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Dispersal, Individual Movement...
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Trvalý odkaz
Dispersal, Individual Movement and Spatial Ecology A Mathematical Perspective / edited by Mark A. Lewis, Philip K. Maini, Sergei V. Petrovskii.
Uloženo v:
Podrobná bibliografie
Korporativní autor:
SpringerLink (Online service)
Další autoři:
Lewis, Mark A.
(Editor)
,
Maini, Philip K.
(Editor)
,
Petrovskii, Sergei V.
(Editor)
Médium:
E-kniha
Jazyk:
English
Vydáno:
Berlin, Heidelberg :
Springer Berlin Heidelberg : Imprint: Springer,
2013.
Vydání:
1st ed. 2013.
Edice:
Mathematical Biosciences Subseries,
2071
Springer eBook Collection.
Témata:
Biomathematics.
Applied mathematics.
Engineering mathematics.
Ecology .
System theory.
Mathematical models.
Electronic resources (E-books)
On-line přístup:
Click to view e-book
Holy Cross Note:
Loaded electronically.
Electronic access restricted to members of the Holy Cross Community.
Jednotky
Popis
Obsah
Podobné jednotky
UNIMARC/MARC
Obsah:
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.
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