Diffusive instabilities in a one-dimensional temperature-dependent model system for a mite predator-prey interaction on fruit trees: dispersal motility and aggregative preytaxis effects
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Publication:2277195
DOI10.1007/BF00167156zbMath0724.92026OpenAlexW2013309462WikidataQ115610763 ScholiaQ115610763MaRDI QIDQ2277195
M. C. B. Barba, David J. Wollkind, John B. Collings
Publication date: 1991
Published in: Journal of Mathematical Biology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf00167156
vegetationuniform steady statediffusive instabilitiesinteraction-diffusion modelnonlinear pattern regulationone-dimensional spatial patternsphytophagous arthropodspreytaxistemperature-dependent predator-prey mite system
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Cites Work
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- Traveling bands of chemotactic bacteria: a theoretical analysis
- Metastability in a temperature-dependent model system for predator-prey mite outbreak interactions on fruit trees
- Finite amplitude cellular convection
- On the non-linear mechanics of wave disturbances in stable and unstable parallel flows Part 1. The basic behaviour in plane Poiseuille flow
- On the non-linear mechanics of wave disturbances in stable and unstable parallel flows Part 2. The development of a solution for plane Poiseuille flow and for plane Couette flow
- Some Aspects of the Weakly Non-linear Theory of the Morphological Instability
- Traveling Waves in Diffusive Predator–Prey Equations: Periodic Orbits and Point-to-Periodic Heteroclinic Orbits
- A Nonlinear Stability Analysis of a Model Equation for Liquid Phase Electro-Epitaxial Growth of a Dilute Binary Substance
- A Nonlinear Analysis of a Mechanical Model for Biological Pattern Formation
- Nonlinear Dynamic Stability: A Formal Theory
- SOME FURTHER NOTES ON THE USE OF MATRICES IN POPULATION MATHEMATICS