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0.00
0.00
-0.10
-0.10
-0.20
-0.20
-0.30
-0.30
RE
= 5 413
RE
=4144
a
= 0.0525000
-0.40
-0.40
a
= 0.0600000
1.0E-8 1.0E-7 1.0E-6 1.0E-5 1.0E-4
Diss
1.0E-3 1.0E-2 1.0E-1
1.0E-8 1.0E-7 1.0E-6 1.0E-5 1.0E-4 1.0E-3 1.0E-2 1.0E-1
Diss
0.00
0.00
-0.10
-0.10
-0.20
-0.20
-0.30
-0.30
RE
= 3045
RE
= 2114
-0.40
-0.40
a
= 0.0450000
a
= 0.0375000
1.0E-8 1.0E-7 1.0E-6 1.0E-5 1.0E-4 1.0E-3 1.0E-2 1.0E-1
1.0E-8
1.0E-7 1.0E-6
1.0E-5 1.0E-4
1.0E-3 1.0E-2 1.0E-1
Diss
Diss
0.00
0.00
-0.10
-0.10
-0.20
-0.20
-0.30
-0.30
RE
= 1353
RE
= 761
-0.40
-0.40
a
= 0.0300000
a
= 0.0225000
1.0E-8 1.0E-7 1.0E-6 1.0E-5 1.0E-4 1.0E-3 1.0E-2 1.0E-1
1.0E-8 1.0E-7 1.0E-6 1.0E-5 1.0E-4 1.0E-3 1.0E-2 1.0E-1
Diss
Diss
0.00
-0.10
-0.10
-0.20
-0.20
-0.30
-0.30
RE
= 338
a
RE
= 84
a
-0.40
= 0.0150000
-0.40
= 0.00750000
1.0E-8 1.0E-7 1.0E-6 1.0E-5 1.0E-4 1.0E-3 1.0E-2 1.0E-1
1.0E-8 1.0E-7 1.0E-6 1.0E-5 1.0E-4 1.0E-3 1.0E-2 1.0E-1
Diss
Diss
Figure 9.11 Vertical profiles of the volumetric dissipation
Diss
(
m
2
/
s
3
)
as a function of depth
Z
(
m
)
(Chalikov, 2010, personal communication, numerical model of non-breaking wave-induced turbu-
lence in potential waves). Different subplots show profiles for different wave amplitudes
a
and
corresponding wave Reynolds numbers
(7.70)
denoted as
RE
, as indicated within the panels
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