Dynamics of the Atmosphere
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1 Dynamics of the Atmosphere Course description: Discusses the dynamics of the atmosphere, with emphasis on the large scale. Instructor: Paul O Gorman pog@mit.edu Office: Questions: Drop by, , and office hour (time TBD)
2 Course Webpage Class times Tuesday and Thursday Classroom Logistics Prerequisite Fluid dynamics of the atmosphere & ocean (12.800) or instructors permission
3 Assessment: Problem sets and Project Grading: 1. Problem sets (5 in total, 60%) 2. Project: writeup ( 15 pages, 20%) class presentations (~15 mins, 20%) Problem Sets Policy: Collaboration is allowed, but students must write up the problem set on their own. Project topics: Project topics should be decided at midterm. I will give out topics, or you can come up with a topic yourself in consultation with me.
4 Schedule Projects: Class presentations will be in class on May 10th, 15th and17th Project reports are due on May 17th Problem sets: Problem set 1 (out Feb 15th; due Mar 1st) Problem set 2 (out Mar 1st; due Mar 15th) Problem set 3 (out Mar 15th; due Apr 3rd) Problem set 4 (out Apr 3rd; due Apr 19th) Problem set 5 (out Apr 19th; due May 3rd)
5 Textbooks and other resources Primary Textbook An Introduction to Dynamic Meteorology, Holton and Hakim (5th edition)
6 Textbooks and other resources Secondary Textbook Atmospheric and Oceanic Fluid Dynamics, Vallis
7 Textbooks and other resources Other references: Physics of Climate, Peixoto and Oort Interactive plotting website: Gridded datasets:
8 Course topics 1.Hadley-cell dynamics for a zonally symmetric atmosphere (the role of eddies is discussed later in the course) 2.Internal gravity waves: propagation, effect on mean flow, forcing by mountains 3.Potential vorticity, quasigeostrophic dynamics, and Rossby waves includes omega equation for vertical motion 4.Growth of disturbances: wave activity and E-P fluxes, Charney- Stern condition, Eady model, non-modal growth 5.Available potential energy 6.Tropical dynamics: equatorial waves and the Walker cell 7.The general circulation: eddies, annular modes, and the response to climate change
9 F Plan for the remainder of this introduction Sources of observations Review basic aspects of observed circulations and thermal structure Some motivating questions
10 F Sources of observations
11 Observational data for studies of large-scale atmospheric dynamics Data sparseness in space and time is a major issue Often combine the data with an atmospheric general circulation model (GCM) using data assimilation (includes analysis and initialization) Goal is minimization of discrepancy between observations and model variables (e.g., 3D or 4D var)
12 We will often refer to reanalysis products Reanalysis (e.g., NCEP, NCEP2, ERA40, ERA interim, MERRA, NCEP CFSR, 20CR) means that GCM is held fixed over long time period, but observational inputs vary Very popular!
13 Timeline of observations assimilated in ERA40 Uppala et al, QJRM 2005
14 Frequency of radiosonde reports Uppala et al, QJRM 2005
15 Uppala et al, QJRM 2005
16 F Hadley cells, and subtropical and eddy-driven jets
17 Mean meridional circulation and contours of angular momentum per unit mass (January; ERA40) (T. Schneider, Fig.1,Ann. Rev. Earth Planet. Sci. 2006)
18 Zonal and time-mean zonal wind (m/s) Sigma Latitude (ERA40 reanalysis )
19 Eddy driven jet Subtropical jet Sigma Latitude (ERA40 reanalysis )
20 2 Mean meridional streamfunction (10 10 kg s -1 ): different seasons 0.2 Sigma 4 20 December-January-February (DJF) Latitude Sigma June-July-August (JJA) Latitude (ERA40 reanalysis )
21 Mean meridional streamfunction (10 10 kg s -1 ): different seasons MAM Sigma Latitude SON Sigma Latitude (ERA40 reanalysis )
22 Mean meridional streamfunction (10 10 kg s -1 ): different seasons What determines MAM Sigma 4 strength of Hadley cells? Latitude SON Sigma 2. What determines extent of Hadley Latitude cells? (ERA40 reanalysis )
23 F Observed thermal structure and gravity wave dynamics
24 Zonal and time mean temperature (K) Sigma December-January-February (DJF) Latitude Sigma June-July-August (JJA) Latitude (ERA40 reanalysis data )
25 Zonal and time mean temperature (K) Sigma December-January-February 0.8 (DJF) Latitude Sigma Note flat isotherms in tropics Latitude (ERA40 reanalysis data )
26 Sigma DJF Potential temperature (K) Latitude 260 Increase with height (implies dry static stability) Sigma 0.2 JJA Latitude 280 (ERA40 reanalysis data )
27 Static stability allows for internal gravity waves: here forced by mountain
28 Trapped lee waves downwind from Hawaiian Islands
29 Questions: 1. What determines whether internal gravity waves are vertically propagating or trapped? 2. How do the waves affect the mean flow?
30 F Large-scale eddies: Growth of baroclinic eddies, propagation of planetary waves, forcing of vertical motions
31 Illustration of largescale atmospheric flow: satellite water vapor imagery Animation: Robert Simmon,NASA Data: Seviri water vapor (IR)
32 Transient (<1 week) eddies in midlatitudes in observations Lim and Wallace 1991
33 Why do eddies grow in midlatitudes? Most unstable wave in the Eady model
34 Why do eddies grow in midlatitudes? Most unstable wave in the Eady model And what controls the magnitude of the vertical velocity?
35 How can we understand cyclogenesis? (using potential vorticity!) Ucellini chapter
36 How does the zonal wind control the vertical propagation of Rossby waves into the stratosphere? 150hPa 100hPa Planetary waves in June 2004
37 Pressure (hpa) Zonal-mean zonal wind (Jun 2004)
38 Largely symmetric flow at levels with easterlies (cf. Charney-Drazin filtering) 30hPa 10hPa
39 F Tropical dynamics
40 Satellite observations of outgoing longwave radiation in the equatorial band decomposed by wavenumber and frequency reveal distinctive disturbances Figure 1 3of42 Kiladis et al 2009
41 Latitude What determines the speed and structure of these equatorial disturbances? Equator Longitude Equatorial Kelvin wave: arrows for wind, shading convergence, hatching divergence, contours pressure Kiladis et al 2009
42 F Role of eddies in the general circulation
43 Eddies transport momentum: How does this determine the surface westerlies and affect the Hadley cells? Total Transient eddies Northward flux of momentum (m 2 /s 2 ) Peixoto and Oort, Fig 11.7
44 Why is the mean circulation very different when potential temperature is used as a vertical coordinate? We will explore the closely related Transformed Eulerian Mean (TEM) framework (Pauluis et al, Science, 2008)
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