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Home > Research > Ifsdocs > PHYSICS >  
   

Chapter 5. Convection

IFS documentation Front Page


Table of contents



Chapter 1. Overview

Chapter 2. Radiation

Chapter 3. Turbulent diffusion and interactions with the surface

Chapter 4. Subgrid-scale orographic drag

Chapter 5. Convection

Chapter 6. Clouds and large-scale precipitation

Chapter 7. Land suface parametrization

Chapter 8. Methane oxidation

Chapter 9. Climatological data

REFERENCES


 
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5.8 Momentum transports




Equation set (5.3) includes a treatment of the vertical transport of horizontal momentum by convection. Studies have shown that for deep convection momentum transports are over estimated by the plume models unless the effects of cloud scale horizontal pressure gradients are included (Gregory et al. 1997b). For unorganised convection the effects of the pressure gradients are to adjust the in-cloud winds towards those of the large-scale flow. This can be represented by an enhanced turbulent entrainment rate in the cloud momentum equations. To ensure mass continuity the turbulent detrainment rate is also increased by an equivalent amount. As the air entrained as detrained have differing properties this adjusts the in-cloud wind back towards the large-scale value.


Hence for deep and mid-level convection the turbulent entrainment and detrainment rates used in the updraught momentum equation are

 
(5.46)


where is the value of in level , while and are given by equation (5.7).


When (below the mid-level of the cloud) , while if (in the upper part of the cloud) then . Gregory (1997) suggests that the above formulation provides an adequate description of the effects of cloud scale pressure gradients in cases of deep convection. For shallow convection and downdraughts it is assumed that the effects of the pressure gradient term can be neglected and no enhancement of the entrainment rates in the momentum equations is applied. This formulation limits the momentum transports to be downgradient. Upgradient transports by highly organized convective systems (e.g. African squall lines) are not captured by this method.


The definition of the horizontal wind in the updraught and downdraught at cloud base and LFS is not well known. For the updraught the value at cloud base is set to an average of the large-scale winds over the depth of the sub-cloud layer. For the downdraught the initial values at the LFS are set equal to the average values of the winds in the updraught and those of the large-scale flow.


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