
wrf_dbz
Calculates simulated equivalent radar reflectivity factor [dBZ] from WRF model output.
Prototype
function wrf_dbz ( P : numeric, T : numeric, qv : numeric, qr : numeric, qs : numeric, qg : numeric, ivarint : integer, iliqskin : integer ) return_val [dimsizes(T)] : float or double
Arguments
PFull pressure (perturbation + base state pressure). The rightmost dimensions are bottom_top x south_north x west_east. Units must be [Pa].
TTemperature in [K]. An array with the same dimensionality as P. This variable can be calculated by wrf_tk.
qvWater vapor mixing ratio in [kg/kg]. An array with the same dimensionality as P.
qrRain mixing ratio in [kg/kg]. An array with the same dimensionality as P.
qsSnow mixing ratio in [kg/kg]. A scalar or an array with the same dimensionality as P. If not available, set to a scalar value of zero.
qgGraupel mixing ratio in [kg/kg]. A scalar or array with the same dimensionality as P. If not available, set to a scalar value of zero.
ivarintA scalar option for the behavior of intercept parameters for the size distributions of rain, snow, and graupel. See description below.
iliqskinA scalar option for scattering. If set to 1, frozen particles that are at a temperature above freezing will be assumed to scatter as a liquid particle. Set to 0 otherwise.
Return value
An equivalent radar reflectivity factor (Ze), based on the mixing ratios of rain, snow, and graupel (if available). An array of the same size as P. The type will be double if any of the input is double, and float otherwise.
Description
This function computes equivalent reflectivity factor (in dBZ) at each model grid point assuming spherical particles of constant density, with exponential size distributions. This function is based on "dbzcalc.f" in RIP. See comments in the routine for more details.
- If ivarint=0, the intercept parameters are assumed
constant (as in MM5's Reisner-2 bulk microphysical
scheme).
If ivarint=1, variable intercept parameters are used as in more recent version of Reisner-2 (based on Thompson, Rasmussen, and Manning, 2004, Monthly weather Review, Vol. 132, No. 2, pp. 519-542.) - If iliqskin=1, frozen particles that are at a temperature above freezing are assumed to scatter as a liquid particle.
return_val@description = "Reflectivity"
return_val@units = "dBZ"
See Also
See the full list of WRF functions.
Examples
Note: for WRF variable names and their definitions, you can easily check them by using "ncl_filedump":
ncl_filedump wrfout_d01_2000-01-24_12:00:00.nc
Example 1
nc_file = addfile("wrfout_d01_2000-01-24_12:00:00.nc","r") T = nc_file->T P = nc_file->P PB = nc_file->PB qv = nc_file->QVAPOR qr = nc_file->QRAIN qs = nc_file->QSNOW ; assuming we have this field qg = nc_file->QGRAUP ; assuming we have this field ; If qs (or qg) does not exist: ; qs = P ; same dimensionality as P. ; qs = 0.0 ; qg = 0.0 T = T + 300. ; potential temperature in K. P = P + PB ; full pressure in Pa. tk = wrf_tk( P , T ) ; temperature in K. ivarint = 0 ; or 1 iliqskin = 0 ; or 1 dbz = wrf_dbz ( P, tk, qv, qr, qs, qg, ivarint, iliqskin)Example 2
The function wrf_user_getvar (available in the $NCARG_ROOT/lib/ncarg/nclscripts/wrf/WRFUserARW.ncl script) can also be used to calculate many diagnostics in one step.
load "$NCARG_ROOT/lib/ncarg/nclscripts/csm/gsn_code.ncl" load "$NCARG_ROOT/lib/ncarg/nclscripts/wrf/WRFUserARW.ncl" a = addfile("wrfout_d01_2000-01-24_12:00:00.nc","r") dbz = wrf_user_getvar(a,"dbz",-1) ; calculate dbz for all times in fileExample 3
mdbz = wrf_user_getvar(a,"mdbz",-1) ; calculate max dbz for all times in file
load "$NCARG_ROOT/lib/ncarg/nclscripts/csm/gsn_code.ncl" load "$NCARG_ROOT/lib/ncarg/nclscripts/wrf/WRFUserARW.ncl" a = addfile("wrfout_d01_2000-01-24_12:00:00.nc","r") ; in this case we set both ivarint to 1 (first "1" below) and ; iliqskin to 1 (second "1" below) dbz = wrf_user_getvar,(a,"(/"dbz","1","1"/)",-1) ; calculate dbz for all times in file mdbz = wrf_user_getvar(a,"(/"mdbz","1","1"/)",-1) ; calculate max dbz for all times in file
You can see some other example scripts and their resultant images at:
http://www2.mmm.ucar.edu/wrf/OnLineTutorial/Graphics/NCL/