Dispersal, Individual Movement and Spatial Ecology : A Mathematical Perspective
Dispersal of plants and animals is one of the most fascinating subjects in ecology. It has long been recognized as an important factor affecting ecosystem dynamics. Dispersal is apparently a phenomenon of biological origin; however, because of its complexity, it cannot be studied comprehensively by...
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Auteurs principaux : | , , |
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Format : | Livre |
Langue : | anglais |
Titre complet : | Dispersal, Individual Movement and Spatial Ecology : A Mathematical Perspective / Mark A. Lewis, Philip K. Maini, Sergei V. Petrovskii, editors |
Publié : |
Berlin, Heidelberg :
Springer Berlin Heidelberg
, 2013 Cham : Springer Nature |
Collection : | Mathematical biosciences subseries (Online) ; 2071 |
Accès en ligne : |
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Documents associés : | Autre format:
Dispersal, Individual Movement and Spatial Ecology Autre format: Dispersal, Individual Movement and Spatial Ecology |
- Part I: Individual Animal Movement
- 1. Stochas-tic optimal foraging theory
- 2. Levy or not? Analysing positional data from animal movement paths
- 3. Beyond optimal searching: Recent developments in the modelling of animal movement patterns as Levy walks
- Part II: From Individuals to Populations
- 4. The mathematical analysis of biological aggregation and dispersal: progress, problems and perspectives
- 5. Hybrid modelling of individual movement and collective behaviour
- 6. From individual movement rules to population level patterns: the case of central-place foragers
- 7. Transport and anisotropic diffusion models for movement in oriented habitats
- 8. Incorporating complex foraging of zooplankton in models: role of micro- and mesoscale processes in macroscale patterns
- Part III: Populations, Communities and Ecosystems
- 9. Life on the move: modeling the effects of climate-driven range shifts with integrodifference equations
- 10. Control of competitive bioinvasion
- 11. Destruction and diversity: effects of habitat loss on ecological communities
- 12. Emergence and propagation of patterns in nonlocal reaction-diffusion equations arising in the theory of speciation
- 13. Numerical study of pest population size at various diffusion rates.