000142396840926
21 77.8838859814 1.04149249364 0.000130167536143
22 86.186115769 1.05821430964 0.000120573216273
23 94.7824535192 1.07417564569 0.000112813571826
24 103.647569576 1.08933705958 0.000110251353863
25 112.755342311 1.10361689701 0.00011114284526
26 122.078935091 1.11689781429 0.00011331689962
27 131.590875357 1.12900788162 0.000115766822528
28 141.263135572 1.13972778678 0.00012080496981
29 151.067215806 1.14875428289 0.000122645433694
30 160.974227711 1.15584907267 0.00012067081392
31 170.954979648 1.16076054401 0.00012473692538
32 180.980062694 1.16328358234 0.000127553922523