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The 2 km resolution used in this study was similar to or higher than that of previous studies (Dolk et al, 1998; Fielder et al, 2000) and at the likely limit of dispersion for landfill emissions to include both air and water pathways, and possible dispersion by birds or animals (WHO, 2000; Elliott et al, 2001a).
As a compromise between the need for spatial precision and the limited accuracy of the data, a 2-km zone was constructed around each site, giving a resolution similar to or higher than that of previous studies (Dolk et al. 1998; Fielder et al. 2000) and at the likely limit of dispersion for landfill emissions (WHO 2001).
The sites included 774 sites for special (hazardous) waste, 7803 for non-special waste and 988 handling unknown waste; a two km zone was defined around each site to detect the likely limit of dispersion for landfill emissions, including 55% of the national population.
Instead, the likely limit of dispersion for landfill emissions (2 km) was estimated based on published information and used as an exposure boundary around each site, degree of hazard for exposure was derived from the type of license held by the operator, and the epidemiologic analysis assumed a common relative risk for all landfill sites.
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It is shown that the one-dimensional formulation is correct for the limit of long dispersion times.
We study the initial value problem for the Korteweg-de Vries equation (FORMULA PRESENTED) in the limit of small dispersion, i.e., 0. When the unperturbed equation (FORMULA PRESENTED) develops a shock, rapid oscillations arise in the solution of the perturbed equation (i) In our study: a.
We decided to use the 3 km surrounding incinerators [ 14] and 2 km surrounding landfill sites [ 15] as the likely limit of the dispersion of emissions.
The statistical analysis of single drop break-up experiments was implemented in a simple global population balance model in order to predict the evolution of the size distribution across the restriction at different Reynolds numbers, in the limit of dilute dispersions.
Idiospermum presents one of the heaviest seeds among Australian plants and is therefore probably not dispersed by animals, limiting its capacity of dispersion [ 71, 73].
The validity limits of the dispersion functions provided by the micropolar model are assessed by a comparison with those obtained by the discrete model.
The short and long wavelength limits of the dispersion relation indicate appropriate parameters for the artificial pressure and, with these parameters, the errors in the long wavelength limit are small.
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