2015
DOI: 10.1002/2015jd024230
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An updated subgrid orographic parameterization for global atmospheric forecast models

Abstract: A subgrid orographic parameterization (SOP) is updated by including the effects of orographic anisotropy and flow‐blocking drag (FBD). The impact of the updated SOP on short‐range forecasts is investigated using a global atmospheric forecast model applied to a heavy snowfall event over Korea on 4 January 2010. When the SOP is updated, the orographic drag in the lower troposphere noticeably increases owing to the additional FBD over mountainous regions. The enhanced drag directly weakens the excessive wind spee… Show more

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Cited by 52 publications
(57 citation statements)
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“…With the different selections of subgrid orographic drag in WRF over the TP, the above simulations reveal that (1) the GWD/FB scheme from Choi and Hong () efficiently reduces the U10 mean bias and RMS error. (2) The TOFD scheme from Beljaars et al () is more effective in reducing the U10 bias and RMS error.…”
Section: Summary and Further Workmentioning
confidence: 99%
“…With the different selections of subgrid orographic drag in WRF over the TP, the above simulations reveal that (1) the GWD/FB scheme from Choi and Hong () efficiently reduces the U10 mean bias and RMS error. (2) The TOFD scheme from Beljaars et al () is more effective in reducing the U10 bias and RMS error.…”
Section: Summary and Further Workmentioning
confidence: 99%
“…The other is the scheme from Choi and Hong (, hereafter C15), which considers the effects of GWD together with LLWD (Hong et al, ; Kim & Arakawa, ) and FBD (Kim & Doyle, ) with improved parameters (e.g., height of the blocked layer). The wave stress due to both of the GWD and LLWD at reference level ( τ W ) is given as follows: τW=ρ0EmλeffG||U03N0, EOA+2CEFr0/Frc,0.5emm1+LxOA+1,0.5emGitalicFr02Fr02+CGOC1, where E is the enhancement factor for representing the nonlinear enhancement of drag due to the low‐level wave breaking, which is calculated by the orographic asymmetry (OA), which represents the shape and location of subgrid‐scale orography relative to the grid, and the Froude number Fr 0 (= h OD N 0 / U 0 ) normalized by its critical value ( Fr c = 1); OD is the orographic direction, which is equivalent to the horizontal aspect ratio of the orography; m is the number of subgrid‐scale orography and L x represents the subgrid‐scale mountain width in the direction of low‐level wind; λ eff is the effective grid length; G is an asymptotic function that provides a smooth transition between the nonblocking and blocking cases and includes the effect of orographic convexity (OC) corresponding to the vertical orographic aspect ratio; and C E and C G are set to 0.8 and 0.5, respectively, based on the mesoscale simulation results from Kim and Arakawa ().…”
Section: Experimental Designmentioning
confidence: 99%
“…Moreover, the difference in the 2 m temperature bias between GWDSBL and ST do not appear until near the end of the simulation time. This reduction in accuracy of 2 m temperature scores was found by Choi and Hong (), who attributed this to lower and more accurate wind speeds (sections 4.2 and 5.3) in model runs that resulted in less mechanical turbulence and smaller surface fluxes, when they included the GWD parametrization.…”
Section: Experimental Results For All 16 Model Runsmentioning
confidence: 94%