#
# 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 coarsest mesh
# Grid pts: 064
# Quantity: U
#
# index y+ mu mu_sigma
1 0.0 0.0 0.0
2 0.0731257114358 0.00484107221658 2.02333504255e-06
3 0.297456070232 0.0196801810311 8.22747711762e-06
4 0.750624478195 0.0495969882914 2.07398629239e-05
5 1.50959005126 0.0994610310675 4.15271589003e-05
6 2.65041085453 0.173370621218 7.14044984988e-05
7 4.24801979241 0.272553410547 0.000107725947156
8 6.37600381395 0.391120175385 0.000140123414186
9 9.03326137286 0.511644331533 0.000158962844252
10 12.2119626906 0.618654122812 0.000161232248937
11 15.9027415214 0.70586654066 0.000179163775798
12 20.0947227506 0.774245514581 0.000181188972064
13 24.7755544386 0.827517099523 0.000196347814035
14 29.931444217 0.86960947853 0.000200536926989
15 35.5471999283 0.903822247463 0.000198839734249
16 41.606274391 0.932640041177 0.000192481425943
17 48.0908141565 0.957822661092 0.000180269138097
18 54.9817121156 0.980542550814 0.000168601121306
19 62.2586637989 1.00153468395 0.000155573010371
20 69.9002272052 1.02123347133 0.00014408614948
21 77.8838859814 1.03987732831 0.000129193642577
22 86.186115769 1.05758931978 0.000115396666759
23 94.7824535192 1.0744219872 0.000106378996477
24 103.647569576 1.09036299566 0.000101418312849
25 112.755342311 1.10534347324 0.000101945178735
26 122.078935091 1.1192475069 0.000101729257079
27 131.590875357 1.13190973223 0.000106998634017
28 141.263135572 1.14311261978 0.000113910143329
29 151.067215806 1.15259296926 0.000120220251436
30 160.974227711 1.16006438852 0.000125058268334
31 170.954979648 1.16524959811 0.000124975094918
32 180.980062694 1.16792904102 0.000129949046715