Get An Introduction to Mathematical Models in Ecology and PDF

By Mike Gillman

ISBN-10:

ISBN-13: 0246810121416

ISBN-10: 140517515X

ISBN-13: 9781405175159

ISBN-10: 1405194898

ISBN-13: 9781405194891

Scholars frequently locate it tricky to understand primary ecological and evolutionary innovations due to their inherently mathematical nature. Likewise, the applying of ecological and evolutionary idea frequently calls for a excessive measure of mathematical competence.

This ebook is a primary step to addressing those problems, delivering a huge creation to the main tools and underlying strategies of mathematical types in ecology and evolution. The e-book is meant to serve the wishes of undergraduate and postgraduate ecology and evolution scholars who have to entry the mathematical and statistical modelling literature necessary to their matters.

The publication assumes minimum arithmetic and data wisdom when protecting a wide selection of tools, a lot of that are on the fore-front of ecological and evolutionary study. The e-book additionally highlights the purposes of modelling to useful difficulties equivalent to sustainable harvesting and organic keep an eye on.

Key positive factors:

  • Written truly and succinctly, requiring minimum in-depth wisdom of arithmetic
  • Introduces scholars to using computing device versions in either fields of ecology and evolutionary biology
  • Market - senior undergraduate scholars and starting postgraduates in ecology and evolutionary biology

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Extra resources for An Introduction to Mathematical Models in Ecology and Evolution: Time and Space

Example text

But what is the relationship between these two parameters? Consider values of population density at two consecutive points in time. 8). With N0 = 1, at t = 1 N1 = er and at t = 2 N2 = e2r. (Remember that this continuous model can have values between t = 1 and SIMPLE MOD EL S OF T E M P ORA L C H A N G E 43 Fig. 13 (a) Growth of the human population in the USA from 1790 to 1910 (data in Pearl and Reed 1920). Data plotted as ln (population size/1000) against year (t). For example, in 1910 the population was estimated as 19 970 000.

We have produced a realistic model in the sense that it mimics closely what we believe is happening in the field. However, we do not really know why it produces a certain answer. The model is intractable (and perhaps unpredictable) owing to its complexity. Tweaking a variable such as rainfall may radically change the output but we may not know why. In other words we have produced a black box which receives a set of variables and generates numbers that vary in time and space. One value of such a model is that it can speed up natural processes so that we do not have to wait 100 years to see how the plant population will (possibly) change, assuming factors remain the same or change in a predictable manner.

Resilience is a measure of the speed with which an ecosystem recovers after a disturbance and returns to a steady state. The effects of fire provide a good illustration of the two terms. Thus northern coniferous forest (taiga) burns easily in summer when conditions are dry, so it has a low resistance to fire. g. causing the release of seeds from cones) and because fire releases nutrients from biomass and litter layers, a rapid and predictable secondary succession may SIMPLE MOD EL S OF T E M P ORA L C H A N G E 25 Fig.

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An Introduction to Mathematical Models in Ecology and Evolution: Time and Space by Mike Gillman


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