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Dependence of tropical cyclone intensification on the boundary-layer parameterization in a numerical model. Roger Smith Ludwig-Maximilians University of Munich Collaborator: Gerald Thomsen. Outline. Motivation New insights into the role of the boundary layer
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Dependence of tropical cyclone intensification on the boundary-layer parameterization in a numerical model Roger Smith Ludwig-Maximilians University of Munich Collaborator: Gerald Thomsen
Outline • Motivation • New insights into the role of the boundary layer • Dependence of tropical-cyclone evolution and azimuthal-mean structure on the representation of the boundary layer • Conclusions
Motivation In the light of our recent findings that the spin-up of the hurricane inner core occurs in the boundary layer, two important questions arise: • How sensitive is tropical cyclone intensification in a model to the boundary-layer parameterization scheme used? • How large are the differences in boundary-layer structure predicted by different schemes?
The primary circulation Pressure gradient force LO r v sea Centrifugal force and Coriolis force
Frictionally-induced secondary circulation primary circulation Secondary circulation Pressure gradient force r Friction layer v v Centrifugal force and Coriolis force are reduced by friction
Hurricane intensification • Basic principle - Conservation of absolute angular momentum: M = rv + r2f/2 f = Coriolis parameter = 2Wsin(latitude) r v v = M/r - rf/2 If r decreases, v increases! Spin up requires radial convergence
The basic thought experiment for intensification Initial condition Mean sounding Axisymmetric vortex p(z) T(z) q(z) V(r,z) r 27oC sea Nguyen, Smith and Montgomery calculation, QJRMS, 2008: • Idealized numerical model simulations, simple physics, MM5 • 5 km (1.67 km) resolution in the finest nest, 24s-levels
In print In press
Two mechanisms for TC intensification 15 10 z km 5 M conserved 0 50 r km 100 Mreduced by friction, but strong convergence small r From Montgomery, Nguyen & Smith (2009): QJRMS
6 - unmod Bulk 1 - mod Bulk 2 - Blackadar 3 – Burk Thompson 5 – Gayno-Seaman 4 - MRF 7 – unmod Gayno-Seaman
unmodified Bulk modified Bulk Radial and tangential wind components
unmodified Bulk modified Bulk Total wind
unmodified Bulk modified Bulk Vertical velocity
unmodified Bulk modified Bulk Net radial force = v2/r + fv (m s-1/hour)
1 – mod Bulk 2 – Blackadar 3 – Burk-Thompson 4 – MRF 5 – Gayno-Seaman 6 – unmod Bulk Comparison with Franklin’s data
1 – mod Bulk 2 – Blackadar 3 – Burk-Thompson 4 – MRF 5 – Gayno-Seaman 6 – unmod Bulk Surface wind reduction factor
1 – mod Bulk 2 – Blackadar 3 – Burk-Thompson 4 – MRF 5 – Gayno-Seaman 6 – unmod Bulk Surface inflow angle
1 – mod Bulk 2 – Blackadar 3 – Burk-Thompson 4 – MRF 5 – Gayno-Seaman 6 – unmod Bulk Surface wind
1 – mod Bulk 2 – Blackadar 3 – Burk-Thompson 4 – MRF 5 – Gayno-Seaman 6 – unmod Bulk 0 km 1.5 km Pseudo-equivalent potential temperature
Summary, conclusions and open questions • Extended the work of Braun and Tao (2000). • Examined new aspects of the boundary layer structure. • Tropical-cyclone intensification is sensitive to the scheme used including onset time of rapid intensification and the final intensity. • The boundary-layer structure varies considerably between schemes. • Which is the most realistic scheme? • Is boundary-layer theory valid in the inner core region? Answer: see Smith and Montgomery (2009)
1 – mod Bulk 2 – Blackadar 3 – Burk-Thompson 4 – MRF 5 – Gayno-Seaman 6 – unmod Bulk Surface latent heat flux
1 – mod Bulk 2 – Blackadar 3 – Burk-Thompson 4 – MRF 5 – Gayno-Seaman 6 – unmod Bulk Surface sensible heat flux