Searching for spatial patterns in a pollinator-plant-herbivore mathematical model

DOI10.1007/s11538-010-9599-zzbMath1215.92067OpenAlexW2124402200WikidataQ51630846 ScholiaQ51630846MaRDI QIDQ545626

Faustino Sánchez-Garduño, Víctor F. Breña-Medina

Publication date: 22 June 2011

Published in: Bulletin of Mathematical Biology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11538-010-9599-z

zbMATH Keywords

existencereaction-diffusion-advection equationsHolling functional response of type IIpositiveness and boundedness

Mathematics Subject Classification ID

Probabilistic models, generic numerical methods in probability and statistics (65C20) Reaction-diffusion equations (35K57) PDEs in connection with biology, chemistry and other natural sciences (35Q92) Ecology (92D40) Plant biology (92C80)

Related Items (6)

Stability of plant-pollinator-ant co-mutualism ⋮ Persistence and oscillations of plant-pollinator-herbivore systems ⋮ A plant–pollinator system: How learning versus cost-benefit can induce periodic oscillations ⋮ Applications of a Class of Herglotz Operator Pencils ⋮ Dynamics of a nonlinear mathematical model for three interacting populations ⋮ The existence of a limit cycle in a pollinator-plant-herbivore mathematical model

Cites Work

• A non-linear degenerate equation for direct aggregation and traveling wave dynamics
• Discrete-time growth-dispersal models
• The effects of the functional response on the bifurcation behavior of a mite predator-prey interaction model
• Diffusion and ecological problems: Modern perspectives.
• Mathematical biology. Vol. 2: Spatial models and biomedical applications.
• Dynamics of herbivore-plant-pollinator models
• Elements of Mathematical Ecology
• The chemical basis of morphogenesis
• RANDOM DISPERSAL IN THEORETICAL POPULATIONS
• Elements of applied bifurcation theory
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: Searching for spatial patterns in a pollinator-plant-herbivore mathematical model