A TWO-TIME SCALE FOR SHIP MANEUVERING IN A … Skejic.pdf · a seaway with application to joint...
Transcript of A TWO-TIME SCALE FOR SHIP MANEUVERING IN A … Skejic.pdf · a seaway with application to joint...
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MARINTEK
CeSOS/AMOS 2013 Conference
Renato Skejic
A TWO-TIME SCALE FOR SHIP MANEUVERING IN A SEAWAY WITH APPLICATION TO JOINT
MANEUVERS OF TWO SHIPS
May 27 - 29, 2013.
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
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CONTENT IntroductionUnified seakeeping and maneuvering model
Numerical studies
Conclusions
• Modular concept• Summary
• Particulars
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
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INTRODUCTION
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
The ship maneuvering characteristics:- calm water (traditional approach, early design stages)- seaway (the environmental loads: wind/waves/current/ice)
Combined seakeeping and maneuvering analysis is important for:- maneuvers and close proximity marine operations carried out in complex
environmental conditions (waves, wind, current; ice)in order to satisfy requirements for:
operability, feasibilitysafety, efficiency
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
(Examples: passing, meeting,
• Involve: the floating/stationary objects of different size with/without the forward speed(s)and with/without the propulsive, maneuvering and control capabilities
• Performed in: coastal or open and deep waters
overtaking, replenishment, lightering, inspection maneuver)
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• Carried out: under specific conditions and requirements (low, moderate speeds) in order to accomplish given tasks in different regional and environmental zones
- presence of combined effects of the weather conditions (waves, wind, current, ice), constrained waters with limited water depth and speed of the objects
Close proximity marine operations:
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Formulation: Two-Time Scale approach; Skejic and Faltinsen (2008, 2013)
Model assumption:
Communication between the scales:
• slowly varying (nonlinear maneuvering)
• rapidly varying (seakeeping; regular and irregular waves)
- slowly varying parameters through modular maneuvering concept (physical decomposition of the interacting ship(s)/propeller(s)/rudder(s)/flow effects)
- Froude number Fn <≈ 0.25
Model particulars: - forward speed drop- maneuvers with moderate/high rudder angles
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
- based on the rational approach (real time)
UNIFIED SEAKEEPING AND MANEUVERING MODEL
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• Maneuvering module
Modules are:• Resistance and propulsion
- ‘Holtrop – Mennen’ (1982) method(total calm water resistance with/without the finite water depth/channel effects)
- Selected type of propellers – Carlton (1994), Yasukawa (2006, 2009)
- Generalized 4 DOF slender body theory model – Söding (1982)- 6 DOF slender body theory and 3D model with the finite water depth/channel effects
– Skejic (2012, 2013)
• Nonlinear viscous cross-flow drag module
• Rudder module
(based on the Cross-flow principle - Faltinsen, 1990; 2005)
(Selected type of rudders - Ankudinov et al., 1993; Kijima et al., 1993)
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
• Uniform current module
• Wind load module (work in progress)
- Horizontal and/or vertical plane(s) – Artyszuk (2004)
- Newman and Tuck (1974) slender body theory (infinite fluid)- Xiang and Faltinsen (2010) 3D model (infinite fluid)
• Hydrodynamic interaction loads module (2 ships) – calm water
Work in progress: inclusion - free surface and/or the finite water depth/channel effects
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• Motion control modules (‘autopilots’)Fossen and Breivik (2009, 2011)
Type II
Type I
- maneuvers for abeam, tandem configurations - overtaking, meeting maneuvers
- specific type of maneuvers with the constrains
Ship to be lightered
SYNCHRONIZATIONMODULE
Lighteringship
Position and Velocity
Position and Velocity
Position and Velocity
HeadingControl
Heading Reference
SpeedControl
Speed Reference
STEERINGMODULE
Transverse Reference
Longitudinal Reference
Position and Velocity
Propulsion CommandSpeed
Rudder Command
Heading Angle and Rate
Type I
Type II
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with …
• Mean 2nd order wave loads module; Single ship (Regular waves – deep water)- slender body theories- 3D theory, Xiang and Faltinsen (2011)
AMOS
• Slow - drift 2nd order wave loads module; Single ship (Irregular waves – deep water)- slender body theories, Skejic and Faltinsen (2013) based on Newman (1974) approx.- 2D spectral formulation of a seaway S(ω) (long-crested wave field)
- surge
- sway
- yaw
Time (s)
H1/3 = 3.0 m, T2 = 10.0 sH1/3 = 4.0 m, T2 = 10.0 sH1/3 = 5.0 m, T2 = 10.0 sH1/3 = 7.0 m, T2 = 10.0 sH1/3 = 8.0 m, T2 = 10.0 s
ω (rad/s)
S(ω)
(m2 /s
)
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
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Hydrodynamic interaction loads module; Two ships (Irregular waves)
Work in progress: 3D spectral formulation of a seaway S(ω,β) Short-crested irregular wave field
- 3D theory, Xiang and Faltinsen (2011)
Note: In two (or multiple) ships configuration the hydrodynamic interaction (calm water/waves) can be neglected or taken into account depending on the relative forward speed and position between two ships.
The finite water depth/channel effects in waves
• Hydrodynamic interaction loads module; Two ships (Regular waves – deep water)
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
Resistanceand
Propulsion
Rudder(s)
ViscousDrag
ExternalLoading
Singlefloating objects
(mono-, multihulls)Ships,
Wind Turbines,Docks, etc.
Two or Multiplefloating objects
Unified Model – Structure, Capabilities and Applications
BASEUnified Model
Calm waterInfinite/Finite water depth
Channel effects
Operabilityanalysis
Environmentalanalysis
Capabilities
Safetyanalysis
Efficiencyanalysis
Feasibilityanalysis
Applications
Short timeduration
Long timeduration
Weather routingCollision risk (avoidance) evaluation
Human response versus complexity of marine operation(s) and/or environmental conditionsOperational evaluation concerning the environmental conditions and/or complexity of marine operation(s)
Pollution aspects
CurrentIceWind
Waves
MotionControl
'autopilots' Calmwater
WavesWind
Current
Ice
Hydrodyn.Interaction
Dynamics:mooringfenders
Additionalmodule(s)?
MO
DULA
R
C
NO
E
T
C
P
Unified Seakeeping and Maneuvering Model – Summary
Economic aspects related to fuel consumptions and associated costs
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
NUMERICAL STUDIESMain particulars ‘MARINER’ ‘S7-175’ ‘KVLCC2’ ‘Aframax’ ‘Storage facility’ ‘MARINER-(1:4)’
LPP (≡ L) 160.934 m 175.0 m 320.0 m 230.0 m 50.0 m 40.23 mB 23.165 m 25.4 m 58.0 m 42.0 m 43.3 m 5.78 m
T (even keel) 7.468 m 9.50 m 20.8 m (full load) 7.5 m (ballast) 5.0 m 1.867 mCB 0.61 0.5716 0.8097 0.78 0.75 0.61
COG (0.0, 0.0, - 2.45) m (0.0, 0.0, 0.02) m (0.0, 0.0, - 8.06) m (0.0, 0.0, - 2.88) m (0.0, 0.0, 0.0) m (0.0, 0.0, - 0.696) mCOB (0.0, 0.0, - 3.48) m (0.0, 0.0, - 4.27) m (0.0, 0.0, - 10.87) m (0.0, 0.0, - 3.6) m (0.0, 0.0, - 2.3) m (0.0, 0.0, - 0.87) m
Propellers 1 (6.7 m) 4 bladesWAGENINGEN – B SER.
CustomYasukawa (2006, 2009)
1 (9.86 m) 5 bladesWAGENINGEN – B SER.
1 (6.8 m) 5 bladesWAGENINGEN – B SER.
N/A 1 (1.198 m) 5 bladesWAGENINGEN – B SER
Rudders 1 (25.25 m2) 1 (32.46 m2) 1 (174.74 m2) 1 (57.87 m2) N/A 1 (2.84 m2)Thrusters N/A N/A N/A N/A N/A N/A
Main characteristics of the floating objects
‘KVLCC2’Moeri tanker
‘Aframax’ ‘Storage facility’
‘MARINER-(1:4)’
‘MARINER’
‘S7- 175’ (‘SR 180’ )
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
Calm and deep water
CalculationYasukawa (2006, 2009)
‘S7-175’ (‘SR 180’ ) hull: – 35.0°Port Turnmaneuver with approach forward speed12.079 knots in calm and deep water
TRANSFER IN METERS
AD
VAN
CE
INM
ETE
RS
-200 0 200 400 600 800 1000 1200-800
-600
-400
-200
0
200
400
600
800
CalculationFull Scale Trial
‘MARINER’ hull: 20.9° Starboard Turnmaneuver with approach forward speed15.4 knots in calm and deep water
SINGLE SHIP (mono-, multihulls)
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(kno
ts)
Time (s)
uYasukawa (2006, 2009)
v
(deg
.)
Time (s)
-δ
β
Yasukawa (2006, 2009)
(deg
./s)
Time (s)
rYasukawa (2006, 2009)
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
χ (deg.) χ (deg.) χ (deg.)
RX /(ρgζa2B2/L) RY /(ρgζa
2B2/L) MZ /(ρgζa2BL)
Regular waves (deep water)λ/L = 0.7, η = 270°
ζa (m)
Yasukawa (2006, 2009)
η = 270°
‘S7-175’ (‘SR 180’ ) hull: – 35.0°Port Turn maneuver with approach forward speed 12.079 knots in regular waves with wave amplitude 1.75 maς =
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‘MARINER’ hull: 20.9° Starboard Turn maneuver with approach forward speed 15.4 knots in regular waves with wave amplitude 1.5 maς =
TRANSFER IN METERS
ADV
ANC
EIN
MET
ERS
0 400 800 1200
-800
-400
0
400
800η = 150°
Calm waterFaltinsen et al. (1980), λ/L=1.0Salvesen (1974), λ/L=1.0Asymptotic theoryFaltinsen et al. (1980),λ/L=0.45
INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
RX /(ρgζa2B2/L)
χ (deg.)-600-450-300-1500150
-10
-8
-6
-4
-2
0
-600-450-300-1500150
-30
-20
-10
0
10
20
RY /(ρgζa2B2/L)
χ (deg.)
MZ /(ρgζa2BL)
-600-450-300-1500150
-0.4
-0.3
-0.2
-0.1
0
0.1
0.2
0.3
χ (deg.)
Regular waves (deep water) - continue
ZZ PATH
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
Uncertainty and mean value of ship(s) maneuveringsimulations in seaway
Irregular waves (deep water)
‘MARINER’ hull: 20.9° Starboard Turn maneuver with approach forward speed 15.4knots in irregular waves (ISSC,1978 spectrum: H1/3 = 7.0 m, T2 = 10.0 s)
η = 150°
Calm water
S1S2S3S4S5S6
Ship paths forrandom seeds:
β – calm waterβ – for random seeds: S1, S2, S3, S4, S5 and S6
(deg
.)
Time (s) Time (s)
r – calm waterr – for random seeds: S1, S2, S3, S4, S5 and S6
(deg
./s)
Time (s)
v – calm waterv – for random seeds: S1, S2, S3, S4, S5 and S6
u – calm wateru – for random seeds: S1, S2, S3, S4, S5 and S6
(kno
ts)
C PATH
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
Calm and deep water
The close proximity maneuvers• Particulars: - short or long time duration
- carried out in different environmental conditions- increased collision hazard due to the hydrodynamic interaction effects
2. 3. 4. 5.
High collision risk
ApproachAbeam
Departure
• Overtaking maneuver
1.1.1.
‘Aframax’
‘KVLCC2’
OC PATHAND PATHCOLLISION
TWO SHIPS (mono-, multihulls)
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
- lightering ship ‘Aframax’ - (RED SHIP), initial position (200.0, - 200.0) m with the approach speed of 6.0 knots
- ship to be lightered ‘KVLCC2 – Moeri tanker’ - (BLUE SHIP), initial position (800.0, 400.0) m with the approach speed of 4.0 knots
• Lightering maneuver - configuration
- desired: transverse clearance 12.5 m, longitudinal distance 20.0 mC LIGHT FORCE
MOMENTPATH
- inspection ship scaled ‘MARINER - (1:4)’ - (RED), initial position (- 100.0, 100.0) m with the approach speed of 6.0 knots
- floating object ‘Storage facility’ - (BLUE), initial position (10.07, - 3.17) m
• Inspection maneuver - configuration
- desired: ship |steady turning radius| = 60.0 m- calm water (the floating object is moored)
INSPECT 2
- uniform current: |VC| = 0.2916 knots, ψC = 315° (the floating object isfree to drift)
INSPECT 1
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
Regular waves (deep water)
- lightering ship ‘Aframax’ - (RED SHIP), initial position (200.0, - 200.0) m with the approach speed of 6.0 knots
- ship to be lightered ‘KVLCC2 – Moeri tanker’ - (BLUE SHIP), initial position (800.0, 400.0) m with the approach speed of 4.0 knots
• Lightering maneuver - configuration
- desired: transverse clearance 12.5 m, longitudinal distance 20.0 m,constant heading angle 22.5°
- incident waves: η = 157.5° (port head beam sea), λ = 287.99 m, ζa = 1.5 m
W LIGHT FORCEMOMENT
PATH
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
CONCLUSIONS
Maneuvering of a single ship in a seaway
Close proximity maneuvers and complex marine operations in a seaway
• Without ‘autopilot’ motion control system (mimics qualified bridge and deckpersonnel) the close proximity maneuvers and complex marine operations incalm water/seaway with zero collision risk tolerance can not be accomplished
• The hydrodynamic interaction loads alone or combined with other weather conditions(waves, wind, current, ice) have significant influence on the maneuvering behavior ofobjects involved in the close proximity maneuvers and complex marine operations
• Unified seakeeping and maneuvering model based on slowly varying maneuveringtime scale accounts for the wave field loads obtained on rational way fromseakeeping analysis
• Incident regular/irregular waves can have significant influence on ship maneuvering• Due to complexity of the ship maneuvering problem in a seaway further investigations
in both; theoretical and experimental directions are needed
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INTRODUCTION UNIFIED MODEL NUMERICAL STUDIES CONCLUSIONS
Skejic: A Two – Time Scale for Ship Maneuveing in a Seaway with … AMOS
Faltinsen, O. M., Minsaas, K., Liapis, N. and Skjørdal, S. O. (1980) Prediction of resistance and propulsion of a ship in a seaway. In Proc. of the13th Symp. on Naval Hyd., pp. 505–529, Tokyo, Japan.
Faltinsen, O. M. (1990) Sea Loads on Ships and Offshore Structures. Cambridge University Press.Faltinsen, O. M. (2005) Hydrodynamics of High–Speed Marine Vehicles. Cambridge University Press.Faltinsen, O.M. MODELLING OF MANOEUVRING WITH ATTENTION TO SHIP-SHIP INTERACTION AND WIND WAVES. 2nd Int.
Conference on Ship Manoeuvring in Shallow and Confined Water: Ship to Ship Interaction, May 18-20, 2011, Trondheim, Norway.Holtrop, J. and Mennen, G. G. J., 1982, “An approximate power prediction method”, Int. Shipbuild. Progr. 29.Kashiwagi, M. (1992) 'Added Resistance, Wave–Induced Steady Sway Force and Yaw Moment on an Advancing Ship' Ship Tech. Res. (39), pp. 3–
16.Newman, J. N. (1977) Marine Hydrodynamics. Cambridge: The MIT Press.Skejic, R. and Berg, T. E., 2009, “Hydrodynamic Interaction Effects during Lightering Operation in Calm Water – Theoretical Aspects” In
Proceedings of the International Conference on Marine Simulations and Ship Maneuverability - MARSIM 2009, Panama City, Panama.Skejic, R. and Berg, T. E., 2010, “Combined Seakeeping and Maneuvering analysis of a Two Ship Lightering Operation” In Proceedings of the 29th
International Conference on Ocean, Offshore and Arctic Engineering – OMAE 2010, Shanghai, China.Skejic, R. and Faltinsen, O.M. (2008) A unified seakeeping and maneuvering analysis of ships in regular waves. J. of Marine Science and
Technology, DOI 10.1007/s00773-008-0025-2, http://www.springerlink.com/content/88373xm3g12h4067/fulltext.pdf.Skejic, R. and Faltinsen, O.M. (2013) Maneuvering behavior of ships in irregular waves. OMAE 2013, Nantes, France.Skejic, R., 2008, “Maneuvering and Seakeeping of a Single Ship and of Two Ships in Interaction”, PhD thesis, NTNU Trondheim, Norway.Xiang, X. and Faltinsen, O.M. TIME DOMAIN SIMULATION OF TWO INTERACTING SHIPS ADVANCING PARALLEL IN WAVES.
OMAE 2011, June 19-24, 2011, Rotterdam, The Netherlands.Yasukawa, H., 2006, “Simulations of ship maneuvering in waves (1st report: turning motion)”, Journal of the Japan Society of Naval Architects and
Ocean Engineers, 4:127–136.Yasukawa, H. and Nakayama, Y., 2009, “6-DOF motion simulations of a turning ship in regular waves”, International Conference on Marine
Simulation and Ship Manoeuvrability, MARSIM’09, Panama City, Panama.
References