A high-resolution global model forecast of the formation of Hurricane
Frederic of 1979 is analyzed by means of several diagnostic computatio
ns on the model's output history. The formation is addressed from an a
nalysis of limited-area energetics where the growth of eddy kinetic en
ergy is examined. The question on internal versus external forcing dur
ing the formative stage of the hurricane is explored by means of the K
uo-Eliassen framework for the radial-vertical circulation of the hurri
cane. The intensity of the predicted hurricane is diagnosed from a det
ailed angular momentum budget following the three-dimensional motion o
f parcels arriving at the maximum wind belt. Overall, the successful s
imulation of the hurricane has enabled us to make such a detailed diag
nosis of the predicted hurricane at a high resolution. The principal f
indings of this study are that a north-south-oriented heating function
maintained a zonal easterly flow that supplied energy barotropically
during the growth of an African wave. The growth of eddy kinetic energ
y is somewhat monotonic and slow throughout the history of the computa
tions. The initial development of the easterly wave appears to be rela
ted to the widespread weak convective heating that contributes to a co
variance of heating and temperature and of temperature and vertical ve
locity. The hurricane development period is seen as one where both the
barotropic and convective processes contribute to the growth of eddy
kinetic energy. During this developing stage, the growth of radial-ver
tical circulation is largely attributed to convective, radiative, and
frictional forcings. The role of eddy convergence of momentum flux app
ears to be insignificant. The intensity issue of the storm (maximum wi
nd of the order of 37 m s-1) was addressed by means of a detailed angu
lar momentum budget following parcel motion. The pressure torque in th
e model simulation had a primary role in explaining the intensity of t
he predicted storm. It is only in the storm's inner rain area where th
e frictional stress becomes quite large. But at these small radii the
frictional torque is still smaller compared to the contribution from t
he (small but significant) azimuthal asymmetries of the pressure field
and the resulting pressure torques.