8/24/2014 appendix iii. cfdship-iowa analysis of onset and … · 2015. 2. 23. · 8/24/2014 1...
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Appendix III. CFDShip-Iowa Analysis of Onset and Separation of Instantaneous Vortical Structures, Instability
Analysis and Turbulence Budget for Static Drift Condition
Table III.1-1: Summary of additional instantaneous vortices, apart from the dominant mean vortices, predicted by CFDShip-Iowa V4 DES for DTMB 5415 with
bilge keels at 20 drift at Re = 5.13×106, Fr = 0.28
Flow side Vortex Onset Separation Progression
Leeward
Sonar
Dome
surface
Leading edge vortex,
LE-V
Leading edge
Vertically aligned in between free-surface
and sonar dome
Closed-type
Boundary layer separation Unsteady shedding by axial velocity
Leading edge
free-furface vortex
LE-FSV
Below the free-surface and close to the
leading edge
Circulation induced by the free-surface
Open-closed type
Boundary layer separation
Advected by the flow streamline
underneath the free-surface
Leading edge – Sonar dome
reconnection vortex
LE-SD-R
Separation on sonar dome surface close to
the leading edge (X = 0.008, Z = -0.04) and
slighty upstream (X = 0.03, Z = -0.043).
Closed-type, connects leading edge and sonar
dome separation
Both Boundary layer and cross flow separation
Needs investigation
Free-surface vortex
FSV
Free-surface induced
Aligned along axial direction in between
hull and breaking waves
Open-closed type
Boundary layer separation
Advected along the hull by axial velocity
and towards free-surface bt the SDTV
circulation
Sonar dome-hull
reconnection vortex
SD-H-R
Flow separation on concave surface of
sonar dome (X = 0.068, Z = -0.048) and on
the hull (X = X = 0.055, Z = -0.031)
Closed-type
Both Boundary layer and cross flow separation
Connects hull high pressure source and sonar
dome saddle point
Needs investigation
Fore body keel vortex
FBKV
Concave section of the sonar dome
X = 0.055, Z = -0.037
Free-surface induced downward flow and
upward flow from the concave portion of
sonar dome
Open-type
Boundary layer separation at the sonar dome-
keel intersection
Advected by streamwise velocity
Moves towards the hull due to
lifting generted by SDTV
Leeward bilge keel vortex,
BKV
Vortex separation behind blunt body due to
incoming cross flow
Multiple separations along the bilge keel
Open-type
Shear layer separation Advected by freestream velocity
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Table III.1-2: Vortices and scaling for DTMB 5415 with bilge keels at 20 drift simulation.
Vortex Instability type
Unsteadiness Measurement
Location Period Frequency (f) Length (L)
Velocity
(U) St=fL/U
Windward
side
BKTV Helical Points are shown in
Fig. III.1-13 Results shown in Fig. III.1-14
Bow free surface vortex
FSBW2
Plunging wave
breaking Analysis required
Shoulder free surface
vortex
Spilling wave
breaking Analysis Required
Leeward side
SDTV Helical Points are shown in
Fig. III.1-12 Results shown in Fig. III.1-14
LW-FBKV Shear-layer X=0.2, Y=-0.11, Z=-0.0436 0.0625-
0.0667 15.0-16.0 =1.89×10-4 1.02
0.0028-
0.0030
Leeward free surface
vortex FSBW1
Plunging
breaking wave X=0.16, Y=-0.158, Z=-0.0148
0.055-
0.067 14.93-18.18 1.00
Shoulder free surface
vortex FSBW3
Spilling wave
breaking Analysis Required
SDTV induced wave
breaking vortex FS3
Spilling wave
breaking Analysis Required
Leeward bilge keel vortex Analysis Required
Sonar dome separation
bubble
Shear-layer, BSL1 X=0.056, Y=-0.168, Z=-0.0327 0.0714 14.0 =4.23×10-4 1.03 0.0059
Shear-layer, BSL2 X=0.078, Y=-0.176, Z=-0.0513 0.0769-
0.0833 12.05 -13.00 =1.45×10-4 1.14
0.0015-
0.0017
Karman-like, BK X=0.088, Y=-0.168, Z=-0.0454 0.091 10.99 Half wake width
H=0.0144 1.20 0.132
Flapping-like Analysis Required
Transom Transom vortices Karman-like Analysis Required Half the distance between BSL1 and BSL2 instabilities.
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(a) 10 M grid URANS (b) 10M grid DES
(b) 48M grid DES (c) 250M grid DES
Figure III.1-1: Free-surface elevation contour obtained from (a) 10M grid URANS, (b) 10M grid DES, (c) 48M grid DES and (d) 250M grid DES. Contour levels
are from -0.01 to 0.01 with intervals of 4×10-4. Figure (a) shows the inset locations used in the figures below.
Inset A
Inset B
Inset C
Inset D
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(a)
(b)
Figure III.1-2: (a) View of the vortical structures (Q = 2000) on the leeward sonar dome surface. (b) Hull surface streamline for =20
case obtained using CFDShip-Iowa (DES, 10M) instantanesou solution.
Free-surface
Vortex, FSV
Open Separation
Line
Saddle point
Closed Separation
Open Separation
Line
Low pressure sink
High pressure source
Converging
streamlines
Converging
streamlines
Converging
streamlines Saddle point
Closed Separation
Sink
Leading Edge Free-
Surface Vortex
LE-FSV
Leading Edge Vortex,
LE-V
Leading edge – Sonar dome reconnection vortex
LE-SD-R
Sonar dome- Hull
reconnection vortex
SD-H-R
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Figure III.1-3: Vortices on the windward side are shown using Q = 300. Surface streamline on the windward sonar dome surface for
=20 case obtained using CFDShip-Iowa (DES, 10M) instantanesou solution.
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Figure III.1-4: Surface streamline on the leeward leading edge and Q=5000 showing the vortical structures for =20 case obtained
using CFDShip-Iowa (DES, 10M) instantanesou solution .
Leading Edge
Separation Line
Saddle point
Boundary layer separates
Flow-streamline
LE-FSV
LE-V
X=0.035 X=0.025
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(a)
(b)
Figure III.1-5: Flow streamline below the free-surface showing the generation of the LE-FSV for =20 case obtained using CFDShip-
Iowa (DES, 10M) instantanesou solution.
LE-FSV
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(a)
(b)
Figure III.1-6: (a) View of the LE-SD-R vortex using Q = 5000, flow streamline at Z = -0.043, and slice X = 0.03 shows the vortex
using Q = 10000 contours (red line). (b) Cross-flow recirculation associated with LE-SD-R vortex on the sonar dome for =20 case
obtained using CFDShip-Iowa (DES, 10M) instantanesou solution.
LE-SD-R
Z = -0.043
X=0.03 X=0.03 X=0.035 X=0.035
Z = -0.043
Z = -0.043
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Figure III.1-7: Shoulder free-surface vortex FSV is shown using Q = 2000. Slices Z = -0.021, X = 0.5 – 0.1 are shown to analyze the
generation of the vortex for =20 case obtained using CFDShip-Iowa (DES, 10M) instantanesou solution.
X=0.1 X=0.05
Z=-0.021
Z=-0.021
Free-surface
Vortex, FSV
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Figure III.1-8: Sonar dome –Hull reconnection vortex is shown by Q = 2000 for =20 case obtained using CFDShip-Iowa (DES, 10M)
instantanesou solution.
Sonar dome- Hull
reconnection vortex
SD-H-R
Z=-0.041
Connection on hull
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Inset A Inset B Inset C Inset D
(a) 10M grid, URANS
(b) 10M grid, DES
(c) 48M grid, DES
(d) 250M grid, DES
Fig. III.1-9: Wave breaking pattern predicted for obtained using CFDShip-Iowa on 10M, 48M and 250M grids. Inset A-D locations are shown in Fig. III.1-1.
Windward shoulder
breaking wave scar
Leeward shoulder
breaking wave scar
Sonar done vortex induced
breaking wave scar
Transom breaking wave scar
Leeward bow wave
breaking scars
Windward bow wave
breaking scar
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Fig. III.1-10: Leeward side view of the isosurfaces of Q=300 for an instantaneous solution T=7.5L/U using 10M grid. Isosurfaces are colored using pressure and
free-surface using z.
Sonar Dome Vortex
(SDTV)
Leeward Free-surface
Vortex (FSBW1)
LW-FBKV
Shear-layer
Instability (BSL1)
Shear-layer
Instability (BSL2)
Karman-like
Instability (BK)
X=0.088
Z=-0.04
X=0.088
Z=-0.04
BSL1
BSL2 BK
LW-BKV
Windward Fore-
body Keel Vortex
Leeward Fore-
body Keel Vortex
Transom vortices,
shown using Q = 100
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Fig. III.1-11: Windward side view of the isosurfaces of Q=300 for an instantaneous solution T=7.5L/U using 10M grid. Isosurfaces are colored using pressure
and free-surface using z.
Windward Free-surface Vortex (FSBW2)
Bilge keel
Tip Vortex (BKTV)
Leeward After-body keel
Vortex (ABKV)
Leeward SDTV induced free-
surface Vortex (FS3)
Windward After-body keel
Vortex (ABKV)
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Fig. III.1-12: Instantaneous solution streamlines at several X planes show the inception of SDTV at X=0.125, Y=-0.1434, Z=-0.0542 and advection on leeward side. Contours are for
pressure.
SDTV inception
X=0.20 X=0.16 X=0.13 X=0.125 X=0.12
P1
P2
P3
P4 P5
SDTV
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Fig. III.1-13: Instantaneous solution streamlines at several X planes show Bilge keel tip vortex (BKTV) formation at X=0.375, Y=0.00277, Z=-0.0339, which is advected to the port side.
Contours are for pressure.
X=0.375 X=0.6 X=0.75 X=0.85 X=1.0
BKTV
BKTV
P1
P3
P2
P4
P6
P5
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(a)
(b)
Fig. III.1-14: Variation of (a) dimensionless frequency and (b) product frequency and distance from origin as a function of stream wise distance along vortex core
for SDTV and BKTV.
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Fig. III.1-15: Slices of instantaneous flow field shows inception of BSL1 at X=0.056, Y=-0.168, Z=-0.0327 and BSL2 at X=0.078, Y=-0.176, Z=-0.0513. Counter
rotating KHB1 and KHB2 merge at shown at X=0.084 slice and are advected away from the sonar dome bulb as shown in X=0.092-0.1 slices. Contours are for
pressure.
X=0.056 X=0.078 X=0.084 X=0.088
X=0.092 X=0.096 X=0.1
Z=-0.04
Karman-like
Instability (BK) Shear-layer
Instability (BSL1)
Shear-layer
Instability (BSL2)
Shear-layer
Instability (BSL1)
Inception
(P1)
Shear-layer
Instability (BSL2)
Inception (P2)
BSL1
FSBW1
Karman-like
Instability (BK)
(P3)
Z=0.04
X=0.088
X=0.078 X=0.056
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(a) (b)
(c)
Fig. III.1-16: Dominant frequency for (a) BSL1, (b) BSL2 and (c) BK.
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(a)
(b)
Fig. III.1-17: (a) Instantaneous solution streamlines at several X planes show boundary layer flow separation at X=0.2, Y=-0.11, Z=-0.0436, which eventually forms KSL at X=0.6.
Contours are for pressure. (b) KSL dominant frequency.
X=0.2 X=0.3 X=0.4 X=0.5 X=0.6
KSL inception
(P4)
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(a)
(b)
Fig. III.1-18: (a) FSBW1 dominant frequency and (b) FSBW2 dominant frequency.
0
0.02
0.04
0.06
0.08
0.1
0 0.1 0.2 0.3 0.4
Am
pli
tud
e
Period
250M Grid
48M Grid
10M Grid
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(a) 10M Grid
BK
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(b) 48M Grid
Fig. III.1-19: TKE budget at x/L=0.1.
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(a) 10M Grid
SDTV KSL
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(b) 48M Grid
Fig. III.1-20: TKE budget at x/L=0.2.
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(a) 10M Grid
SDTV BKK
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(b) 48M Grid
Fig. III.1-21: TKE budget at x/L=0.4.
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(a) 10M Grid
SDTV
KSL BKK
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(b) 48M Grid
Fig. III.1-22: TKE budget at x/L=0.6.
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(a) 10M Grid
FS3
SDTV KTV
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(b) 48M Grid
Fig. III.1-23: TKE budget at x/L=0.8.
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(a) 10M Grid
KTV SDTV
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(b) 48M Grid
Fig. III.1-24: TKE budget at x/L=1.0.
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(a) 10M Grid
SDTV
KTV
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(b) 48M Grid
Fig. III.1-25: TKE budget at x/L=1.1.