Artikel
Cyclic competition and percolation in grouping predator-prey populations
We study, within the framework of game theory, the properties of a spatially distributed population of both predators and preys that may hunt or defend themselves either isolatedly or in group. Specifically, we show that the properties of the spatial Lett-Auger-Gaillard model, when different strategies coexist, can be understood through the geometric behavior of clusters involving four effective strategies competing cyclically,without neutral states. Moreover, the existence of strong finite-size effects, a form of the survival of the weakest effect, is related to a percolation crossover. These results may be generic and of relevance to other bimatrix games.
- Sprache
-
Englisch
- Erschienen in
-
Journal: Games ; ISSN: 2073-4336 ; Volume: 8 ; Year: 2017 ; Issue: 1 ; Pages: 1-9 ; Basel: MDPI
- Klassifikation
-
Wirtschaft
- Ereignis
-
Geistige Schöpfung
- (wer)
-
Lütz, Alessandra F.
Cazaubiel, Annette
Arenzon, Jeferson J.
- Ereignis
-
Veröffentlichung
- (wer)
-
MDPI
- (wo)
-
Basel
- (wann)
-
2017
- DOI
-
doi:10.3390/g8010010
- Handle
- Letzte Aktualisierung
-
10.03.2025, 11:42 MEZ
Datenpartner
Dieses Objekt wird bereitgestellt von:
ZBW - Deutsche Zentralbibliothek für Wirtschaftswissenschaften - Leibniz-Informationszentrum Wirtschaft. Bei Fragen zum Objekt wenden Sie sich bitte an den Datenpartner.
ZBW - Deutsche Zentralbibliothek für Wirtschaftswissenschaften - Leibniz-Informationszentrum Wirtschaft. Bei Fragen zum Objekt wenden Sie sich bitte an den Datenpartner.
Objekttyp
- Artikel
Beteiligte
- Lütz, Alessandra F.
- Cazaubiel, Annette
- Arenzon, Jeferson J.
- MDPI
Entstanden
- 2017
Ähnliche Objekte (12)
Predator-Prey Density
A Microfoundation of Predator-Prey Dynamics
A Microfoundation of Predator-Prey Dynamics
Natural products from microbial predator-prey interactions
A synthetic Escherichia coli predator–prey ecosystem
Optimal dynamic control of predator–prey models
A Predator-Prey Approach for Pareto-Optimization
Backward bifurcation of predator–prey model with anti-predator behaviors
Prey density-dependent handling time in a predator-prey model
Harvesting and Conversation in a Predator-Prey System
Periodic Solutions in Kolmogorov-Type Predator–Prey Systems
Bogdanov–Takens bifurcation in a predator–prey model
Predator-Prey Density
A Microfoundation of Predator-Prey Dynamics
A Microfoundation of Predator-Prey Dynamics
Natural products from microbial predator-prey interactions
A synthetic Escherichia coli predator–prey ecosystem
Optimal dynamic control of predator–prey models
A Predator-Prey Approach for Pareto-Optimization
Backward bifurcation of predator–prey model with anti-predator behaviors
Prey density-dependent handling time in a predator-prey model
Harvesting and Conversation in a Predator-Prey System
Periodic Solutions in Kolmogorov-Type Predator–Prey Systems
Bogdanov–Takens bifurcation in a predator–prey model
Predator-Prey Density
A Microfoundation of Predator-Prey Dynamics
A Microfoundation of Predator-Prey Dynamics
Natural products from microbial predator-prey interactions
A synthetic Escherichia coli predator–prey ecosystem
Optimal dynamic control of predator–prey models
A Predator-Prey Approach for Pareto-Optimization
Backward bifurcation of predator–prey model with anti-predator behaviors
Prey density-dependent handling time in a predator-prey model
Harvesting and Conversation in a Predator-Prey System
Periodic Solutions in Kolmogorov-Type Predator–Prey Systems