Application of mathematical models in Ecology: estimating spread rates


Jung Min Lee
(Department of Biology, Kyushu University)

10/03/02, 13:30 - 14:30 at Room 3631 (6th floor of building 3 of the Faculty of Sciences)


The spread of living organisms has various impacts on ecology such as biodiversity, conservation, and economic implications. One way to study phenomena of the spread is using a mathematical model consisting of a population dynamics and a spatial process. One advantage of using a mathematical model is to allow us to estimate the spread rate of living creatures.
For example, a diffusion competition model was successfully adapted to describe the spatial rearrangement of the native red squirrel and the invasion of the newly introduced grey squirrel in Britain. A reaction diffusion model was used to investigate the effects of predators on prey reinvasion at Mount St. Helens and the spread rate was approximated. Likewise, the spatial process of biological phenomena has often been studied via diffusion models. In addition to diffusion model, we subsequently discuss how to estimate the spread rate by using other models such as a telegraph model, a resting model and a taxis model.


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