Aerosol retrieval using modis data & rt code

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PRESENT BY : MUHAMMAD FARIDZUL ADLI BIN ZAKARIA Ahmad Mubin Wahab 1 and Md. Latifur Rahman Sarker 1, 2,* 1 Department of Geoinformation, Universiti Teknologi Malaysia, Malaysia 2 Department of Geography and Environmental Studies, University of Rajshahi, Bangladesh. *Corresponding author: [email protected]

Transcript of Aerosol retrieval using modis data & rt code

Page 1: Aerosol retrieval using modis data & rt code

PRESENT BY : MUHAMMAD FARIDZUL ADLI BIN ZAKARIA

PRESENT BY : MUHAMMAD FARIDZUL ADLI BIN ZAKARIA

Ahmad Mubin Wahab1 and Md. Latifur Rahman Sarker1, 2,*

1 Department of Geoinformation, Universiti Teknologi Malaysia,

Malaysia2 Department of Geography and Environmental Studies,

University of Rajshahi, Bangladesh.

*Corresponding author: [email protected]

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1.0 – INTRODUCTION

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PM 2.5

PM 10

Atmospheric aerosol is a

suspension of liquid and

solid particles, with radii

varying from a few nm to

larger than 100 Β΅m, in air.

Anthropogenic

Natural

Sources

WHAT IS

AEROSOL?

Sizes

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Heart disease and stroke80%

Chronic obstructive pulmonary disease

14%

Lung cancer6%

0%

PREMATURE DEATH

1 - Human health Problems

asthma

hay fever

pulmonary inflammation

respiratory symptoms

Cardiovasculardiseases1 – PM enters to

respiratory system 2/3 – PM 10

trapped in

respiratory system

4 – PM 2.5 penetrates

deep into lungs

AEROSOL EFFECTS

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2 - Visibility Degradation

Due to the extinction of light

when the light passing through

the atmosphere.

3 - Climate Change

Direct Effects

Indirect Effects

AEROSOL EFFECTS

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Ground-based measurements Airborne-based measurements

Aerosol Robotic

Network

(AERONET)

Microstops II

Sunphotometer

Shipboard

measurement

Balloon Aircraft

Remote Sensing Satellite

Wide coverage Temporal resolution

Good spatial

information

Requires high spatial and temporal

resolution of data because of the short

life span of aerosol (7 to 10 days).

AEROSOL

MEASUREMENT

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SATELLITE AEROSOL RETRIEVAL MECHANISM

Rayleigh reflectance

(π†π‘πšπ²) + Aerosol

reflectance

Surface Reflectance (𝝆𝒔𝒖𝒓𝒇)

Top of Atmosphere

Reflectance (π†π“πŽπ€)

π†π“πŽπ€ = π†π€πžπ« + π†π‘πšπ² + 𝝆𝒔𝒖𝒓𝒇

The key factor of the aerosol retrieval is to estimate surface reflectance

that attempts to differentiate the aerosol signal from surface.

π†π€πžπ« = π†π“πŽπ€ βˆ’ π†π‘πšπ² βˆ’ 𝝆𝒔𝒖𝒓𝒇

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PROBLEM & SIGNIFICANT

MODIS Local Scale Aerosol

Low spatial resolution (10 km)

Lots of missing pixels

No real-time data available

High Resolution (500 m)

Real-time data available

Good spatial distribution

Based on the local

aerosol model

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To compare the potential of two different

AOT algorithms,

To determine which technique can provide

effective aerosol retrieval estimation.

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STUDY AREA

One of the most densely populated area.

7 million people living in 1104 km2 of land areas.

Availability of Long-term

Ground data measurement

(AERONET station).

Several studies have already

been conducted.

One of the most polluted

urban areas in the world.

Availability of Long-term

Ground data measurement

(AERONET station).

Several studies have already

been conducted.

One of the most polluted

urban areas in the world.

Why Hong Kong?

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DATA USED

MOD02HKM MOD03 MOD09GA

Aerosol Robotic

Network

(AERONET)

β€’ MOD02HKM - swath data with calibrated radiance at 500m.

β€’ MOD03 - Geolocation data (geodetic coordinates, ground elevation, solar zenith angle, solar azimuth angle, satellite zenith angle and satellite azimuth angle).

β€’ MOD09GA - Land surface reflectance product at 500m.

β€’ MOD05 - Total Water Vapour content.

β€’ MOD07 - Total Ozone Content.

β€’ MOD021KM – Channel 26 (cirrus reflectance).

β€’ Additionally, MODIS aerosol level 2 collection 005 (MOD04 L2 C005) was used to compare with our result.

β€’ AERONET Level 1.5 data was used for the validation.

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2.0 – METHODOLOGY

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OVERALL METHODOLOGY

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AEROSOL REFLECTANCE (πœ¬π€πžπ«)

TOA

REFLECTANCE

RAYLEIGH

REFLECTANCE

SURFACE

REFLECTANCE

TOTAL

TRANSMISSION OF

WATER VAPOUR

TOTAL

TRANSMISSION OF

OZONE GAS

πœ¬π€πžπ« π›Œ,πœ½π’”,πœ½π’—,𝝓 =

π†π“πŽπ€ π›Œ,πœ½π’”,πœ½π’—,𝝓

π‘»π’ˆ 𝑴,π‘Όπ‘Άπ’ˆ π‘»π‘ΆπŸ‘ 𝑴,π‘Όπ‘ΆπŸ‘

βˆ’ π†π‘πšπ² π›Œ,πœ½π’”,πœ½π’—,𝝓 β€“π‘»π’‚π’•π’Ž πœ½π’”,πœ½π’— 𝝆𝐬 π›Œ,πœ½π’”,πœ½π’—,𝝓 π‘»π‘―πŸπ‘Ά

𝒃 𝑴,π‘Όπ‘―πŸπ‘ΆπŸ βˆ’ 𝝆𝐬 π›Œ,πœ½π’”,πœ½π’—,𝝓 π†π‘―π’†π’Ž

π‘»π‘―πŸπ‘Άπ’‚ 𝑴,

π‘Όπ‘―πŸπ‘ΆπŸ

TOTAL

TRANSMISSION OF

OTHER GAS

TOTAL

ATMOSPHERIC

TRANSMISSION

HEMISPHERIC

REFLECTANCE

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TOA REFLECTANCE

𝒅 =𝟏

(𝟏+𝟎.πŸŽπŸ‘πŸ‘πœπ¨π¬(π‘«π‘Άπ’€πŸπ…

πŸ‘πŸ”πŸ“)

satellite receives TOA spectral radiance 𝐿𝑇𝑂𝐴 πœ† was normalized to the

solar illumination condition for each wavelength to generate TOAspectral reflectance using the equation as follows:

Band Wavelength (Β΅m) ESUN (Wm-2 ΞΌm-1)

1 0.646 1596

2 0.855 974.7

3 0.466 2017

4 0.553 1850

5 1.243 463.1

6 1.632 232.9

7 2.119 92.67𝒅 is earth-sun distance can

be calculated as following:

𝒅 is earth-sun distance can

be calculated as following:

𝝆𝑻𝑢𝑨 𝝀 =𝝅𝑳𝑻𝑢𝑨 𝝀 𝒅

𝟐

𝑬𝒔𝒖𝒏𝝀 βˆ— π’„π’π’”πœ½π’”

Source : MODIS Science Team

DOY – Julian daysDOY – Julian days

πœ½π’” is solar zenith angle,πœ½π’” is solar zenith angle,

π‘¬πŸŽ is extraterrestrial solar

irradiance,

π‘¬πŸŽ is extraterrestrial solar

irradiance,

where, 𝑳𝑻𝑢𝑨 𝝀 is TOA

spectral radiance obtained

from MOD02HKM data.

where, 𝑳𝑻𝑢𝑨 𝝀 is TOA

spectral radiance obtained

from MOD02HKM data.

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π‘·π‘Ήπ’‚π’š 𝝀 =π‰π‘Ήπ’‚π’š 𝝀 . π†π‘Ήπ’‚π’š

πŸ’(π’„π’π’”πœ½π’”. π’„π’π’”πœ½π’—)

RAYLEIGH REFLECTANCE (π‘·π‘Ήπ’‚π’š)

where, π‘π‘œπ‘ πœƒπ‘  is cosine solar zenith

angle, and π‘π‘œπ‘ πœƒπ‘£ is cosine sensor

zenith angle.

where, π‘π‘œπ‘ πœƒπ‘  is cosine solar zenith

angle, and π‘π‘œπ‘ πœƒπ‘£ is cosine sensor

zenith angle. π‰π‘πšπ² π›Œ = 𝒂. π›Œβˆ’ 𝒃+π’„π›Œ+ 𝐝 π›Œ . 𝐞𝐱𝐩 βˆ’ 𝒛 πŸ–. πŸ“

Constant 0.2 – 0.5 Β΅m > 0.5 Β΅m

a 3.01577 x 10-28 4.01061 x 10-28

b 3.55212 3.99668

c 1.35579 1.10298 x 10-3

d 0.11563 2.71393 x 10-2

)𝜸 = 𝜹 (𝟐 βˆ’ 𝜹Ɵ is scattering

phase angle

Ɵ is scattering

phase angle

Ɵ = π’„π’π’”βˆ’πŸ(βˆ’π’„π’π’”πœ½π’”π’„π’π’”πœ½π’— + π’”π’Šπ’πœ½π’”π’”π’Šπ’πœ½π’—π“

Wavelength (Β΅m) 𝛅 𝛄

0.466 0.02899 0.01471

0.553 0.02842 0.01442

0.646 0.02786 0.01413

Source : Butcholtz, 1995

Source : Butcholtz, 1995

𝜹 is depolarization factor𝜹 is depolarization factor

𝒛 is elevation𝒛 is elevation 𝒂, 𝒃, 𝒄, π‘Žπ‘›π‘‘ 𝒅 𝑖𝑠 π‘…π‘Žπ‘¦π‘™π‘’π‘–π‘”β„Žπ‘ π‘π‘Žπ‘‘π‘‘π‘’π‘Ÿπ‘–π‘›π‘” π‘π‘œπ‘’π‘“π‘“π‘–π‘π‘–π‘’π‘›π‘‘π’‚, 𝒃, 𝒄, π‘Žπ‘›π‘‘ 𝒅 𝑖𝑠 π‘…π‘Žπ‘¦π‘™π‘’π‘–π‘”β„Žπ‘ π‘π‘Žπ‘‘π‘‘π‘’π‘Ÿπ‘–π‘›π‘” π‘π‘œπ‘’π‘“π‘“π‘–π‘π‘–π‘’π‘›π‘‘

π‰π‘Ήπ’‚π’š 𝝀 is Rayleigh optical depthπ‰π‘Ήπ’‚π’š 𝝀 is Rayleigh optical depth

π†π‘Ήπ’‚π’š =πŸ‘

πŸ’ 𝟏 + 𝟐𝜸[ 𝟏 + πŸ‘πœΈ + 𝟏 βˆ’ 𝜸 𝒄𝒐𝒔 𝟐Ɵ

π†π‘Ήπ’‚π’š is Rayleigh phase functionπ†π‘Ήπ’‚π’š is Rayleigh phase function

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Total Atmospheric Transmission (π‘»π’‚π’•π’Ž)

π‘»π’‚π’•π’Ž(πœ½π’”,πœ½π’—) = π‘»π’‚π’•π’Ž(πœ½π’”). π‘»π’‚π’•π’Ž πœ½π’—π‘»π’‚π’•π’Ž(𝜽) = π‘»π‘Ήπ’‚π’š(𝛉) . 𝑻𝒂𝒆𝒓(𝛉)

π‘»π‘Ήπ’‚π’š(𝛉) = 𝒆𝒙𝒑(βˆ’πœ·π‘Ήπ’‚π’š . π‰π‘Ήπ’‚π’š . (𝟏/π’„π’π’”πœ½)) 𝑻𝒂𝒆𝒓(𝛉) = 𝒆𝒙𝒑(βˆ’πœ·π’‚π’†π’“. 𝝉𝒂𝒆𝒓 . (𝟏/π’„π’π’”πœ½))

πœ·π‘Ήπ’‚π’š =

π’Š=𝟏

πŸ“

π’ƒπ’Šπ‘Ήπ’‚π’š. (𝟏/π’„π’π’”πœ½)βˆ’(π’Šβˆ’πŸ) πœ·π‘¨π’†π’“ =

π’Š=𝟏

πŸ“

π’ƒπ’Šπ’‚π’†π’“. (𝟏/π’„π’π’”πœ½)βˆ’(π’Šβˆ’πŸ)

Coefficient Rayleigh Aerosol

π’ƒπŸ -0.44408 0.01176

π’ƒπŸ 4.49481 1.01682

π’ƒπŸ‘ -9.71368 -2.32949

π’ƒπŸ’ 9.49795 2.11831

π’ƒπŸ“ -3.42016 -0.71737

Total Rayleigh Transmission (π‘»π‘Ήπ’‚π’š(𝛉) ) Total Aerosol Transmission (𝑻𝒂𝒆𝒓(𝛉) )

Source : Hoyningen-Huene et al., 2007

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SURFACE REFLECTANCE (πœŒπ‘ )

An improvement of DDV techniques (more robust)

Empirical relationship (nonlinear relationship) between

visible channel and SWIR channel.

Calibrated by refining atmospheric correction algorithm

(6SV code).

An improvement of DDV techniques (more robust)

Empirical relationship (nonlinear relationship) between

visible channel and SWIR channel.

Calibrated by refining atmospheric correction algorithm

(6SV code).

πŒπŽπƒπŸŽπŸ—π†π€

https://lpdaac.usgs.gov/dataset_discovery/modis/modis_products_table/mod09ga

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π‘Όπ‘ΆπŸ‘ βˆ’ the total ozone content (obtained from the MOD07 level 2).

π‘΄βˆ’ air mass factor (𝑴 =1/π’„π’π’”πœ½).

π’Œπ‘ΆπŸ‘ βˆ’ weighting coefficient of ozone gases (derived from 6SV code).

π‘»π‘ΆπŸ‘(𝑴,π‘Όπ‘ΆπŸ‘) = π’†βˆ’π‘΄π’Œ

π‘ΆπŸ‘π‘Όπ‘ΆπŸ‘

π‘Όπ‘―πŸπ‘Ά βˆ’ total water vapour content (obtained from MOD05 level 2) .

π‘΄βˆ’air mass factor (𝑴 =1/π’„π’π’”πœ½). .

π’Œπ‘―πŸπ‘ΆπŸ , π’Œπ‘―πŸπ‘Ά

𝟐 , and π’Œπ‘―πŸπ‘ΆπŸ‘ βˆ’ weighting coefficients of water vapour (derived from 6SV code)

Total transmission of other gases (π‘ͺπ‘ΆπŸ 𝒂𝒏𝒅 π‘΅πŸπ‘Ά)

β€’ Only for the wavelength at 2.119 Β΅m.

β€’ Obtained directly from 6SV code using the standard atmosphere model.

Wavelength (Β΅m) Gas Absorption Effect

0.466 O3

0.553 O3

0.646 O3 and 𝐻2𝑂

2.119 𝐻2𝑂, CO2 and N𝟐O

Total Gaseous Transmission

Total transmission of ozone gas (𝑇𝑂3)

Total gaseous transmission of water vapour (𝑇𝐻2𝑂)

π‘»π‘―πŸπ‘Ά 𝑴,π‘Όπ‘―πŸπ‘Ά = 𝒆𝒙𝒑[π’Œπ‘―πŸπ‘ΆπŸ π‘΄π‘Όπ‘―πŸπ‘Ά + π’Œπ‘―πŸπ‘Ά

𝟐 π‘³π’π’ˆ(π‘΄π‘Όπ‘―πŸπ‘Ά) + π’Œπ‘―πŸπ‘ΆπŸ‘ π‘΄π‘Όπ‘―πŸπ‘Άπ‘³π’π’ˆ(π‘΄π‘Όπ‘―πŸπ‘Ά)]

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Hemispheric reflectance

π›•πšπ­π¦ is atmospheric optical depth (π›•π‘πšπ² + π›•πšπžπ«).

𝐛𝐒 is polynomial coefficients of hemispheric reflectance.

π›•πšπ­π¦ is atmospheric optical depth (π›•π‘πšπ² + π›•πšπžπ«).

𝐛𝐒 is polynomial coefficients of hemispheric reflectance.

π†π‘―π’†π’Ž =

π’Š=𝟏

πŸ’

π’ƒπ’Š . π‰π’‚π’•π’Žπ’Š Coefficient

Hemispheric

Reflectance

π’ƒπŸ 0.33185

π’ƒπŸ -0.19653

π’ƒπŸ‘ 0.08935

π’ƒπŸ’ -0.01675

Source : Hoyningen-Huene et al., 2007

Integral of the bidirectional reflectance distribution function

(BRDF) over all viewing directions.

Crucial for surface function correction due to multiple scattering

effect.

Has a high influence on the bright surfaces, while less over low

surface reflectance.

Integral of the bidirectional reflectance distribution function

(BRDF) over all viewing directions.

Crucial for surface function correction due to multiple scattering

effect.

Has a high influence on the bright surfaces, while less over low

surface reflectance.

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LOCAL AEROSOL MODEL CHARACTERIZATION

Identify number of cluster (k)Identify number of cluster (k)

VRC methodVRC method Ward’s methodWard’s method

Clustering Analysis

K-means clustering analysis

Local Aerosol Model

K-means

clustering

ANOVA Tables

Sum of F-test

values (π‘‰π‘…πΆπ‘˜)

πŽπ’Œ = 𝑽𝑹π‘ͺπ’Œ+𝟏 βˆ’ 𝑽𝑹π‘ͺπ’Œ βˆ’ 𝑽𝑹π‘ͺπ’Œ βˆ’ 𝑽𝑹π‘ͺπ’Œβˆ’πŸ

Number of cluster (k)

(smallest value of πœ”π‘˜)

Hierarchical

cluster analysis

Agglomerative

procedures

Ward’s method

Elbow rule

Number of cluster (k)-based on the number of

step has biggest jump.

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AOT RETRIEVE USING SBDART CODE

MODIS Aerosol Reflectance

(0.466 Β΅m, 0.553 Β΅m, and 0.646 Β΅m)

Local Aerosol Model parameters

SBDART code

Variables No. Parameters

Wavelength 30.466 Β΅m, 0.553 Β΅m,

and 0.646 Β΅m

AOT at

0.55 Β΅m9

0.0, 0.2, 0.4, 0.8,

1.4, 1.8, 2.2, 3.0,

and 5.0

SZA 9 0ΒΊ ~ 80 ΒΊ, Ξ” = 10 ΒΊ

VZA 17 0ΒΊ ~ 80 ΒΊ, Ξ” = 5 ΒΊ

PHI 18 0ΒΊ ~ 170 ΒΊ, Ξ” = 10 ΒΊ

Aerosol

Model4

SSA, Qext, and g at

0.439 Β΅m, 0.676 Β΅m,

0.869 Β΅m, and 1.02

Β΅m.

TOA Reflectance as a function of AOT

Aerosol Reflectance as a function of AOT

Interpolation (Optimal spectral

shape-fitting technique)

No

AOT (0.466 Β΅m, 0.553 Β΅m, and 0.646 Β΅m)

AOT at 0.55 Β΅m

Yes

π‘₯2 =1

𝑛

𝑖=1

π‘›πœŒπ΄π‘’π‘Ÿπ‘š λ𝑖 βˆ’ πœŒπ΄π‘’π‘Ÿ

𝑐 Ξ»π‘–πœŒπ΄π‘’π‘Ÿπ‘š λ𝑖

2

π‘₯2 =1

𝑛

𝑖=1

π‘›πœŒπ΄π‘’π‘Ÿπ‘š λ𝑖 βˆ’ πœŒπ΄π‘’π‘Ÿ

𝑐 Ξ»π‘–πœŒπ΄π‘’π‘Ÿπ‘š λ𝑖

2

ρAer(Ξ») = ρTOA Ξ» βˆ’ ρRay Ξ»

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AOT RETRIEVE USING DIRECT RETRIEVAL

MODIS Aerosol Reflectance

(0.466 Β΅m, 0.553 Β΅m, and 0.646 Β΅m)

Local Aerosol Model parameters

MIEV Code

Aerosol Phase Function as a

function of Scattering Angle

Interpolation(linear) with

MODIS scattering angle

AOT at 0.55 Β΅m (model 1)

AOT at 0.55 Β΅m (model 2)

AOT at 0.55 Β΅m (model 3)

AOT at 0.55 Β΅m (model 4)

Legendre coefficient 𝒑 𝛉 =

𝒏=𝟎

∞

πŸπ’ + 𝟏 . π’Œπ’. 𝑷𝒏 𝝁

𝝁 βˆ’ cosine scattering angle.

π’Œπ’ βˆ’ n-th Legendre coefficient.

𝑷𝒏 βˆ’ n-th order of Legendre polynomial.

AOT retrieval

πœπ‘Žπ‘’π‘Ÿ πœ† =4πœ‡π‘ πœ‡π‘£π‘ƒπ‘Žπ‘’π‘Ÿ πœ†

πœ”π‘œπ‘ ΞΈ

Ref. ind. real and imaginary, and effective

radius at 0.439 Β΅m, 0.676 Β΅m, 0.869 Β΅m, and

1.02 Β΅m

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3.0 – RESULT &

DISCUSSION

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VALIDATION OF MODIS AOT 500 M USING AOT FROM

AERONET STATION

R = 0.48RMSE = 1.47

R = 0.48RMSE = 1.47

R = 0.86RMSE = 0.56

R = 0.86RMSE = 0.56

R = 0.89RMSE = 0.09

R = 0.89RMSE = 0.09

SBDARTSBDART

Direct Model -1Direct Model -1 Direct Model -2Direct Model -2

R = 0.74RMSE = 0.99

R = 0.74RMSE = 0.99

Direct Model -3Direct Model -3

R = 0.77RMSE = 0.81

R = 0.77RMSE = 0.81

Direct Model -4Direct Model -4

Page 27: Aerosol retrieval using modis data & rt code

Low accuracy against AERONET

AOT.

The accuracy varies with local

aerosol models.

It is because an improper account to

molecular effects in RT calculation

(Kokhanovsky & de Leeuw, 2009).

Low accuracy against AERONET

AOT.

The accuracy varies with local

aerosol models.

It is because an improper account to

molecular effects in RT calculation

(Kokhanovsky & de Leeuw, 2009).

High accuracy against AERONET

AOT.

Provide AOT with better

performance and less error.

It is because of RT code has the

ability to solve the complexity of RT

equations with rigorous computation

in order to minimize substantial error

(Kokhanovsky and de Leeuw, 2009).

High accuracy against AERONET

AOT.

Provide AOT with better

performance and less error.

It is because of RT code has the

ability to solve the complexity of RT

equations with rigorous computation

in order to minimize substantial error

(Kokhanovsky and de Leeuw, 2009).

DISCUSSION

SBDART code Direct retrieval

Page 28: Aerosol retrieval using modis data & rt code

MODIS AOT 500 M VS MODIS AOT PRODUCT

MODIS AOT 500 M VS AERONET AOTMODIS AOT PRODUCT VS AERONET AOT

R = 0.94RMSE = 0.09

R = 0.94RMSE = 0.09

R = 0.90RMSE = 0.11

R = 0.90RMSE = 0.11

Page 29: Aerosol retrieval using modis data & rt code

AOT Spatial Distribution

Comparison of spatial distribution of MODIS AOT 500 m and MODIS AOT product

MODIS AOT 500 m

Good spatial information

and high spatial resolution

(500 m).

No missing pixels aredetected.

Poor spatial information and

lower spatial resolution (10

km).

lot of missing pixel especially

in urban and industrial areas.

Due to bright pixels was

discarded in the retrieval

algorithm.

MODIS AOT product (10 km)

Page 30: Aerosol retrieval using modis data & rt code

4.0 – CONCLUSION

Page 31: Aerosol retrieval using modis data & rt code

CONCLUSION

MODIS AOT generated from SBDART code (RT code)

agrees very well with the AOT from AERONET

measurement.

It showed better accuracy and small error compared to

MODIS AOT generated from direct approach.

Considering the reasonable accuracy, high spatial

resolution and good spatial distribution, it can be

concluded AOT is possible to be estimated from MODIS

500m using RT code.

MODIS AOT generated from SBDART code (RT code)

agrees very well with the AOT from AERONET

measurement.

It showed better accuracy and small error compared to

MODIS AOT generated from direct approach.

Considering the reasonable accuracy, high spatial

resolution and good spatial distribution, it can be

concluded AOT is possible to be estimated from MODIS

500m using RT code.

Page 32: Aerosol retrieval using modis data & rt code