《大气环流》课件:HADLEY CIRCULATION DYNAMICS-A.ppt
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1、HADLEY CIRCULATION DYNAMICSSeasonality and the Role of Continents Kerry H. Cook Department of Earth and Atmospheric Sciences, Cornell University, Ithaca, New York14853-1504, U.S.A.1CONTENTS 1 Introduction 2 Definition and observations of the Hadley circulation 3 A simplified set of governing equatio
2、ns for the Hadley circulation 4 Model simulations 5 Seasonality of the Hadley circulation 6 Continental heating and the Hadley circulation 7 Summary2 1. INTRODUCTION This chapter provides 1) an introduction to Hadley cell dynamics, including a discussion of the processes that determine the circulati
3、ons climatology. 2)The physics of the seasonal oscillation of the Hadley circulation is emphasized, since this intra-annual variability provides insight into possible changes in the circulation on other, e.g., paleoclimate, time scales. 3)The role of the continents in driving the Hadley circulation
4、is also discussed. Much of the heating that ultimately drives the circulation is delivered to the atmosphere over continental surfaces through latent and sensible heat fluxes, and vertical momentum transports are also enhanced over the continents, so changes in these surfaces can modify the circulat
5、ion. 3 2. Definition and observations of the Hadley circualtion A Hadley circulation is a large-scale meridional overturning of a rot-ating atmosphere that has a heating maximum at the surface near or on the equator. The strength and geometry of the Hadley circulation can be quantified by using a st
6、ream function. Using pressure as the vertical coordinate, conservation of mass requires (1) If Equation 1 is averaged over longitude, around the entire globe, then the first term on the left-hand side (LHS) of Equation 1 is zero and a two-dimensional flow is defined. Using square brackets to denote
7、this longitudinal (zonal) average, the continuity equation is11( cos )0coscosuvaap4 (2) Equation 2 states that if v is known then is known, and vice versa. In other words, one variable can be used to fully define the two-dimensionalflow. One could use either v or as this single variable, but a more
8、physical representation of the full flow field can be generated by using a stream function. The Stokes stream function, , which is typically used to characterize the Hadley circulation, is defined by (3) v is used for practical reasons because meridional velocities are more frequently and accurately
9、 observed. Solving for and integrating from the top of the atmosphere, where it is assumed that = 0 and p = 0, yields (4) 2cosgvap02cos( ,) ( ,)papvpdpg 5cos22ag6 3. A SIMPLIFIED SET OF GOVERNING EQUATIONS FOR THE HADLEY CIRCULATIONSet of governing equations: The horizontal momentum equations; The f
10、irst law of thermodynamics; The continuity equation. The horizontal momentum equations:Newtons second law of motion (F = ma), the governing equation for motion (wind) in the atmosphere, can be written (5) To consider any variable, , on a grid that is fixed in space, such as latitudeand longitude, th
11、e Lagrangian derivative, d/dt , is converted into the Eulerian partial derivative, , by taking advection into account (6) mFdtvdadvdtt /t7 For simplicity, we choose local Cartesian coordinates with pressure as the vertical coordinate. The east/west wind, u, blows along the x axis with unit vector po
12、inting eastward, and the north/south wind, v,blows along the y axis with unit vector pointing to the north. Equation 5 can then be written in component form as (7) (8) For large-scale motion, the important forces to consider in the momentum equations are Coriolis, pressure gradient, and frictional f
13、orces (dissipation). Equations 7 and 8 becomejimFuvtuxmFvvtvy8 (9) (10) The momentum equations are further simplified for a first-order analysis of the MMC by averaging over time and longitude. The time mean,denoted below by overbars, should be thought of as an average over many years so time deriva
14、tives are negligible. The geopotential height gradient term in the zonal momentum equation is eliminated when the zonal average is taken, and Equa-tions 9 and 10 become (11) (12)xDfvxuvtuyDfuyvvtv0 pxf vvuD0 pyf uvvDy 9Each term of the simplified u-momentum equation (Eq. 11) and v-momentum equation
15、(Eq. 12) in July:Coriolis forceFrictional dissipationadvection of u-momentum935 hPa , u250 hPa , u935 hPa , v250 hPa , vCoriolis forceadvection of u-momentumCoriolis forcemeridional pressure gradient 10 The first law of thermodynamics:The full equation is (13) Equation 15 states that an air parcel c
16、an have two responses to the application of diabatic heating, J. One is a change in temperature and the other is adiabatic expansion or compression. Using the perfect gas law and Equation 6, Equation 13 is rewritten (14)Then, the climatological, zonally averaged thermodynamic equation is (15) Jdtdpd
17、tdTcvppcJSTvtT)(ppcJSTv11 Equation 15 states that an applied zonally averaged heating, ,is balanced either by the advection of cooler air, ,or by adiabatic cooling (rising air), , In the deep tropics, on large space scales, atmospheric heating is primarily balanced by rising motion, because horizont
18、al temperature gradients are weak. A longitude-height cross section of the adiabatic and diabatic heating terms in Equation 15 at 3.35N in July is shown in Figure 2-3.0pcJ0Tv0pSppcJSTv3.35N, July12A zonally averaged view of the thermodynamic balance is provided in Figure 2-4,ppcJSTv568hPa, July13 Th
19、e continuity equation:The continuity equation (Eq. 2 ) completes the set of governing equations. In local Cartesian coordinates, (16) Equations 11, 12, 15, and 16 constitute a simplified set of equations governing the MMC, and can be used to discuss how and why the Hadley circulation occurs and vari
20、es.01pva0pyv14Two driving mechanisms for the Hadley circulation derive from this structure in atmospheric heating.1.HeatingHadley Cell(Equation16)(Equation15)15Hadley Cell(Equation16)(Equation12)(Equation11)solar heating2.By its definition, the meridional geopotential height gradient at a level p is
21、 related to the average meridional temperature gradient in the atmosphere below level p:ppspTdRpln)(164. MODELSIMULATIONS Simulations with a three-dimensional climate model are used to investigate the seasonality of the Hadley circulation and the role of continents in determining climatology. The ty
22、pe of model used is a general circulation model (GCM). As in all GCMs, the governing equations are the complete, nonlinear, and time-dependent primitive equations (which were simplified in Section 3). This class of models is capable of producing a realistic representation of the Hadley circulation a
23、nd its seasonal changes, and provides information about relevant variables for which observed climatologies are not available (e.g., dissipation and diabatic heating rates). Several model simulations with different prescribed surface boundary conditions are presented.TEST1:all-ocean surface, with ob
24、served zonally uniform SSTsTEST2:One simulation has flat, featureless continents and observed zonally uniform SSTsTEST3:A simulation with realistic surface features, including topography, realistic soil moisture and surface albedo distributions, and realistic SSTs with longitudinal structure17Solid
25、lines : indicate zonallyaveraged observed SSTsdashed lines : resulting zonally averaged surface temperature from TEST2dotted lines : resulting zonally averaged surface temperature from TEST3 In test3, surface temperatures are significantly different from the surface temperature distribution in the f
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