SLIDE 1 Maïdo Observatory Summer School
Alain Hauchecorne LATMOS-IPSL, UVSQ, CNRS alain.hauchecorne@latmos.ipsl.fr
Middle atmosphere dynamics
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Middle atmosphere = stratosphere + mesosphere, 12 to 90 km
The middle atmosphere
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Middle atmosphere = stratosphere + mesosphere, 12 to 90 km
The middle atmosphere
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From Haynes, 2004
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From Haynes, 2004
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Middle atmosphere radiative balance and general circulation
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Observed zonal averaged temperature
Brasseur and Solomon, 2005; based on Fleming et al., 1998
Warm Cold Polar day Polar night
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Radiative equilibrium temperature
Brasseur and Solomon, 2005; calculated by Fels, 1985
Cold Warm Polar night Polar day
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Adiabatic heating/cooling in the atmosphere
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Net adiabatic heating rate (K/day)
Brasseur and Solomon, 2005; from London, 1980
Heating Cooling Polar day Polar night
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Residual circulation
Diabatic heating (cooling) vertical ascent (descent) of air Continuity equation meridional wind Polar day Polar night
SLIDE 12 Zonal wind: the geostrophic approximation
Coriolis force equilibrates Pressure gradient force Coriolis force = 2 w sin(latitude) w: Earth rotation rate Wind blows around depression
- anticlockwise in Northern Hemisphere
- clockwise in Southern Hemisphere
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Zonal wind
Brasseur and Solomon, 2005; based on Fleming, 1988
Polar day Polar night
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Antarctic polar vortex evolution 1996
UKMO analysis
SLIDE 15 Atmospheric waves in the atmosphere
Transport energy, momentum flux and atmospheric constituants Different kinds of waves:
- planetary waves: global scale
- gravity waves: local scale
- atmospheric tides: global scale, diurnal period, solar heating of
stratospheric ozone and tropospheric water vapour
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Planetary Rossby waves
Meridional gradient of Coriolis force Hemispheric extension Upward propagation possible only if zonal wind > 0 (winter conditions in the stratosphere) Interaction with zonal wind: stratospheric warming
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Temperature maps at 22 km
Winter 01/02/2010 Non zonal structure Planetary waves Summer 07/01/2010 Zonal structure
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Rayleigh lidar observations
Observatoire de Haute-Provence
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Backscatter lidar principle
SLIDE 20 Temperature measurements using Rayleigh Lidar
scattering
relative measurements
r(z) = f (N(z) dP(z) = -g(z)r(z)dz T(z) = MP(z) Rr(z) T(z) = M R gr(z')dz'
z
å
r(z) = Mg(z) R N(z')dz'
z top
å
N(z)
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Temperature lidar profile At Maïdo Observatory, Reunion Island
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OHP temperature evolution in winter 1996/97
paper!on!QBO).!The!GW! ,!estimated!in!the!equatorial!band!using!GPSK RO!data!(Fig.!12), is!enhanced!along!the!zero!wind!line!! !
!Evolution!of!the!temperature!at!OHP!during!winter!1996K 1997.!Days!with!measurements are!indicated!with!a!vertical!bar!at!the!top!of!the!figure.!Adapted!from!Hauchecorne!et!al.!(2006).
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Temperature variability
Middle latitude (44°N) Tropics 21°N
Leblanc et al.
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Non-linear phenomenon Planetary wave forcing in the troposphee Development depending on planetary wave amplitude and stratospheric zonal wind profile
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Stratospheric warming 2009 Stratospheric warming: vortex splitting
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Lidar profile evolution during a Sudden Stratospheric Warming
!
° ° ° × ° –
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Stratosphere-troposphere dynamics coupling
Baldwin and Dunkerton, JASTP, 2005
Pressure and temperature perturbations generated in the upper stratosphere can propagate down to the troposphere and the surface
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Stratosphere-troposphere dynamics coupling
Baldwin and Dunkerton, JASTP, 2005
Pressure and temperature perturbations generated in the upper stratosphere can propagate down to the troposphere and the surface
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Impact of SSW on medium range weather forecast
Charlton Perez et al., 2015
Surface temperature 15 to 30 days after a Strat Warm event Averaged over 15 SSWs
SLIDE 30 Gravity waves
Gravity force Local extension (10 à 1000 km) Main sources
- Orography (Lee waves)
- Deep convection
- Jet stream (geostrophic adjustment)
SLIDE 31 Gravity wave propagation and breaking
Brasseur and Solomon, 2005; from Lindzen, 1981
GW breaking GW breaking
Gravity wave breaking wind deceleration Vertical and meridional wind summer mesosphere cooling and winter mesosphere warming
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Lidar temperature profile with a gravity wave
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Temperature profile evolution during one night
(21° 55°
!Consecutive!lidar!temperature!profiles!at!Maïdo!Observatory!on!21!November!2013.! profile!is!integrated!during!15!minutes.!A!5!K!shift!is!applied!between!two!consecutive!pro
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Temperature anomaly: gravity wave propagation
K K
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GW characterization
NDACC Rayleigh Temperature lidars: from the variance of lidar signal fluctuations at OHP COSMIC-GPS radio-occultation: from the fluctuations in temperature profiles in a 10° longitude by 5° latitude box around OHP Radiosoundings: from the fluctuations in temperature profiles at Nîmes (100 km from OHP) GW potential energy per unit of mass
Ep = 1 2 g2 N 2 æ è ç ö ø ÷ T ' T æ è ç ö ø ÷
2
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Climatology of GW potential energy from OHP lidar data
Mze et al., JGR, 2014
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Gravity waves and thunderstorms
Infrasounds COSMIC-GPS WRF model / Lidar WRF
Gravity wave potential energy
Costantino et al., 2015
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Seasonal evolution of GW potential energy
Mze et al., JGR, 2014
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From http://www.cosmic.ucar.edu/related_papers/GPS_RO_cartoon.jpg
GPS radio-occultation technique
SLIDE 40 ° ° ° × °
Figure 2. Same as Fig. 1b for the period October 2012 – April 2013.
GW potential energy from combined GPS-RO and lidar data in winter 2012-2013 GW potential energy at the Equator and link with the QBO from GPS-RO data
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Doppler wind lidar
The Doppler shift is proportionnal to the radial wind Urad ≈ (SA-SB)/(SA+SB)
OHP wind lidar
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Doppler wind lidar profile
Zonal wind at Maïdo observed by lidar and radiosonde on 7 June 2016
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Gravity wave in Doppler wind
(courtesy of C. Souprayen)
zonal meridional
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Gravity waves observed from space
Preusse, 2006
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Infrared composite from geostationary satellites
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Gravity waves observed from space
Preusse, 2006
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GOMOS principle
From 10 km up to 120 km One star spectrum every 0.5 s Scintillation information 1000 Hz
SLIDE 48 GOMOS scintillation measurements towards visualization of gravity wave breaking
Star scintillation
Turbulence structure CT
2
High resolution temperature profile
Sofieva et al., 2007
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The Quasi Biennial Oscillation
QBO cycle Periodic evolution of the equatorial zonal wind, period ≈28 months
Review Baldwin et al., Rev. Geophys. 2001
SLIDE 50 Equatorial waves
β
Kelvin waves Purely zonal Eastward phase propagation Rossby-gravity waves zonal and meridional Westward phase propagation
From Wheeler et al., 2000
SLIDE 51 QBO mechanism
Momentum flux deposition from eastward and westward propagating waves
- Kelvin waves E
- Rossby-gravity waves W
- Gravity waves E and W
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Disruption of QBO in 2016
Newman et al., GRL, 2016
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Disruption of QBO in 2016
Newman et al., GRL, 2016
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Conclusion
The middle atmophere dynamics plays an important role in the coupling between the different atmospheric layers and in the transport and mixing of atmospheric constituents Lidars, with other instruments installed at OHP and Maïdo and satellite observations, are very efficient tools for atmospheric dynamics studies
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High resolution transport model MIMOSA
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Potential vorticity (PV)
In absence of diabatic effects, an air mass is moving along isntropic surfaces and its PV is conserved
V
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Danielsen (1968)
First evidence : Increase of ozone and radioactivity in a tropopause folitation
Relation tracer-PV
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First use of PV conservation to study the polar vortex dynamicspolaire
McIntyre and Palmer, Nature, 1983
PV and polar vortex
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Projet EC-FP5 METRO-THESEO 1999-2000
Objective: to study the meridional transport of ozone in the lower and middle stratosphere (vortex filamentation, tropical intrusions) Tools: Lidar ozone ALTO on board French Falcon IGN-INSU Lidar ozone at Observatoire de Haute-Provence Need to have a isentropic transport model for the planning of aircraft flights and the interpretation
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Advection Semi-implicit method Advection during 6 hours Interpolation on initial grid
Advection and regridding
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Polar filament seen by the OHP ozone lidar
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MIMOSA on AERIS/ESPRI database
475 K ≈ 19 km
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MIMOSA service on AERIS/ESPRI
http://ether.ipsl.jussieu.fr/ether/pubipsl/mimosa_fr.jsp
Scientific coordinator: Alain Hauchecorne (LATMOS) Technical coordinator: Cathy Boonne (IPSL)