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TRANSCRIPT
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Predictability of
Japan / East Sea (JES) System to
Uncertain Initial / Lateral Boundary Conditions
and Surface Winds
Predictability Predictability of of
Japan / East Sea (JES) System Japan / East Sea (JES) System to to
Uncertain Initial / Lateral Uncertain Initial / Lateral Boundary Conditions Boundary Conditions
and and Surface Winds Surface Winds
LCDR. Chin-Lung Fang LCDR. ChinLCDR. Chin--Lung Fang Lung Fang
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OutlineOutlineOutline
• Introduction• Experimental design• Statistical analysis methods • Results• Conclusions
•• IntroductionIntroduction•• Experimental designExperimental design•• Statistical analysis methods Statistical analysis methods •• ResultsResults•• ConclusionsConclusions
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IntroductionIntroduction
• Three Difficulties
• JES Geography & bottom topography
• Princeton Ocean Model
•• Three Three DifficultiesDifficulties
•• JES JES Geography & Geography & bottom bottom topographytopography
•• Princeton Princeton Ocean ModelOcean Model
Numerical ocean modelingNumerical ocean modelingNumerical ocean modeling
Initial- and Boundary-value problems
InitialInitial-- and and BoundaryBoundary--value problemsvalue problems
Three major difficultiesThreeThree major difficultiesmajor difficulties
Uncertainty of the initial
velocity condition
Uncertainty Uncertainty of the of the initial initial
velocity velocity conditioncondition
Uncertainty of the open
boundary condition
Uncertainty Uncertainty of the of the open open
boundary boundary conditioncondition
Uncertainty of the
atmospheric forcing
Uncertainty Uncertainty of the of the
atmospheric atmospheric forcingforcing
It is important for us to investigate the response of a ocean model to
these uncertainties.
It is important for us to investigate It is important for us to investigate the response of a ocean model to the response of a ocean model to
these uncertaintiesthese uncertainties. .
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IntroductionIntroduction
• Three Difficulties
• JESGeography & bottom topography
• Princeton Ocean Model
•• Three Three DifficultiesDifficulties
•• JESJESGeography & Geography & bottom bottom topographytopography
•• Princeton Princeton Ocean ModelOcean Model
Tatar Strait (connects with the Okhotsk Sea)
Tatar StraitTatar Strait (connects with the OkhotskOkhotsk SeaSea)
Soya Strait (connects with the Okhotsk Sea)
Soya StraitSoya Strait (connects with the OkhotskOkhotsk SeaSea)
Tsugaru Strait(connects with the North Pacific)
TsugaruTsugaru StraitStrait(connects with the North North PacificPacific)
Korea/Tsushima Strait (connects with the North Pacific)
Korea/Tsushima Korea/Tsushima StraitStrait (connects with the North North PacificPacific)
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IntroductionIntroduction• Three
Difficulties• JES
Geography & bottom topography
• Princeton Ocean Model• General
information• Surface &
lateral boundary forcing
• Two step initialization
•• Three Three DifficultiesDifficulties
•• JES JES Geography & Geography & bottom bottom topographytopography
•• Princeton Princeton Ocean ModelOcean Model•• General General
informationinformation•• Surface & Surface &
lateral lateral boundary boundary forcingforcing
•• Two step Two step initializationinitialization
POM : a timePOM : a time--dependent, primitive equation model rendered dependent, primitive equation model rendered on a threeon a three--dimensional grid that includes realistic dimensional grid that includes realistic topography and a free surface.topography and a free surface.
Z=0σ =0
σ =-1
2323σσ levelslevels
1010’’ (11~15 Km)(11~15 Km)
1010’’ (18 Km)(18 Km)
91 grid points91 grid points10
0 gr
id p
oint
s10
0 gr
id p
oint
s
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IntroductionIntroduction•• Wind stress at each time step is interpolated Wind stress at each time step is interpolated
from monthly mean climatological wind stress from monthly mean climatological wind stress from COADS (1945from COADS (1945--1989). 1989).
•• Volume transports at open boundaries are Volume transports at open boundaries are specified from historical data. specified from historical data.
• Three Difficulties
• JES Geography & bottom topography
• Princeton Ocean Model• General
information• Surface &
lateral boundary forcing
• Two step initialization
•• Three Three DifficultiesDifficulties
•• JES JES Geography & Geography & bottom bottom topographytopography
•• Princeton Princeton Ocean ModelOcean Model•• General General
informationinformation•• Surface & Surface &
lateral lateral boundary boundary forcingforcing
•• Two step Two step initializationinitialization
1.41.42.22.22.02.01.21.20.40.40.30.3Tsushima strait Tsushima strait ((inflowinflow))
--1.051.05--1.551.55--1.451.45--0.850.85--0.350.35--0.250.25TsugaruTsugaru strait strait ((outflowoutflow))
--0.40.4--0.70.7--0.60.6--0.40.4--0.10.1--0.10.1Soya strait (Soya strait (outflowoutflow))
0.050.050.050.050.050.050.050.050.050.050.050.05Tatar strait (Tatar strait (inflowinflow))
Dec.Dec.Oct.Oct.Aug.Aug.Jun.Jun.Apr.Apr.Feb.Feb.MonthMonth
Unit: Sv, 1 Sv = 106 m3s-1
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IntroductionIntroduction• Three
Difficulties• JES
Geography & bottom topography
• Princeton Ocean Model• General
information• Surface &
lateral boundary forcing
• Two step initialization
•• Three Three DifficultiesDifficulties
•• JES JES Geography & Geography & bottom bottom topographytopography
•• Princeton Princeton Ocean ModelOcean Model•• General General
informationinformation•• Surface & Surface &
lateral lateral boundary boundary forcingforcing
•• Two step Two step initializationinitialization
•From zero velocity and Tcand Sc fields (Levitus).•Wind stress from COADS data & without flux forcing.
•From zero velocity and Tcand Sc fields (Levitus).•Wind stress from COADS data & without flux forcing.
JD-1 JD-360/JD-1 JD-360
The final states are taken as initial conditions for the second step
The final states are taken as initial conditions for the second step
JD-1 JD-360/JD-1 JD-180
I.C.I.C.
I.C.I.C.
F.S.F.S.
F.S. (VJD180,TJD180,SJD180)F.S. (VVJD180JD180,T,TJD180JD180,S,SJD180JD180)
The first step:The first step:
The second step:The second step:
•From the final states of the first step.•Wind stress from COADS data & with flux forcing.
•From the final states of the first step.•Wind stress from COADS data & with flux forcing.
The final states are taken as standard initial conditions (V0,T0,S0) for the experiments.
The final states are taken as standard initial conditions (VV00,T,T00,S,S00) for the experiments.
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Experimental DesignExperimental Design
11
10 Combination of uncertaintyCombination of uncertainty
9
8Uncertain lateral boundary transportlateral boundary transport
7
6Uncertain wind stresswind stress
5
4
3
2Uncertain velocity initialization processesvelocity initialization processes
1
Control runControl run0
PropertyExperiment
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Experimental DesignExperimental Design
• Control Run• Uncertain
Initial Conditions
• Uncertain Wind Forcing
• Uncertain Lateral Transport
• Combined Uncertainty
•• Control RunControl Run•• Uncertain Uncertain
Initial Initial ConditionsConditions
•• Uncertain Uncertain Wind ForcingWind Forcing
•• Uncertain Uncertain Lateral Lateral TransportTransport
•• Combined Combined UncertaintyUncertainty
JD-180 JD-360
I.C.I.C.
•From the standard initial conditions(V0 = VJD180 , T0 = TJD180 , S0 = SJD180) .•Lateral transport from historical data and Wind stress from COADS data & with flux forcing.
•From the standard initial conditions(VV00 = V= VJD180JD180 , T, T00 = T= TJD180JD180 , S, S00 = S= SJD180JD180) .•Lateral transport from historical data and Wind stress from COADS data & with flux forcing.
The simulated temperature and salinity fields and circulation pattern are consistent with observational studies (Chu et al. 2003).
The simulated temperature and salinity fields and circulation pattern are consistent with observational studies (Chu et al. 2003).
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Experimental DesignExperimental Design
• Control Run• Uncertain
Initial Conditions
• Uncertain Wind Forcing
• Uncertain Lateral Transport
• Combined Uncertainty
•• Control RunControl Run•• Uncertain Uncertain
Initial Initial ConditionsConditions
•• Uncertain Uncertain Wind ForcingWind Forcing
•• Uncertain Uncertain Lateral Lateral TransportTransport
•• Combined Combined UncertaintyUncertainty
Same as Run-0Same as Run-0T0 = TJD180,S0 = SJD180
4
Same as Run-0Same as Run-0T0 = TJD180,S0 = SJD180
3
Same as Run-0Same as Run-0T0 = TJD180,S0 = SJD180
2
Same as Run-0Same as Run-0V0 = 0 ,T0 = TJD180,S0 = SJD180
1
Lateral Lateral Boundary Boundary ConditionsConditions
Wind ForcingWind ForcingInitial Initial ConditionsConditionsExperiment Experiment
( )0 90 ,
DiagD=V V
( )0 60 ,
DiagD=V V
( )0 30 ,
DiagD=V V
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Experimental DesignExperimental Design
• Control Run• Uncertain
Initial Conditions
• Uncertain Wind Forcing
• Uncertain Lateral Transport
• Combined Uncertainty
•• Control RunControl Run•• Uncertain Uncertain
Initial Initial ConditionsConditions
•• Uncertain Uncertain Wind ForcingWind Forcing
•• Uncertain Uncertain Lateral Lateral TransportTransport
•• Combined Combined UncertaintyUncertainty
Same as RunSame as Run--00
Adding Gaussian Adding Gaussian random noise with random noise with zero mean and zero mean and 1.0 1.0 m/sm/s noise intensitynoise intensity
Same as RunSame as Run--0066
Same as RunSame as Run--00
Adding Gaussian Adding Gaussian random noise with random noise with zero mean and zero mean and 0.5 0.5 m/sm/s noise intensitynoise intensity
Same as RunSame as Run--0055
Lateral Lateral Boundary Boundary ConditionsConditions
Wind ForcingWind ForcingInitial Initial ConditionsConditionsExperiment Experiment
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Experimental DesignExperimental Design
• Control Run• Uncertain
Initial Conditions
• Uncertain Wind Forcing
• Uncertain Lateral Transport
• Combined Uncertainty
•• Control RunControl Run•• Uncertain Uncertain
Initial Initial ConditionsConditions
•• Uncertain Uncertain Wind ForcingWind Forcing
•• Uncertain Uncertain Lateral Lateral TransportTransport
•• Combined Combined UncertaintyUncertainty
Adding Gaussian Adding Gaussian random noise with random noise with the zero mean and the zero mean and
noise intensity being noise intensity being 10%10% of the transport of the transport
(control run)(control run)
Same as RunSame as Run--00Same as RunSame as Run--0088
Adding Gaussian Adding Gaussian random noise with random noise with the zero mean and the zero mean and
noise intensity being noise intensity being 5%5% of the transport of the transport
(control run)(control run)
Same as RunSame as Run--00Same as RunSame as Run--0077
Lateral Boundary Lateral Boundary ConditionsConditionsWind ForcingWind Forcing
Initial Initial ConditionsConditionsExperiment Experiment
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Experimental DesignExperimental Design
• Control Run• Uncertain
Initial Conditions
• Uncertain Wind Forcing
• Uncertain Lateral Transport
• Combined Uncertainty
•• Control RunControl Run•• Uncertain Uncertain
Initial Initial ConditionsConditions
•• Uncertain Uncertain Wind ForcingWind Forcing
•• Uncertain Uncertain Lateral Lateral TransportTransport
•• Combined Combined UncertaintyUncertainty
T0=TJD180,S0=SJD180
T0=TJD180,S0=SJD180
Adding Gaussian random noise with noise intensity being 10% of the transport (control run)
Adding Gaussian random noise with 1.0 m/s
noise intensity
11
Adding Gaussian random noise with noise intensity being 10% of the transport (control run)
Same as Run-010
Same as Run-0
Adding Gaussian random noise with 1.0 m/s
noise intensity
T0 = TJD180,S0 = SJD180
9
Lateral Boundary Lateral Boundary ConditionsConditionsWind forcingWind forcing
Initial Initial conditionsconditionsExperiment Experiment
( )0 30 ,
DiagD=V V
( )0 30 ,
DiagD=V V
( )0 30 ,
DiagD=V V
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Statistical Analysis MethodsStatistical Analysis Methods
Model Error :Model Error :Model Error :
Root Mean Square Error (RMSE) :
Root Mean Root Mean Square Error Square Error (RMSE) :(RMSE) :
Relative Root Mean Square Error (RRMSE) :
Relative Root Relative Root Mean Square Mean Square Error (RRMSE) :Error (RRMSE) :
2 2
1 1
1( , ) ( , , , ) ( , , , )y x
u v
M M
i j i j
j i
RMSE z t x y z t x y z tMy Mx
ψ ψ= =
= ∆ + ∆ × ∑∑
( , , , ) ( , , , ) ( , , , )c ex y z t x y z t x y z tψ ψ ψ∆ = −
2 2
1 1
2 2
1 1
( , , , ) ( , , , )( , )
( , , , ) ( , , , )
y x
u v
y x
u v
M M
i j i jj i
M M
c i j c i jj i
x y z t x y z tRRMSE z t
x y z t x y z t
ψ ψ
ψ ψ
= =
= =
∆ +∆ =
+
∑∑
∑∑
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Model Errors Due To Initial Conditions
Model Errors Due To Initial Conditions
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
The 5The 5thth DayDay The 180The 180thth DayDay
T0 = TJD180,S0 = SJD180
4
T0 = TJD180,S0 = SJD180
3
T0 = TJD180,S0 = SJD180
2
V0 = 0 ,T0 = TJD180,S0 = SJD180
1
Initial Initial ConditionsConditionsExperiment Experiment
( )0 90 ,
DiagD=V V
( )0 60 ,
DiagD=V V
( )0 30 ,
DiagD=V V
Model error is decreasing with time.
Model error is decreasing with time.
Difference among each run is < 0.3 cm/s
Difference among each run is < 0.3< 0.3 cm/sDifference among the
four runs is not significant.
Difference among the four runs is not significant.
Difference among each run is < 0.15 cm/s
Difference among each run is < 0.15< 0.15 cm/s
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Model Errors Due To Initial Conditions
Model Errors Due To Initial Conditions
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
Model error is decreasing with time.
Model error is decreasing with time.
Difference among the four runs is not significant.
Difference among the four runs is not significant.
Difference among each run is < 0.2cm/s
Difference among each run is < 0.2< 0.2cm/s
Difference among each run is < 0.1cm/s
Difference among each run is < 0.1< 0.1cm/s
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Model Errors Due To Initial Conditions
Model Errors Due To Initial Conditions
• Model Error Distribution
• Relative Root Mean Square Error (RRMSE)• Vertical
Variation• Temporal
Evolution
•• Model Error Model Error DistributionDistribution
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)• Vertical
Variation• Temporal
Evolution
75% In Run 1
75% 75% In Run 1In Run 1
The 5The 5thth DayDay
26% In Run 2
26% 26% In Run 2In Run 2
50%50%
20%20%
Effects to the horizontal velocity prediction are quite significant.
Effects to the horizontal velocity prediction are quite significant.
No obvious difference among these four runs.
No obvious difference among these four runs.
The 180The 180thth DayDay
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Model Errors Due To Wind Forcing
Model Errors Due To Wind Forcing
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
Adding Gaussian Adding Gaussian random noise with random noise with zero mean and zero mean and 1.0 1.0 m/sm/s noise intensitynoise intensity
66
Adding Gaussian Adding Gaussian random noise with random noise with zero mean and zero mean and 0.5 0.5 m/sm/s noise intensitynoise intensity
55
Wind ForcingWind ForcingExperiment Experiment
Model error is increasing with time.
Model error is increasing with time.
Larger model error in Run 6.
Larger model error in Run 6.
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Model Errors Due To Wind Forcing
Model Errors Due To Wind Forcing
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
Model error is increasing with time.
Model error is increasing with time.
Larger model error in Run 6.
Larger model error in Run 6.
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Model Errors Due To Wind Forcing
Model Errors Due To Wind Forcing
• Model Error Distribution
• Relative Root Mean Square Error (RRMSE)• Vertical
Variation• Temporal
Evolution
•• Model Error Model Error DistributionDistribution
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)• Vertical
Variation• Temporal
Evolution
Larger model error in Run 6.
Larger model error in Run 6.
Effects to the horizontal velocity prediction are quite significant.
Effects to the horizontal velocity prediction are quite significant.
The 5The 5thth DayDay The 180The 180thth DayDay
58% In Run 6
58% 58% In Run 6In Run 6
76% In Run 6
76% 76% In Run 6In Run 6
28%28%
11%11%
Run 5Run 5
Run 6Run 6
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Model Errors Due To Open Boundary Conditions
Model Errors Due To Open Boundary Conditions
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
Adding Gaussian Adding Gaussian random noise with random noise with the zero mean and the zero mean and
noise intensity being noise intensity being 10%10% of the transport of the transport
(control run)(control run)
88
Adding Gaussian Adding Gaussian random noise with random noise with the zero mean and the zero mean and
noise intensity being noise intensity being 5%5% of the transport of the transport
(control run)(control run)
77
Lateral Boundary Lateral Boundary ConditionsConditionsExperiment Experiment
Model error is increasing with time.
Model error is increasing with time.
Larger model error in Run 8.
Larger model error in Run 8.
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Model Errors Due To Open Boundary Conditions
Model Errors Due To Open Boundary Conditions
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
Model error is increasing with time.
Model error is increasing with time.
Larger model error in Run 8.
Larger model error in Run 8.
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Model Errors Due To Open Boundary Conditions
Model Errors Due To Open Boundary Conditions
• Model Error Distribution
• Relative Root Mean Square Error (RRMSE)• Vertical
Variation• Temporal
Evolution
•• Model Error Model Error DistributionDistribution
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)• Vertical
Variation• Temporal
Evolution
Larger model error in Run 8.
Larger model error in Run 8.
Effects to the horizontal velocity prediction are quite significant.
Effects to the horizontal velocity prediction are quite significant.
The 5The 5thth DayDay The 180The 180thth DayDay
28% In Run 8
28% 28% In Run 8In Run 823%
In Run 823% 23% In Run 8In Run 8
17%17%
34%34%
Run 7Run 7 Run 8Run 8
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Model Errors Due To Combined UncertaintyModel Errors Due To Combined Uncertainty
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
T0=TJD180,S0=SJD180
T0=TJD180,S0=SJD180
with noise intensity being 10%of the transport
with 1.0 m/s noise intensity
11
with noise intensity being 10%of the transport
Same as Run-010
Same as Run-0
with 1.0 m/s noise intensity
T0 = TJD180,S0 = SJD180
9
Lateral Lateral Boundary Boundary ConditionsConditions
Wind Wind forcingforcing
Initial Initial conditionsconditions
ExperExperiment iment
( )0 30 ,
DiagD=V V
( )0 30 ,
DiagD=V V
( )0 30 ,
DiagD=V V
Model error is decreasing with time.
Model error is decreasing with time.
Larger model error in Run 11.
Larger model error in Run 11.
-
Model Errors Due To Combined UncertaintyModel Errors Due To Combined Uncertainty
• Model Error Distribution• Horizontal
distribution• Histogram
• Relative Root Mean Square Error (RRMSE)
•• Model Error Model Error DistributionDistribution• Horizontal
distribution• Histogram
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)
Model error is decreasing with time.
Model error is decreasing with time.
Larger model error in Run 11.
Larger model error in Run 11.
-
Model Errors Due To Combined UncertaintyModel Errors Due To Combined Uncertainty
• Model Error Distribution
• Relative Root Mean Square Error (RRMSE)• Vertical
Variation• Temporal
Evolution
•• Model Error Model Error DistributionDistribution
•• Relative Relative Root Mean Root Mean Square Error Square Error (RRMSE)(RRMSE)• Vertical
Variation• Temporal
Evolution
Larger model error in Run 11.
Larger model error in Run 11.
Effects to the horizontal velocity prediction are quite significant.
Effects to the horizontal velocity prediction are quite significant.
The 5The 5thth DayDay The 180The 180thth DayDay
78% In Run 11
78% 78% In Run 11In Run 11
73% In Run 11
73% 73% In Run 11In Run 11
55%55%
30%30%Run 9Run 9
Run 10Run 10Run 11Run 11
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ConclusionsConclusionsFor uncertainFor uncertain velocity initial conditionsvelocity initial conditions ::
•• The model errors The model errors decreases decreases with time. with time. •• The model errors with and without The model errors with and without diagnostic initializationdiagnostic initialization
are quite are quite comparable and significantcomparable and significant. . •• The The magnitude of model errorsmagnitude of model errors is is less dependentless dependent on the on the
diagnostic initialization perioddiagnostic initialization period no matter it is no matter it is 30 day,60 day 30 day,60 day or 90 dayor 90 day. .
••
25%25% near the near the surfacesurface
70%70% near the near the surfacesurface50%50%20%20%
For uncertainFor uncertainvelocity initial velocity initial
conditionsconditions
180180thth DayDay55thth DayDayMax.Max.Min.Min.
Max. RRMSEMax. RRMSEVertically Vertically averaged averaged RRMSERRMSEExperimentExperiment
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ConclusionsConclusionsFor uncertainFor uncertain wind forcingwind forcing ::
•• The The model errormodel error increases with increases with timetime and and noise intensitynoise intensity. . ••
50%50% near the near the surfacesurface
35%35% near the near the surfacesurface19%19%8%8%
ForFor 0.5 m/s0.5 m/snoise intensitynoise intensity
80%80% near the near the surfacesurface
60%60% near the near the surfacesurface28%28%11%11%
For For 1.0 m/s1.0 m/snoise intensitynoise intensity
180180thth DayDay55thth DayDayMax.Max.Min.Min.
Max. RRMSEMax. RRMSEVertically Vertically averaged averaged RRMSERRMSEExperimentExperiment
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ConclusionsConclusionsFor uncertainFor uncertain lateral boundary transportlateral boundary transport ::
•• The The model errormodel error increases with increases with timetime and and noise intensitynoise intensity. . ••
18%18% near the near the bottombottom
14%14% near the near the bottombottom20%20%9%9%
ForFor noise noise intensity as intensity as 5% 5%
ofof transporttransport
28%28% near the near the bottombottom
24%24% near the near the bottombottom34%34%17%17%
ForFor noise noise intensity as intensity as 10% 10%
ofof transporttransport
180180thth DayDay55thth DayDayMax.Max.Min.Min.
Max. RRMSEMax. RRMSEVertically Vertically averaged averaged RRMSERRMSEExperimentExperiment
-
ConclusionsConclusionsFor For combined uncertainty :combined uncertainty :
••
35%35% near near the the bottombottom
65%65% near near the the bottombottom50%50%27%27%
For uncertainFor uncertain initial initial conditioncondition andand lateral lateral boundary transportboundary transport
77%77% near near the the surfacesurface
70%70% near near the the surfacesurface52%52%20%20%
For uncertainFor uncertain initial initial conditioncondition andand wind wind
forcingforcing
78%78% near near the the surfacesurface
73%73% near near the the surfacesurface55%55%30%30%
For uncertainFor uncertain initial initial conditioncondition, , wind wind
forcingforcing andand lateral lateral boundary transportboundary transport
180180thth DayDay55thth DayDayMax.Max.Min.Min.
Max. RRMSEMax. RRMSEVertically Vertically averaged RRMSEaveraged RRMSEExperimentExperiment
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????
Question ?Question ?
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Thank you !!Thank you !!
Predictability of Japan / East Sea (JES) System to Uncertain Initial / Lateral Boundary Conditions and Surface WindsOutlineThank you !!