1164 URBAN AIR POLLUTION MODELING
sources and imperfect mathematical formulations as well as
our imperfect sampling of air pollution levels, causes dis-
crepancies between the observed and calculated values. This
makes the verification procedure a very important step in the
development of an urban air pollution model. The remain-
der of this chapter is devoted to these four components, the
verification procedures, and recent research in urban air pol-
lution modeling.
Accounts may be found in the literature of a number of
investigations that do not have the four components of the
mathematical urban air pollution model mentioned above,
namely the source inventory, the mathematical algorithm,
the meteorological network, and the monitoring network.
Some of these have one or more of the components miss-
ing. An example of this kind is the theoretical investigation,
such as that of Lucas (1958), who developed a mathematical
technique for determining the pollution levels of sulfur diox-
ide produced by the thousands of domestic fires in a large
city. No measurements are presented to support this study.
Another is that of Slade (1967), which discusses a megalop-
olis model. Smith (1961) also presented a theoretical model,
which is essentially an urban box model. Another is that of
Bouman and Schmidt (1961) on the growth of pollutant con-
centrations in the cities during stable conditions. Three case
studies, each based on data from a different city, are pre-
sented to support these theoretical results. Studies relevant
to the urban air pollution problem are the pollution surveys
such as the London survey (Commins and Waller,^ 1967), the
Japanese survey (Canno et al., 1959), and that of the capital
region in Connecticut (Yocum^ et al., 1967). In these studies,
analyses are made of pollution measurements, and in some
cases meteorological as well as source inventory informa-
tion are available, but in most cases, the mathematical algo-
rithm for predicting pollution is absent. Another study of this
type is one on suspended particulate and iron concentrations
in Windsor, Canada, by Munn et al. (1969). Early work on
forecasting urban pollution is described in two papers: one
by Scott (1954) for Cleveland, Ohio, and the other by Kauper
et al. (1961) for Los Angeles, California. A comparison of
urban models has been made by Wanta (1967) in his refresh-
ing article that discusses the relation between meteorology
and air pollution.
THE SOURCE INVENTORY
In the development of an urban air pollution model two
types of sources are considered: (1) individual point sources,
and (2) distributed sources. The individual point sources are
often large power-generating station stacks or the stacks of
large buildings. Any chimney stack may serve as a point
source, but some investigators have placed lower limits on
the emission rate of a stack to be considered a point source
in the model. Fortak (1966), for example, considers a source
an individual point source if it emits 1 kg of SO 2 per hour,
while Koogler et al. (1967) use a 10-kg-per-hour criterion.
In addition, when ground concentrations are calculated from
the emission of an elevated point source, the effective stack
height must be determined, i.e., the actual stack height plus
the additional height due to plume rise.
Level of
uncertainty
Predicting the future
Modelling the science
Describe case
using available data
3
2
1
Evaluation of
model quality
Approximation to urban boundary layer
Representation of flow in urban canopy
Parameterization of roadside building geometry
representative?
Air quality
monitoring data
Meteorological
monitoring data
Modelled past
air quality
Past situation
Traffic
flow
data
precise?
accurate?
Atmospheric Dispersion
Model
Emissions per vehicle
Measured past air
quality
Future prediction
Modelled future air
quality to inform
AQMA declaration
Will climate change?
Will atmospheric oxidation capacity change?
How will traffic flow change?
How fast will new technology be adopted?
Emissions data
FIGURE 1 Schematic diagram showing flow of data into and out of the atmospheric dispersion model, and three categories
of uncertainty that can be introduced (From Colvile et al., 2002, with permission from Elsevier).
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