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On the Role of Topography in the Description of Surface-

Atmosphere Exchange

Mathias W Rotach, Georg Wohlfahrt, Armin Hansel, Johannes Wagner, Matthias Reif, Alexander Gohm

Leopold Franzens University Innsbruck, A

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Fate of Anthropogenic CO

2

Emissions (2010)

9.1±0.5 PgC y-1

+

0.9±0.7 PgC y-1

2.6±1.0 PgC y-1

Calculated as the residual

26%

of all other flux components

2.4±0.5 PgC y

24%

-1

Average of 5 models Global Carbon Project 2010; Updated from Le Quéré et al. 2009, Nature Geoscience; Canadell et al. 2007, PNAS

5.0±0.2 PgC y-1

50%

(3)

Overall:

→ about equal shares go to oceans / land surface

→ uncertainty of ocean uptake relatively small

→ that of land uptake: same order as ‘residual’ itself

→ land uptake modeled vs. residual: up to ±2.1 PgC y-1

→ modeled on average ‘too small’ (±0.7 PgC y-1)

Land surface carbon uptake

(Le Quere et al. 2009)

modeled land uptake

(Le Quere et al 2009)

(4)

The discrepancy of modeled land surface uptake of C and that ‘required’ (i.e. the residual) might at least partially disappear if

‘the models’ were taking topography properly into account

Hypothesis

(5)

 inventory based

 atmospheric inverse modeling

 ecosystem modeling

 upscaling from ‘flux towers’

Four approaches

Modeled land surface uptake

→ all rely on measurements: [CO2] or

(6)

Flux tower sites

→ represent ecosystems

→ but not topography

Standard deviation subgrid-scale topography (20km)

(7)

Flux tower sites

→ represent ecosystems

→ but not topography

Chamau-grass Oehnsingen-grass

Monte Bondone

Neustift-alpine pasture

(8)

 inventory based

 atmospheric inverse modeling

 ecosystem modeling

 upscaling from ‘flux towers’

Four approaches

Modeled land surface uptake

→ rely on ‘boundary layer exchange’

(9)

‚Near-surface‘ exchange

Planetary Boundary Layer

→ turbulent flow

→ turbulent exchange O(1000m)

free atmosphere

heat, momentum mass

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‚Near-surface‘ exchange

Theory behind

→ flat, horizontally homogeneous surfaces

→ scaling regimes

→ coarse-scale models: total exchange modeled as turbulent exchange @ sfc O(1000m)

free atmosphere

heat, momentum mass

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Lott and Miller (1996)

 Boundary layer is inhomogeneous by construction

 thermally induced circulations

→ slope / valley flows

→ mountain venting

 dynamic modification (gravity wave drag, etc)

 geometrical effects (e.g., narrowing / widening) for mass

Exchange over topography

Whiteman (2000)

(12)

Rotach and Zardi (2007)

FH,q,m

FH,q,m FH,q,m FH,q,m

→ high spatial resolution required O(100m)

→ climate modeling: O(100km) …. (regional O(10km)

(Xj-1,Yk)

(Xj+1,Yk+1) (Xj-1,Yk+1)

FH,q,m

(Xj,Yk) (Xj+1,Yk)

(Xj,Yk+1) (Xj+

FH,q,m

Coarse models

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Determined by

→ ‘input’ from surface exchange (coarse models have it)

→ spatial inhomogeneity

→ (thermo-)dynamic modifications

→ geometry of terrain

Earth-atmosphere exchange

coarse models (naturally) don’t have it

→ act through feedback mechanisms

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One example….

Weigel et al (2007)

(= + + ) LES (350m):

Coarse model:

 Exchange of water vapour, Riviera Valley (CH)

 high-resolution model

 ‘climate model’

(15)

Summary

 Boundary layer structure in complex topography

→ impact on total transport from/to ‘free atmosphere’

→ turbulent transport plus meso-scale circulation plus terrain effects

 important for exchange of momentum, energy, mass

 coarse models: do not resolve topography

→ only turbulent transport

→ underestimate exchange

→ might compensate for ‘missing sink’ (CO2)

 need parameterization of subgrid-scale topography effects

→ measurements, modeling

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