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The Pattern Effect: Sea Surface Temperature modulation of radiative - - PowerPoint PPT Presentation

The Pattern Effect: Sea Surface Temperature modulation of radiative damping and climate sensitivity Cristian Proistosescu JISAO, University of Washington Equilibrium Climate Sensitivity: First estimate d oubling of the percentage of CO


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“The Pattern Effect”: Sea Surface Temperature modulation

  • f radiative damping and climate sensitivity

Cristian Proistosescu

JISAO, University of Washington

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Equilibrium Climate Sensitivity: First estimate

“doubling of the percentage of CO2 in the air would

raise the temperature of the earth's surface by 5° “

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Svante Arrhenius (1896) “doubling of the percentage of CO2 in the air would

raise the temperature of the earth's surface by 5° “

Equilibrium Climate Sensitivity: First estimate

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How have we been doing?

Charney Report likely (1 )

σ

ECS (oC)

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Uncertainty has been recalcitrant

Charney Report likely (1 )

σ

ECS (oC)

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Some small measure of progress

Charney Report likely (1 )

σ

ECS (oC)

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Or not…

Charney Report likely (1 )

σ

ECS (oC)

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ECS (oC)

Charney Report likely (1 )

σ

Numerical models (GCMs)

Hypotheses:

  • models are too sensitive
  • inadequate treatment of observations
  • they are not measuring the same process

“No best estimate for ECS is given because of a lack of agreement across lines of evidence“ IPCC 2014

What are they measuring?

  • Models are run to equilibrium
  • Instrumental: We make an inference from

present day energy budget

Lines of evidence disagree

Changes in Energy Content

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Energy Input (radiative forcing) Radiative damping

Estimates from the instrumental record Consider the energy budget at equilibrium

ΔT2×CO2

ΔR

:black body radiation + atmospheric feedbacks (clouds, water-vapor, lapse rate, surface albedo)

ΔR2×CO2 ΔF2×CO2

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ECS = ΔF2×CO2 λ

Estimates from the instrumental record Key physics: radiative feedback & Climate Sensitivity

Radiative feedback (efficiency of radiative damping)

λ = ΔR ΔT = ΔF2×CO2 ΔT2×CO2

Energy Input (radiative forcing) Radiative damping

ΔR2×CO2 = ΔF2×CO2

Energy balance

ΔT2×CO2 ΔR2×CO2 ΔF2×CO2

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Energy balance Radiative feedback (inferred) (efficiency of radiative damping) Energy Input (radiative forcing) Radiative damping

ΔQ

Ocean heat uptake

ΔF ΔR ΔT

Estimates from the instrumental record Inferred Climate Sensitivity

λ = ΔR ΔT = ΔF − ΔQ ΔT ΔR = ΔF − ΔQ

Inferred ECS:

ECS = ΔF2×CO2 ΔT ΔF − ΔQ

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Energy Input (radiative forcing) Radiative damping

ΔF ΔR ΔT

ΔQ

Ocean heat uptake

Estimates from the instrumental record Present day energy budget

ΔT = 0.91 ± 0.1o C

2000:2017 - 1850:1870

ΔT

HadCRUT4

  • C

Inferred ECS:

ECS = ΔF2×CO2 ΔT ΔF − ΔQ

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Energy Input (radiative forcing) Radiative damping

ΔQ

Ocean heat uptake

ΔF ΔT ΔR

ΔQ = 0.61 ± 0.1 W/m2

Estimates from the instrumental record Present day energy budget

ΔT = 0.91 ± 0.1o C

Inferred ECS:

ECS = ΔF2×CO2 ΔT ΔF − ΔQ

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Energy Input (radiative forcing) Radiative damping

ΔF ΔR ΔT

Anthropogenic Aerosols

Natural GHGs Total Anthrop.

ΔQ

Ocean heat uptake

ΔF = 2.33 ± 0.8 W/m2 ΔQ = 0.61 ± 0.1 W/m2 ΔF 2011-1850

(IPCC AR5)

W/m2

Estimates from the instrumental record Present day energy budget

ΔT = 0.91 ± 0.1o C ΔF2×CO2 = 3.7 W/m2

Inferred ECS:

ECS = ΔF2×CO2 ΔT ΔF − ΔQ

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Count / PDF Count / PDF Count / PDF

ECS (oC)

ΔF2×CO2 = 3.7 W/m2 ΔF = 2.33 ± 0.8 W/m2 ΔQ = 0.61 ± 0.1 W/m2

Estimates from the instrumental record Inferred Climate Sensitivity

ΔT = 0.91 ± 0.1o C

Inferred ECS:

ECS = ΔF2×CO2 ΔT ΔF − ΔQ

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Count / PDF

Estimated from Transient Estimated at Equilibrium

Equilibrium Climate Sensitivity: Apples to oranges

Observations Models

ECS (oC)

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Equilibrium Climate Sensitivity: Time-dependent climate-sensitivity in models: tied to SSTs

True ECS Inferred from transient

CMIP5 abrupt4xCO2 mean from Proistosescu & Huybers 2017

Time since CO2 quadrupling (years)

ECS = F2×CO2 λ(t) 3

  • 3

Murphy 1995, Senior and Mitchell 2000, Winton et al 2009, Held et al 2010, Armour et al 2013, Andrews et al 2015

Model: year 150 Model: year 20

CCSM4

50 100 150 1 2 4 3 ECS (oC) ΔSST (oC)

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Equilibrium Climate Sensitivity: State of the knowledge

True ECS Inferred from transient

CMIP5 abrupt4xCO2 mean from Proistosescu & Huybers 2017

Time since CO2 quadrupling (years)

ECS = F2×CO2 λ(t)

50 100 150 1 2 4 3 ECS (oC)

  • ECS determined by the net radiative feedback
  • Disagreement between numerical models and
  • bservations of the Earth’s energy budget
  • Radiative feedback has time-dependency tied to

SST changes Questions:

  • Can SST-driven changes in feedback account

for the discrepancy?

  • What is the underlying physics?
  • How do we empirically constrain radiative

feedbacks?

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Count / PDF Count / PDF

CAM 4 simulations

Comparing apples to apples SSTs are different

  • We can’t get a true equilibrium from obs
  • But we can get a transient from the models

Observations Model (coupled)

1.5

  • 1.5

3

HadSST

Observations: 2000-1850

CCSM4

  • 3

Model: year 150 ECS (oC) ΔSST (oC) ΔSST (oC)

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Count / PDF Count / PDF

Model w/ SSTobs Model (coupled) Observations

1.5

  • 1.5

3

HadSST

Observations: 2000-1850

  • 3

Model: year 150

CCSM4

CAM 4 simulations

ΔSST (oC) ΔSST (oC)

Proistosescu & Huybers 2017

ECS (oC)

Takeaway: Low sensitivity now is consistent with high ECS in the future

  • SST-driven changes in feedback explains discrepancy
  • Models are consistent with observations
  • Models are not too sensitive. Sensitivity increase.
  • Delayed warming in regions of heat uptake
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Proistosescu & Huybers 2017 in prep: w/ Kyle Armour, Malte Stuecker, Yue Dong, Tim Andrews, Jonathan Gregory, Thorsten Mauritsen, Levi Silvers & David Paynter

Count / PDF

T2×CO2 RGCM(Tobs) RGCM(TGCM(∞)) Robs(Tobs)

Count / PDF

CAM4, CAM5, HadGEM2, HadAM3, ECHAM6, AM2.1, AM3, AM4 Model w/ SSTobs Models (coupled) Observations

1.5

  • 1.5

3

HadSST

Observations: 2000-1850

  • 3

Model: year 150

CCSM4

ECS (oC) ΔSST (oC) ΔSST (oC)

Takeaway: Low sensitivity now is consistent with high ECS in the future

  • SST-driven changes in feedback explains discrepancy
  • Models are consistent with observations
  • Models are not too sensitive. Sensitivity increase.
  • Delayed warming in regions of heat uptake
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ΔR = ΔR (ΔT(x, t)) ΔR = ∂R ∂T(x)ΔT(x, t) + 𝒫(ΔT2)

Feedback depends on spatial and temporal changes in temperature

λ = ΔR ΔT

Key physics: radiative feedback

How does radiation depend on the pattern of warming? Key physics: radiative feedback

Proistosescu & Huybers 2017 Theory and modal decomposition Approximations:

  • Radiation depends only on spatial pattern of SSTs
  • System is linear

R(y, t) ≈ ∂R(y) ∂T(x) ∑ ψn(x)ϕn(t)

EOFs eigenvectors of state space Principle components Exponential decay

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ΔR = ΔR (ΔT(x, t)) ΔR = ∂R ∂T(x)ΔT(x, t) + 𝒫(ΔT2)

Feedback depends on spatial and temporal changes in temperature Approximations:

  • Radiation depends only on spatial pattern of SSTs
  • System is linear

λ = ΔR ΔT

Key physics: radiative feedback

How does radiation depend on the pattern of warming? Key physics: radiative feedback

Dong, Proistosescu, Armour, Battisti, in review General question: how does radiation depend on local warming

R(y, t) ≈ ∂R(y) ∂T(x) ∑ ψn(x)ϕn(t)

EOFs eigenvectors of state space Principle components Exponential decay

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How does radiation depend on the pattern of warming? Compute response to local warming

Warm SSTs in a single patch. Keep SST and SIC fixed everywhere else

Dong, Proistosescu, Armour, Battisti, in review Zhou, Zelinka, Klein, 2017

137 fixedSST runs on CAM4

∂R ∂T(x)

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How does radiation depend on the pattern of warming? Radiative response to local warming

Dong, Proistosescu, Armour, Battisti, in review

Global radiation response to

  • 1oC of warming in West Pacific: +30 W/m2
  • 1oC of warming in East Pacific: -10 W/m2

Outgoing Radiation

W/m2/oC

∂R ∂T(x)

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Outgoing Radiation — Full model — Reconstruction 1950 1980 2010

  • 1

1 2

∂R ∂T(x) ⋆ Tobs(x, t)

ΔR (W/m2)

How does radiation depend on the pattern of warming? Radiative response to local warming (sanity check) ∂R ∂T(x)

W/m2/oC

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How does radiation depend on the pattern of warming? Radiative response to local warming tied to SST climatology

Outgoing Radiation

W/m2/oC

Global radiation response to

  • 1K of warming in West Pacific: 30 W/m2
  • 1K of warming in East Pacific: 10 W/m2

SST climatology

  • C

∂R ∂T(x)

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Warm Pool Subtropics Klein and Hartman 1993, Wood & Bretherton 2006 , Bretherton & Blossey 2014

Low cloud amount depends

  • n strength of inversion and

local temperature

W/m2/oC

  • C
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Controlled by East Pacific SST +EP SST - LCC

Warm Pool Subtropics

+SST

W/m2/oC

  • C
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+T +T

Controlled by West Pacific SST +WP SST + LCC

Warm Pool Subtropics

+SST

W/m2/oC

  • C
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Near-Surface air temperature change to single patch of SST warming Fixed: Sea Surface Temp and Sea Ice Concentration Temperature changes over land and Sea Ice

How does radiation depend on the pattern of warming?: Local warming

Dong, Proistosescu, Armour, Battisti, in review

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Near-Surface air temperature change to single patch of SST warming

How does radiation depend on the pattern of warming? Vertical structure of temperature

Zonal view: SST in ascent regions control upper troposphere temperature

Dong, Proistosescu, Armour, Battisti, in review

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Dong, Proistosescu, Armour, Battisti, in review

How does radiation depend on the pattern of warming? Local & non-local cloud response

Near-Surface air temperature change to single patch of SST warming Warming in West Pacific: global increase in low clouds Warming in East Pacific: local decrease in low clouds

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Takeaway: Atmospheric radiation interacts with evolving ocean temperatures

Weak feedback over historical period is consistent with strong feedback (high ECS) in the future,

  • Atmospheric radiation interacts w/ evolving
  • cean temperatures
  • Historical warming: focused on West

Pacific, leading to increases in low clouds (+ outgoing radiation)

  • Future warming: regions of ocean upwelling

(- outgoing radiation)

λ(t) = ΔR ΔT

ECS = F2×CO2 λ(t)

Proistosescu & Huybers 2017 Dong, Proistosescu, Armour, Battisti, in review WCRP report, IPCC AR6

RGCM(Tobs) RGCM(TGCM(∞))

Count / PDF ECS (oC)

1.5

  • 1.5

Observations

∂R ∂T(x)

Model: year 150 Observations: 2000-1850

  • 20

20 Model w/ SSTobs Models (coupled)

W/m2/oC

3 ΔSST (oC)

  • 3

ΔSST (oC)

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Takeaway: Atmospheric radiation interacts with evolving ocean temperatures

RGCM(Tobs) RGCM(TGCM(∞))

Count / PDF ECS (oC)

Observations

∂R ∂T(x)

  • 20

20 Model w/ SSTobs Models (coupled)

W/m2/oC

  • Atmospheric radiation interacts w/ evolving
  • cean temperatures
  • Historical warming: focused on West

Pacific, leading to increases in low clouds (+ outgoing radiation)

  • Future warming: regions of ocean upwelling

(- outgoing radiation)

λ(t) = ΔR ΔT

ECS = F2×CO2 λ(t)

Proistosescu & Huybers 2017 Dong, Proistosescu, Armour, Battisti, in review WCRP report, IPCC AR6

Historical Warming / Equilibrium Warming

0.3 0.6

Weak feedback over historical period is consistent with strong feedback (high ECS) in the future,