local conditions plays a role in the forecaster’s decision about which processes are
most important in each situation, and this becomes a significant factor since the
strengths an d weaknesses of different models are considered. If flow interaction with
terrain is a key consideration for a given event, such as in cases of orographic
precipitation, then a model with high horizontal resolution might be favored. If
lake effect clouds and precipitation are significant forecast problems, then a model
that correctly initializes the areal extent of the lake and its water temperature might
be favored. If two models are forecasting a trough to move through a mean longwave
ridge position with the same timing, but with different depths, the larger domain
model that has a better representation of the planetary-scale waves might be
preferred. If the forecaster knows that precipitation has recently occurred and
near-surface conditions are moist, then the model that has most correctly predicted
precipitation in recent model runs might be expected to have the best representation
of soil moisture and boundary layer conditions. Each situation must be evaluated and
forecasters must apply their knowledge of initial conditions and model character-
istics to decide, when possible, which model solution offers the greatest skill and
utility.
The final step in the deterministic use of model output for forecasting is the
derivation of sensible weather. This includes parameters such as precipitation
amount, onset, end, type, and areal distribution, potential for severe convection,
lightning activity, sustained wind speed and gusts at the surface, wind shift
timing, cloud cover, cloud layers, visibility, areas of turbulence, icing, blowing
snow, blowing dust, temperature, wind chill, heat index, wave and swell height,
sea-ice accumulation on ships, and so forth, depending on the type of forecasting
that is being done. Statistical postprocessing of model output exists that attempts to
derive sensible weather elements directly from model output. In the United States,
some of these statistical methods are called model output statistics (MOS). The MOS
regression equations are derived by comparing past model forecasts with subsequent
observations at individual locations. This method has the advantage that it can
correct for model biases. It has the disadvantage that in the modern era operational
models are undergoing nearly const ant change, and the developmental data set for
MOS techniques may not be representative of the current incarnation of the model.
There are other objective algorithms that convert model output into sensible weather
elements and more are always being developed, but a complete discussion of this
topic is beyond the scope of this chapter. A popular display of this type of algorithm
output is known as a meteogram, where a group of time series of derived sensible
weather is displayed g raphically in the same way that a graphic of observations
might look. In general, experienced forecasters are quite expert at deriving the
sensible weather from model output, once they have applied the knowledge and
techniques described above to determine which model output is most appropriate
for a given situation.
In deterministic forecasting, a forecaster will consider a number of different
model solutions during the forecast process. In essence the forecaster is examining
a small ensemble of forecasts. The number is typically five or fewer. The forecaster
may be looking for model-to-model consistency and=or run-to-run consistency from
684 MODERN WEATHER FORECASTING