2010
DOI: 10.1175/2010jas3485.1
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An Ensemble Cumulus Convection Parameterization with Explicit Cloud Treatment

Abstract: The paper describes a convection parameterization employing a new formulation of the quasi-equilibrium closure hypothesis of Arakawa and Schubert. The scheme models a full spectrum of different cumulus clouds and its evolution within one time step of the host global climate model. Each cloud is simulated using a onedimensional Lagrangian entraining parcel model, which includes mixed phase microphysics and vertical velocity. Hence, the model delivers explicit information on distribution of vertical velocities, … Show more

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Cited by 44 publications
(60 citation statements)
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“…Therefore, dilution from the environmental entrainment does not affect the clouds as much. The inverse correlation between λ and cloud size has been used by some parameterizations [13,[39][40][41], and our observations support such use to some extent. The reason for using the reciprocal of cloud size is to make the relationship linear.…”
Section: Relationships Between λ and Cloud Propertiessupporting
confidence: 77%
“…Therefore, dilution from the environmental entrainment does not affect the clouds as much. The inverse correlation between λ and cloud size has been used by some parameterizations [13,[39][40][41], and our observations support such use to some extent. The reason for using the reciprocal of cloud size is to make the relationship linear.…”
Section: Relationships Between λ and Cloud Propertiessupporting
confidence: 77%
“…A first example how this can be done, and still the basis for several existing convection schemes (e.g. Wagner and Graf, 2010), is the seminal work of Arakawa and Schubert (1974). They assumed that the change of the large-scale (in the model context, grid-point) properties is slow in comparison with the response of individual clouds, called quasi-equilibrium.…”
Section: Steady-plume Assumptionmentioning
confidence: 99%
“…This results in the fractional entrainment at a given height being inversely proportional to the cloud radius (assuming the cloud cross section is roughly circular). This has served as the basis of many parameterizations (Arakawa and Schubert, 1974;Tiedtke, 1989;Kain and Fritsch, 1990;Wagner and Graf, 2010), some of which make the further assumption that variations in the effective radius of the cloud field are negligible and so and δ can be treated as constants (Tiedtke, 1989;Bretherton and Park, 2008). Others parameterize the effective cloud radius as proportional to the height of cloud top (Bretherton et al, 2004), or simply allow to be inversely proportional to height (de Rooy and Siebesma, 2008).…”
Section: J T Dawe and P H Austin: Direct Entrainment Distributionsmentioning
confidence: 99%