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Synthesis of Aerosol Physical, Chemical, and Radiative Properties from Various Sources: Consistency and Closure Hagen Telg Allison McComiskey Elisabeth Andrews Gary Hodges Don Collins Thomas Watson May 23, 2018 introduction scattering


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SLIDE 1

Synthesis of Aerosol Physical, Chemical, and Radiative Properties from Various Sources: Consistency and Closure

Hagen Telg

Allison McComiskey Elisabeth Andrews Gary Hodges Don Collins Thomas Watson May 23, 2018

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SLIDE 2

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction

  • Closure study of aerosol properties: scattering coefficient (σ), hemispheric

backscattering fraction (g), hygroscopicity (fRH) ⇒ assess the consistency and understand benefits and limitation of different techniques ⇒ σ, g, fRH needed to understand aerosol radiative forcing

  • data-products are from in-situ measurements at DOE ARM Southern Great

Plains (SGP) site

  • time frame: the year 2012
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SLIDE 3

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction

  • Closure study of aerosol properties: scattering coefficient (σ), hemispheric

backscattering fraction (g), hygroscopicity (fRH) ⇒ assess the consistency and understand benefits and limitation of different techniques ⇒ σ, g, fRH needed to understand aerosol radiative forcing

  • data-products are from in-situ measurements at DOE ARM Southern Great

Plains (SGP) site

  • time frame: the year 2012
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SLIDE 4

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction

  • Closure study of aerosol properties: scattering coefficient (σ), hemispheric

backscattering fraction (g), hygroscopicity (fRH) ⇒ assess the consistency and understand benefits and limitation of different techniques ⇒ σ, g, fRH needed to understand aerosol radiative forcing

  • data-products are from in-situ measurements at DOE ARM Southern Great

Plains (SGP) site

  • time frame: the year 2012
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SLIDE 5

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – nephelometer

Nephelometer schematic

scattering coefficient – σ

  • measures light that is scattered by aerosols ⇒ scattering coefficient
  • 3 channels, red, green, blue → only green (550 nm) considered here

hemispheric backscattering fraction – g = σback/σtotal

  • backscattering is measured by blocking forward fraction

hygroscopicity – fRH = σwet/σdry

  • two nephelometers in series → 1st measures σdry (RH < 40%), second σwet

(RH 80%)

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SLIDE 6

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – nephelometer

Nephelometer schematic

scattering coefficient – σ

  • measures light that is scattered by aerosols ⇒ scattering coefficient
  • 3 channels, red, green, blue → only green (550 nm) considered here

hemispheric backscattering fraction – g = σback/σtotal

  • backscattering is measured by blocking forward fraction

hygroscopicity – fRH = σwet/σdry

  • two nephelometers in series → 1st measures σdry (RH < 40%), second σwet

(RH 80%)

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SLIDE 7

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – nephelometer

Nephelometer schematic

scattering coefficient – σ

  • measures light that is scattered by aerosols ⇒ scattering coefficient
  • 3 channels, red, green, blue → only green (550 nm) considered here

hemispheric backscattering fraction – g = σback/σtotal

  • backscattering is measured by blocking forward fraction

hygroscopicity – fRH = σwet/σdry

  • two nephelometers in series → 1st measures σdry (RH < 40%), second σwet

(RH 80%)

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SLIDE 8

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – size distribution

Size/scattering distribution

size distributions

  • particles with d < 750 nm ↔ scanning mobility particles

sizer (SMPS)

  • particles with d > 500 nm ↔ aerodynamic particle sizer

(APS)

scattering coefficient – σ

  • derived using Mie theory
  • σ(d, λ, n) with λ = 550 nm and n = 1.5

hemispheric backscattering frac. g = σback/σtotal

  • Mie provides phase function P

σback = σtotal · 3π/2

π/2

sin(θ)P(θ) · dθ

hygroscopicity – fRH = σwet/σdry

  • tandem differential mobility analyzer (TDMA)
  • 1st runs under dry (RH = 20%) second under wet

(RH = 90%) conditions ⇒ fRH from dry and wet size distribution using Mie

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SLIDE 9

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – size distribution

Size/scattering distribution

size distributions

  • particles with d < 750 nm ↔ scanning mobility particles

sizer (SMPS)

  • particles with d > 500 nm ↔ aerodynamic particle sizer

(APS)

scattering coefficient – σ

  • derived using Mie theory
  • σ(d, λ, n) with λ = 550 nm and n = 1.5

hemispheric backscattering frac. g = σback/σtotal

  • Mie provides phase function P

σback = σtotal · 3π/2

π/2

sin(θ)P(θ) · dθ

hygroscopicity – fRH = σwet/σdry

  • tandem differential mobility analyzer (TDMA)
  • 1st runs under dry (RH = 20%) second under wet

(RH = 90%) conditions ⇒ fRH from dry and wet size distribution using Mie

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SLIDE 10

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – size distribution

Size/scattering distribution Phase function

size distributions

  • particles with d < 750 nm ↔ scanning mobility particles

sizer (SMPS)

  • particles with d > 500 nm ↔ aerodynamic particle sizer

(APS)

scattering coefficient – σ

  • derived using Mie theory
  • σ(d, λ, n) with λ = 550 nm and n = 1.5

hemispheric backscattering frac. g = σback/σtotal

  • Mie provides phase function P

σback = σtotal · 3π/2

π/2

sin(θ)P(θ) · dθ

hygroscopicity – fRH = σwet/σdry

  • tandem differential mobility analyzer (TDMA)
  • 1st runs under dry (RH = 20%) second under wet

(RH = 90%) conditions ⇒ fRH from dry and wet size distribution using Mie

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SLIDE 11

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – size distribution

Size/scattering distribution Phase function

size distributions

  • particles with d < 750 nm ↔ scanning mobility particles

sizer (SMPS)

  • particles with d > 500 nm ↔ aerodynamic particle sizer

(APS)

scattering coefficient – σ

  • derived using Mie theory
  • σ(d, λ, n) with λ = 550 nm and n = 1.5

hemispheric backscattering frac. g = σback/σtotal

  • Mie provides phase function P

σback = σtotal · 3π/2

π/2

sin(θ)P(θ) · dθ

hygroscopicity – fRH = σwet/σdry

  • tandem differential mobility analyzer (TDMA)
  • 1st runs under dry (RH = 20%) second under wet

(RH = 90%) conditions ⇒ fRH from dry and wet size distribution using Mie

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SLIDE 12

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – chemical composition

chemical composition

  • Aerosol Chemical Speciation Monitor (ACSM)

→ mass of NO3, SO4, NH4, Cl and Organic fraction

hygroscopicity – fRH = σwet/σdry

⇒ growth factor gRH ⇒ fRH from dry and grown size distribution using Mie

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SLIDE 13

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

introduction – chemical composition

Size/scattering distribution

chemical composition

  • Aerosol Chemical Speciation Monitor (ACSM)

→ mass of NO3, SO4, NH4, Cl and Organic fraction

hygroscopicity – fRH = σwet/σdry

⇒ growth factor gRH ⇒ fRH from dry and grown size distribution using Mie

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SLIDE 14
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SLIDE 15

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

scattering coefficient – closure

correlation

  • high correlation and linear relationship
  • σ(nephelometer) > σ(size distribution)

uncertainty (85% confidence)

nephelometer ±10% ⇐ truncation, particle loss size distribution ± 42 %

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SLIDE 16

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

scattering coefficient – closure

correlation

  • high correlation and linear relationship
  • σ(nephelometer) > σ(size distribution)

uncertainty (85% confidence)

nephelometer ±10% ⇐ truncation, particle loss size distribution ± 42 %

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SLIDE 17

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

scattering coefficient – closure

correlation

  • high correlation and linear relationship
  • σ(nephelometer) > σ(size distribution)

uncertainty (85% confidence)

nephelometer ±10% ⇐ truncation, particle loss size distribution ± 42 % diameter 28% counting efficiency 30% Mie 13% APS 11% SMPS 25% shape 7% density 11% instrument 2% shape 22% instrument 12% APS 12% SMPS 26% shape 5%

  • naccu. 10%
  • ncoarse. 7%
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SLIDE 18

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

scattering coefficient – closure

correlation

  • high correlation and linear relationship
  • σ(nephelometer) > σ(size distribution)

uncertainty (85% confidence)

nephelometer ±10% ⇐ truncation, particle loss size distribution ± 42 % diameter 28% counting efficiency 30% Mie 13% APS 11% SMPS 25% shape 7% density 11% instrument 2% shape 22% instrument 12% APS 12% SMPS 26% shape 5%

  • naccu. 10%
  • ncoarse. 7%
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SLIDE 19

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

scattering coefficient – closure

correlation

  • high correlation and linear relationship
  • σ(nephelometer) > σ(size distribution)

uncertainty (85% confidence)

nephelometer ±10% ⇐ truncation, particle loss size distribution ± 42 %

  • 44% combined uncertainty
  • the 1:1- line is within the 95% confidence interval

to improve bias better knowledge of sub-micron particle shapes and the counting efficiency of the SMPS is needed

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SLIDE 20
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SLIDE 21

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hemispheric backscattering fraction – closure

  • moderate correlation and large bias
  • uncertainty (20%) can not fully explain bias
  • correlation improves when data with weak

scattering signal is removed max r when σ > 20 Mm−1 → more then 50% of data excluded

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SLIDE 22

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hemispheric backscattering fraction – closure

  • moderate correlation and large bias
  • uncertainty (20%) can not fully explain bias
  • correlation improves when data with weak

scattering signal is removed max r when σ > 20 Mm−1 → more then 50% of data excluded

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SLIDE 23

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hemispheric backscattering fraction – closure

  • moderate correlation and large bias
  • uncertainty (20%) can not fully explain bias
  • correlation improves when data with weak

scattering signal is removed max r when σ > 20 Mm−1 → more then 50% of data excluded

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SLIDE 24
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SLIDE 25

fRH for RHdry = 0% and RHwet = 85%

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SLIDE 26

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hygroscopicity – closure

  • weak correlation and strongly biased
  • correlation improves if data is limited

to RHdry < 20% ⇒ is RH < 40% ≡ dry good assumption?!?

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SLIDE 27

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hygroscopicity – closure

  • weak correlation and strongly biased
  • correlation improves if data is limited

to RHdry < 20% ⇒ is RH < 40% ≡ dry good assumption?!?

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SLIDE 28

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

conclusions

closure of scattering coefficient

  • nephelometer and size distribution products are highly

correlated but show significant bias

  • large uncertainties likely origin of bias, in particular

related to particle shape and counting efficiency of SMPS

closure of hemispheric backscattering fraction

  • nephelometer and size distribution products are

moderately correlated and show significant bias

  • correlation is improved when data is removed where

scattering is low

closure of hygroscopicity

  • correlation of nephelometer and size distribution

products are low to moderate and show very large bias

  • correlation and bias greatly improve if “dry” is defined as

RH < 20%

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SLIDE 29

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

conclusions

closure of scattering coefficient

  • nephelometer and size distribution products are highly

correlated but show significant bias

  • large uncertainties likely origin of bias, in particular

related to particle shape and counting efficiency of SMPS

closure of hemispheric backscattering fraction

  • nephelometer and size distribution products are

moderately correlated and show significant bias

  • correlation is improved when data is removed where

scattering is low

closure of hygroscopicity

  • correlation of nephelometer and size distribution

products are low to moderate and show very large bias

  • correlation and bias greatly improve if “dry” is defined as

RH < 20%

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SLIDE 30

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

conclusions

closure of scattering coefficient

  • nephelometer and size distribution products are highly

correlated but show significant bias

  • large uncertainties likely origin of bias, in particular

related to particle shape and counting efficiency of SMPS

closure of hemispheric backscattering fraction

  • nephelometer and size distribution products are

moderately correlated and show significant bias

  • correlation is improved when data is removed where

scattering is low

closure of hygroscopicity

  • correlation of nephelometer and size distribution

products are low to moderate and show very large bias

  • correlation and bias greatly improve if “dry” is defined as

RH < 20%

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SLIDE 31

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

acknowledgment

  • Allison McComiskey
  • Elisabeth Andrews
  • Gary Hodges
  • Don Collins
  • Thomas Watson
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SLIDE 32
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SLIDE 33

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

scattering distribution

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SLIDE 34

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hygroscopicity – introduction

nephelometer → fRH fRH(κ) = 1 + κ

RHwet 100−RHwet

1 + κ

RHdry 100−RHdry

nephelometer

two nephelometers in series → 1st measures σdry (RH < 40%), second σwet (RH 80%)

size distribution

  • two SMPS in series bka tandem differential mobility analyzer

(TDMA)

  • 1st runs under dry (RH = 20%) second under wet

(RH = 90%) conditions ⇒ growth distribution ⇒ fRH from dry and wet size distribution using Mie

chemical composition

  • Aerosol Chemical Speciation Monitor (ACSM) → mass of

NO3, SO4, NH4, Cl and Organic fraction ⇒ growth factor gRH ⇒ fRH from dry and grown size distribution using Mie

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SLIDE 35

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hygroscopicity – introduction

TDMA → growth distribution

nephelometer

two nephelometers in series → 1st measures σdry (RH < 40%), second σwet (RH 80%)

size distribution

  • two SMPS in series bka tandem differential mobility analyzer

(TDMA)

  • 1st runs under dry (RH = 20%) second under wet

(RH = 90%) conditions ⇒ growth distribution ⇒ fRH from dry and wet size distribution using Mie

chemical composition

  • Aerosol Chemical Speciation Monitor (ACSM) → mass of

NO3, SO4, NH4, Cl and Organic fraction ⇒ growth factor gRH ⇒ fRH from dry and grown size distribution using Mie

slide-36
SLIDE 36

introduction scattering coefficient hemispheric backscattering fraction hygroscopicity conclusions

hygroscopicity – introduction

nephelometer

two nephelometers in series → 1st measures σdry (RH < 40%), second σwet (RH 80%)

size distribution

  • two SMPS in series bka tandem differential mobility analyzer

(TDMA)

  • 1st runs under dry (RH = 20%) second under wet

(RH = 90%) conditions ⇒ growth distribution ⇒ fRH from dry and wet size distribution using Mie

chemical composition

  • Aerosol Chemical Speciation Monitor (ACSM) → mass of

NO3, SO4, NH4, Cl and Organic fraction ⇒ growth factor gRH ⇒ fRH from dry and grown size distribution using Mie