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East Asia and Western Pacific METEOROLOGY AND CLIMATE

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478<br />

given. This is treated separately for sea <strong>and</strong> l<strong>and</strong> surface.<br />

For sea, the surface temperature is prescribed by monthly climatological data, <strong>and</strong><br />

kept constant during time integration. ,<br />

For l<strong>and</strong>, diffusion equations are used to describe the variation of temperature <strong>and</strong><br />

moisture in the soil. Using a three-layer model, the equation for soil temperature may be<br />

written as<br />

dT. IF K(T 4 -T S )<br />

8t pCD { ^Q.SD^Dt<br />

_ K(T d -T s ) K(T d -T d )<br />

dt Q.5Z> 2 U>i -<br />

where ^F represents all surface heat fluxes including solar radiation, long-wave radiation,<br />

sensible <strong>and</strong> latent heat fulxes, K is the diffusion coefficient, p g <strong>and</strong> C g the density<br />

<strong>and</strong> specific heat capacity of soil, <strong>and</strong> Dl, D2 <strong>and</strong> D3 are the depths of the layers<br />

respectively.<br />

For soil moisture, there are similar equations.<br />

3.4 Precipitation <strong>and</strong> Latent Heat Release<br />

To simulate the condensation process in stratiform cloud, the so-called<br />

"saturation-condensation" method is adopted, i.e. wherever q > q SAT (T) occurs at certain<br />

time— step, then an adjustment for T <strong>and</strong> q is conducted. The adjusted temperature<br />

T * <strong>and</strong> specific humidity q * should satisfiy<br />

where q SAT is saturated specific humidity <strong>and</strong> the excess of q becomes precipitation.<br />

For cumulus convection, the modified Kuo (1974) scheme is adopted. The conditions<br />

for convection to take place is a covergence of moisture of background fields (7>0)<br />

•3/1<br />

<strong>and</strong> a conditional unstable laspe rate (-—- >0). Besides, to avoid spurious <strong>and</strong> r<strong>and</strong>om<br />

op<br />

convection due to computational error in moisture convergence <strong>and</strong> to consider the fact<br />

that systematic convection is often related to synoptic systems, we impose an addional<br />

critirion CAT > 0, f # being vorticity at the lowest model level.<br />

The heating <strong>and</strong> moistening due to cumulus convection is given by<br />

dP<br />

C p (T e - T)— ,<br />

J p t<br />

where * C" denotes variables in cloud. The moistening parameter b is taken following<br />

Anthes with (RH) C = 0 <strong>and</strong> n = 3. (Anthes, 1977; Das etal., 1988)<br />

4. RESULTS OF COMPARATIVE FORECAST EXPERIMENTS<br />

Here comparative forecast experiments for a real case is given to illustrate the performance<br />

of the model. The case selected is 12GMT, 14-19 June 1979, the time when the<br />

6

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