Advancing Numerical Weather Prediction of Great Salt Lake-Effect Precipitation John D McMillen.

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Presentation transcript:

Advancing Numerical Weather Prediction of Great Salt Lake-Effect Precipitation John D McMillen

Questions and Hypotheses How and why does the choice of microphysical parameterization in numerical weather prediction models affect quantitative GSLE precipitation forecasts at convection-permitting (~1 km) grid spacing comparable to those likely to be available to forecasters during the next decade? We hypothesize quantitative GSLE precipitation forecasts will be affected by the choice of microphysics parameterizations at convection-permitting grid spacing for three reasons. Microphysical parameterizations were designed to simulate specific phenomena The tendency equations within each different microphysical parameterization are frequently unique Even when hydrometeor tendency equations are theoretically the same, the way they are used may yield a different result

Research Methods - MP Study GSLE simulation sensitivity to microphysics choice Case study of 27 Oct 2010 event Control Run WRF ARW km inner domain (3 rd single nested domain) NAM LBC, Cold start 35 vertical levels 8 sec integration time step Thompson microphysics parameterization Kain-Fritsch convective parameterization on outer domains, none on inner domain YSU PBL parameterization NOAH LSM parameterization RRTM (SW) and RRTMG (LW) radiation parameterizations Simple second order diffusion 2D Smagorinsky eddy coefficient

D1 12 km D2 4 km D3 1.3 km

A B GSLE Precip Subdomain MP Subdomain

Total Precipitation UTC 27 October 2010 Liquid equivalent precip derived from NEXRAD with Z = 75S 2 relationship NEXRAD plot compares well with surface observations over the valley, but underestimates liquid equivalent precip over the high Wasatch Thompson NEXRAD

Research Methods - MP Study All simulations generated similar synoptic fields Moisture was similar Over-lake convergence bands were generated in every simulation This consistency implies that GSLE precipitation distribution and amount differences between simulations are caused by the choice of MP scheme

Total Precipitation UTC 27 October 2010 ThompsonGoddard WDM6 Morrison

Precipitation Statistics UTC, 27 October 2010 Microphysics Parameterization Max Precip (mm) Mean Precip (mm) Percent Change in Mean Precip Area GTE 10 mm Precip (km 2 ) Area GTE 15 mm Precip (km 2 ) Area GTE 20 mm Precip (km 2 ) Thompson N/A Goddard Morrison WDM Statistics calculated over GSLE Precip Subdomain

Hydrometer Mass Profiles Values averaged over MP Subdomain from UTC

Hydrometer Mass Profiles Values averaged over MP Subdomain from UTC

Hydrometer Mass Profiles Values averaged over MP Subdomain from UTC

Hydrometeor Tendency Equations We extracted the source and sink terms of the snow hydrometeor tendency equations THOM qsten(k) = qsten(k) + (prs_iau(k) + prs_sde(k) + prs_sci(k) + prs_scw(k) + prs_rcs(k) + prs_ide(k) - prs_ihm(k) - prr_sml(k))*orho WDM6 qrs(i,k,2) = max(qrs(i,k,2) + (psdep(i,k) + psaut(i,k) + paacw(i,k) - pgaut(i,k) + piacr(i,k)*delta3 + praci(i,k)*delta3 + psaci(i,k) - pgacs(i,k) - pracs(i,k)*(1. - delta2) + psacr(i,k)*delta2)*dtcld, 0.)

Hydrometeor Tendency Equations We extracted the source and sink terms of the graupel hydrometeor tendency equation THOM qgten(k) = qgten(k) + (prg_scw(k) + prg_rfz(k) + prg_gde(k) + prg_rcg(k) + prg_gcw(k) + prg_rci(k) + prg_rcs(k) - prg_ihm(k) - prr_gml(k))*orho WDM6 qrs(i,k,3) = max(qrs(i,k,3) + (pgdep(i,k) + pgaut(i,k) + piacr(i,k)*(1.-delta3) + praci(i,k)*(1. - delta3) + psacr(i,k)*(1.-delta2) + pracs(i,k)*(1.-delta2) + pgaci(i,k) + paacw(i,k) + pgacr(i,k) + pgacs(i,k))*dtcld, 0.)

Snow Tendency Profiles Values averaged over MP Subdomain from UTC Solid lines are the sum of all terms

Graupel Tendency Profiles Values averaged over MP Subdomain from UTC Solid lines are the sum of all terms

Total Graupel UTC 27 October 2010 WDM6Thompson

Total Precipitation UTC 27 October 2010 ThompsonGoddard WDM6 Morrison

Precipitation Pattern All schemes displace the band of maximum precipitation to the southwest compared to observations Thompson is closest to observations, but still displaced The precipitation location is driven by the convergence axis Thompson WDM6 Divergence averaged through the lowest 2 sigma levels ( green < 0 s -1 ; yellow < -110 s -1 ; interval - 30 s -1 ) and lowest sigma level winds (full barb = 5 m s -1 ) 0230 UTC 27 Oct 2010

Predecessor Precipitation Precipitation produced by a baroclinic trough before 0230 UTC differs between schemes Precipitation difference 1800 UTC 26 Oct through 0230 UTC 27 Oct WDM6 – Thompson 8 km horizontal average circulation and potential temp over potential temp difference WDM6 – Thompson WDM6 A B AB

Predecessor Precipitation All Schemes produce poor precipitation from the baroclinic trough compared to NEXRAD Poor synoptic precipitation distribution affects GSLE precipitation distribution Thompson NEXRAD

Snow WDM6Thompson