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eTheses Repository - University of Birmingham

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Pino et al. 2004), convective activity and precipitation (e.g. Bornstein et al. 2000; Thielen et al.<br />

2000), and air quality (e.g. Sarrat et al. 2006).<br />

The correct representation <strong>of</strong> the thermal and dynamic effects <strong>of</strong> the urban surface on the<br />

atmospheric boundary layer in mesoscale models has important implications for understanding<br />

the urban effect, as well as studying pollutant dispersion and for simulating urban air quality. In<br />

urban areas human activities are large sources <strong>of</strong> atmospheric pollutants, and their spatial<br />

distribution, concentration and residence time in the atmosphere is driven largely by thermal and<br />

dynamic processes over the city. In order to understand pollutant dispersion and assess urban air<br />

quality and human exposure, dispersion models rely on atmospheric mesoscale models to<br />

provide accurate meteorological fields representing the urban boundary layer (Seaman 2000;<br />

Collier 2006; Sarrat et al. 2006).<br />

At the microscale, the energy balance <strong>of</strong> the urban surface can be studied with building resolved<br />

models, but due to computational costs and the need to provide highly detailed input data, these<br />

are limited to analysing local urban meteorological and climatic conditions, or highly specific<br />

studies such as the dispersion <strong>of</strong> pollutants from a specific source. In a mesoscale model with<br />

typical spatial resolution <strong>of</strong> the order <strong>of</strong> a kilometre, it is impossible to resolve the effects <strong>of</strong><br />

single buildings due to computational cost, and it becomes more efficient, and indeed necessary,<br />

to adopt a building averaged approach (Martilli et al. 2002).<br />

In mesoscale models (i.e. models with a grid size that ranges from 100 m for research models to<br />

10 km for operational mesoscale models) the interaction between the ground surface and the<br />

atmosphere has typically been based on MOST, a first order approximation which assumes a<br />

30

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