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STRATIFICATION EFFECT ON THE ROUGHNESS LENGTH

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Title: STRATIFICATION EFFECT ON THE ROUGHNESS LENGTH


1
STRATIFICATION EFFECT ON THE ROUGHNESS LENGTH
  • S. S. Zilitinkevich1,2,3, I. Mammarella1,2,
  • A. Baklanov4, and S. M. Joffre2
  • 1. Atmospheric Sciences, University of
    Helsinki, Finland
  • 2. Finnish Meteorological Institute,
    Helsinki, Finland
  • 3. Nansen Environmental and Remote Sensing
    Centre /
  • Bjerknes Centre for Climate Research,
    Bergen, Norway
  • 4. Danish Meteorological Institute, Copenhagen,
    Denmark

2
References
  • S. S. Zilitinkevich, I. Mammarella, A. A.
    Baklanov, and S. M. Joffre, 2007 The roughness
    length in environmental fluid mechanics the
    classical concept and the effect of
    stratification. Submitted to Boundary-Layer
    Meteorology.

3
Content
4
Surface layer and roughness length
5
Parameters controlling z 0u
6
Stability Dependence of Roughness Length
For urban and vegetation canopies with
roughness-element heights (20-50 m) comparable
with the Monin-Obukhov turbulent length scale, L,
the surface resistance and roughness length
depend on stratification
7
Background physics and effect of stratification
8
Recommended formulation
9
(No Transcript)
10
Stable stratification
11
Stable stratification
12
Stable stratification
13
Unstable stratification
14
Unstable stratification
15
Unstable stratification
16
STABILITY DEPENDENCE OF THE ROUGHNESS LENGTHin
the meteorological interval -10 lt h0/L lt10
after new theory and experimental data Solid
line z0u/z0 versus h0/L Dashed
line traditional formulation z0u z0
17
Conclusions (roughness length)
  • Traditional concept roughness length fully
    characterised by geometric features of the
    surface
  • New theory and data essential dependence on
    hydrostatic stability
  • especially strong in stable stratification
  • Applications to urban and terrestrial-ecosystem
    meteorology
  • Practically sound urban air pollution episodes
    in very stable stratification

18
NEUTRAL and STABLE ABL HEIGHT
  • Sergej Zilitinkevich 1,2,3,
  • Igor Esau3 and Alexander Baklanov4
  • 1 Division of Atmospheric Sciences, University of
    Helsinki, Finland
  •  
  • 2 Finnish Meteorological Institute, Helsinki,
    Finland
  • 3 Nansen Environmental and Remote Sensing Centre
    / Bjerknes Centre for Climate Research, Bergen,
    Norway
  • 4 Danish Meteorological Institute, Copenhagen,
    Denmark

19
References
  • Zilitinkevich, S., Baklanov, A., Rost, J.,
    Smedman, A.-S., Lykosov, V., and Calanca, P.,
    2002 Diagnostic and prognostic equations for the
    depth of the stably stratified Ekman boundary
    layer. Quart, J. Roy. Met. Soc., 128, 25-46.
  • Zilitinkevich, S.S., and Baklanov, A., 2002
    Calculation of the height of stable boundary
    layers in practical applications. Boundary-Layer
    Meteorol. 105, 389-409.
  • Zilitinkevich S. S., and Esau, I. N., 2002 On
    integral measures of the neutral, barotropic
    planetary boundary layers. Boundary-Layer
    Meteorol. 104, 371-379.
  • Zilitinkevich S. S. and Esau I. N., 2003 The
    effect of baroclinicity on the depth of neutral
    and stable planetary boundary layers. Quart, J.
    Roy. Met. Soc. 129, 3339-3356.
  • Zilitinkevich, S., Esau, I. and Baklanov, A.,
    2007 Further comments on the equilibrium height
    of neutral and stable planetary boundary layers.
    Quart. J. Roy. Met. Soc., 133, 265-271.

20
Factors controlling PBL height
21
Scaling analysis
22
Dominant role of the smallest scale
23
How to verify h-equations?
24
Stage I Truly neutral ABL
25
Stage I Transition TN?CN ABL
26
Stage I Transition TN?NS ABL
27
Stage II General case
28
Conclusions (SBL height)
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