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A Gauge-Satellite Merged Analysis A Gauge-Satellite Merged Analysis

of High-Resolution Global of High-Resolution Global

Precipitation Precipitation

Pingping Xie Pingping Xie

NOAA NOAA s Climate Prediction Center s Climate Prediction Center

acknowledgements acknowledgements

S.-H. Yoo, R. Joyce, and Y. Yarosh S.-H. Yoo, R. Joyce, and Y. Yarosh

2011.03.30.

2011.03.30.

(2)

Objective:

Objective:

• To develop a high-resolution gauge-satellite merged analysis of global precipitation

• Up to 8kmx8km over the globe (60

o

S-60

o

N)

• 30-min from Jan.1998, updated real time

• Through combining information from gauge- based analysis and CMORPH satellite

estimates

(3)

Global Daily Gauge Analysis Global Daily Gauge Analysis

• Interpolation of gauge reports from ~30K stations

• Optimal Interpolation (OI) with orographic correction (Xie et al. 2007)

• Interpolated on 0.125olat/lon, then averaged on 0.5o/0.25o lat/lon grid over global land / CONUS for release

• Global fields from1979 to present updated daily on a real-time basis

• CONUS analysis from 1948

• Example

for July 1, 2003

(4)

CMORPH Satellite Estimates CMORPH Satellite Estimates

 CMORPH : CPC Morphing technique (Joyce et al. 2004)

 Combined use of satellite PMW and IR data

 8kmx8km / 60oS-60oN;

 30-min interval / from March1998 / Real-time

CMORPH back-extended to 1998 to cover the entire TRMM Era

(5)

CMORPH Bias [1]

CMORPH Bias [1]

Global Distribution Global Distribution

• 2000-2009 10-yr annual mean precip

• CMORPH captures the spatial distribution patterns very well

• BIAS exists

– Over-estimates over tropical / sub-tropical areas

– Under-estimates over

mid- and hi-latitudes

(6)

CMORPH Bias [2]

CMORPH Bias [2]

Time Scales of the Bias Time Scales of the Bias

• Bias over CONUS

• Bias presents

substantial variations of

seasonal (top),

sub-monthly (middle), and

year-to-year (bottom)

time scales

(7)

CMORPH Bias [3]

CMORPH Bias [3]

Range Dependence Range Dependence

• Bias as a function of CMORPH Rainfall Intensity over CONUS

• Bias exhibits strong range dependence

(8)

Bias Correction [1]

Bias Correction [1]

General Strategy General Strategy

• Seasonal / Year-to-year variations in bias

correction coefficients change with time

• Sub-monthly variations in bias

against sub-monthly gauge data

• Range-dependence in bias

PDF matching

(9)

Bias Correction [2]

Bias Correction [2]

PDF Bias Correction against daily gauge data PDF Bias Correction against daily gauge data

• PDF matching

• Collect co-located daily gauge and satellite data over a time / space domain

• Construct cumulated PDF tables for the gauge and satellite data

• Match the PDF of satellite data against that of gauge data to remove the bias

(10)

Bias Correction [3]

Bias Correction [3]

Global Implementation Strategy Global Implementation Strategy

• Step 1: Correction using Historical Data

– Establish PDF matching tables

using historical data for each 0.25olat/lon grid for each calendar date

using data over nearby regions and

over a period of +/- 15 days centering at the target date

– At least 500 pairs of non-zero data pairs

– to ensure the PDF tables are created using data over a small space domain

• Step 2: Correction using Real-Time Data

– Perform PDF matching using data over a 30-day period ending at the target date

– To account for year-to-year variations in the bias

(11)

Bias Correction [4]

Bias Correction [4]

Results over Global Land Results over Global Land

 2000-2009 annual mean

 Large-scale bias corrected

Daily Gauge

KF-CMORPH

Gauge-Adjusted KF-CMORPH Comparison over Africa

(12)

Bias Correction [5]

Bias Correction [5]

Strategy over Ocean

Strategy over Ocean

(13)

Bias Correction [6]

Bias Correction [6]

Applications : Evaluation of CFSR JJA Precip.

Applications : Evaluation of CFSR JJA Precip.

(14)

Bias Correction [7]

Bias Correction [7]

Applications : Precip. Diurnal Cycle

Applications : Precip. Diurnal Cycle

(15)

Bias Correction [8]

Bias Correction [8]

Applications : Precip. Diurnal Cycle over Oceans

Applications : Precip. Diurnal Cycle over Oceans

(16)

Bias Correction [9]

Bias Correction [9]

Applications : Precip. Diurnal Cycle over Land

Applications : Precip. Diurnal Cycle over Land

(17)

Bias Correction [10]

Bias Correction [10]

Applications : Evaluations of MJO Precip in CFSR

Applications : Evaluations of MJO Precip in CFSR

(18)

Combining Gauge with Satellite [1]

Combining Gauge with Satellite [1]

• Combining bias-corrected satellite estimates with daily gauge over the several regions

– This is only possible for several regions due to different daily ending time in the gauge reports

Africa (06Z)

CONUS/MEX (12Z)

S. America (12Z)

Australia (00Z)

China (00Z)

– Combining the bias-corrected CMORPH with gauge

observations through the Optimal Interpolation (OI) over selected regions where gauge observations have the same daily ending time

in which the CMORPH and gauge data are used as the first guess and observations, respectively

(19)

Combining Gauge with Satellite [2]

Combining Gauge with Satellite [2]

Quantifying error in the inputs Quantifying error in the inputs

• Key to the construction of an OI- analysis is the definition of input errors

• Quantified error in the gauge and bias-corrected CMORPH through comparison against real data

• Error variance in gauge analysis

Proportional to precip intensity

Inversely proportional to local gauge density

• Error variance in bias-crtd CMORPH

Proportional to precip intensity

• Correlation between CMORPH error at two different grid boxes

Decreases exponentially with separation distance

(20)

Combining Gauge with Satellite [3]

Combining Gauge with Satellite [3]

Example for Pakistan Flooding Example for Pakistan Flooding

• Gauge analysis depict heavy rain but tend to extend the raining area

• Satellite data tend to under-estimate

• Merged analysis present improved

depiction of the heavy rain

(21)

 Reports from up to 28 stns available in a 0.25olat/lon grid box over Seoul

 Arithmetic mean of 28-stn reports taken as the ‘truth’

 Gauge analyses using 1000 combinations of sub-set stations are combined with bias-corrected

CMORPH and compared to the ‘truth’ at the grid box over Seoul

 Correlation is calculated for the combined analyses and the input

gauge / CMORPH. Results are plotted in different colors for different gauge network densities

Combining Gauge with Satellite [4]

Combining Gauge with Satellite [4]

Independent tests using data over Korea

Independent tests using data over Korea

(22)

Operation System Operation System

Gauge Analysis (0.25olat/lon)

CMORPH (0.25olat/lon)

PDF Matching Bias Correction

Bias-Corrected CMORPH

OI Combining

Merged Analysis

(23)

Summary Summary

• We are in final stage of constructing gauge-satellite merged analyses of global precipitation;

• Two sets of gauge-satellite precipitation analyses

• Bias-corrected Satellite Estimates

•Global

•8kmx8km; 30-min

•1998 to the present

• Gauge-satellite combined analyses

•Regional

•0.25olat/lon; daily

•1998 to the present

(24)

Related R&D Activities [1]

Related R&D Activities [1]

• Developing 2

nd

generation Kalman filter based CMORPH satellite estimates (Part of PMM project)

Capable of including information from additional sources (e.g. IR, model)

Integrating information based on more accurate statistical framework

Simulation tests of the original and KF CMORPH with inputs from 1,2,4,7, and 9 PMW satellites

Comparisons against radar observations over CONUS for different local times

(25)

Related R&D Activities [2]

Related R&D Activities [2]

Gauge-radar-satellite merged analysis of hourly precipitation over CONUS

Final goal: a portable module to combine global high-resolution satellite estimates (e.g. CMORPH) with regionally available additional information (e.g. gauge, radar, model) to create precip analysis of higher quality and resolution

(26)

Related R&D Activities [3]

Related R&D Activities [3]

• Extending the CMORPH to cover the entire globe

(pole-to-pole)

• Cloud advection vectors

• Cold season

precipitation rates

• Taking advantage of

model simulations

(27)

Thank You !!

Thank You !!

(28)

Backup Slides

Backup Slides

(29)

Gauge Error [1]

Gauge Error [1]

 Gauge error is defined by comparing the gauge analysis derived from reports of different gauge network

configurations against the ’truth’

 Daily data from an extremely dense station network over Korea is used. Over a 0.25

o

lat/lon grid box over Seoul,

Korea, reports from 28 stations are available and their arithmetic mean is used as the ‘truth’ for that grid box

 Gauge analyses are constructed using reports from 1,000 combinations of stations to mimic the configuration of those over China; and they are compared to the ‘truth’

for 2005-2007

(30)

Gauge Error [2]

Gauge Error [2]

Results are analyzed according to the precipitation

intensity and gauge network density

 Gauge network density is defined using a parameter called Number of Equivalent Gauges (Neg)

Neg = Ng0 + Ng1 + Ng2

Ng0 : # of gauges inside the target grid box Ng1 : # of gauges inside the grid boxes

neighboring to the target grid box Ng2: # of gauges inside the grid boxes one f

urther layer away.

(31)

Gauge Error [3]

Gauge Error [3]

Error variance of the gauge

analysis linearly proportional to the precipitation intensity and inversely proportional to the local gauge

network density measured by the Number of Equivalent Gauges (Neg)

 An empirical relation established between the error variance and the precipitation and the Neg:

E2 = a + b ∙ R / ( Neg + 1 ) a = 0.15 (mm/day)2

b = 4.09 (mm/day)2

(32)

CMORPH Error [1]

CMORPH Error [1]

 Assuming CMORPH error variance is proportional to the estimated precipitation amount

 Proportional constant is determined through

comparison with gauge analysis over grid boxes with at least one gauge using data over China for

summer 2007

 CMORPH error is defined for each grid box of

0.25olat/lon using the curve in the bottom panel of the figure

(33)

CMORPH Error Correlation CMORPH Error Correlation

 Correlation between the bias- corrected CMOROH

error at one location and

that at a different location

 Assuming the error

correlation is only a function of separation distance

 Correlation calculated for all combinations of grid boxes using data over China for

summer 2007

 Results fitted to a Gaussian function

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