Models of age-dependent predation and cannibalism via the McKendrick equation
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Publication:794955
DOI10.1016/0898-1221(83)90055-XzbMath0541.92017WikidataQ115598989 ScholiaQ115598989MaRDI QIDQ794955
Publication date: 1983
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
bifurcationcannibalismMcKendrick equationage-dependent population growthfixed point techniquesKolmogorov predator-prey equationLotka-Volterra differential equationone species age-dependent modelstwo species age-dependent modelsVolterra-Lotka
Related Items (3)
Biological mechanisms of coexistence for a family of age structured population models ⋮ Birth rate effects on an age-structured predator-prey model with cannibalism in the prey ⋮ Equilibria in structured populations
Cites Work
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- Bifurcating periodic solutions for a class of age-structured predator- prey systems
- On predator-prey interactions with predation dependent on age of prey
- On the stability of a predator-prey system with egg-eating predators
- Some simple models for nonlinear age-dependent population dynamics
- Non-linear age-dependent population dynamics
- On Populations that Cannibalize Their Young
- Bifurcation of Periodic Solutions of Integrodifferential Systems with Applications to Time Delay Models in Population Dynamics
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