Applications of linear hyperbolic partial differential equations: predator-prey systems and gravitational instability of nebulae

DOI10.1016/0270-0255(86)90061-8zbMath0611.92026OpenAlexW2063751845WikidataQ115599302 ScholiaQ115599302MaRDI QIDQ3752206

David J. Wollkind

Publication date: 1986

Published in: Mathematical Modelling (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0270-0255(86)90061-8

zbMATH Keywords

linear stabilityJeans' criterionlimit-cycleparadox of enrichmentlinear hyperbolic partial differential equationchains of gravitational instabilitiesfirst-order McKendrick-Von Foerster equationpredator-prey mite systemsecond-order wave-type equation

Mathematics Subject Classification ID

Population dynamics (general) (92D25) Hyperbolic equations and hyperbolic systems (35L99) Astrophysical cosmology (85A40) Other natural sciences (mathematical treatment) (92F05)

Related Items (7)

Stabilization of a linear hyperbolic PDE with actuator and sensor dynamics ⋮ Numerical and approximate solutions for two-dimensional hyperbolic telegraph equation via wavelet matrices ⋮ Kinetic Models for Pattern Formation in Animal Aggregations: A Symmetry and Bifurcation Approach ⋮ Modal Hermite spectral collocation method for solving multi-dimensional hyperbolic telegraph equations ⋮ The effect of suspended particles on Jeans' criterion for gravitational instability ⋮ Lagrange's operational approach for the approximate solution of two-dimensional hyperbolic telegraph equation subject to Dirichlet boundary conditions ⋮ Lyapunov–Schmidt and Centre Manifold Reduction Methods for Nonlocal PDEs Modelling Animal Aggregations

This page was built for publication: Applications of linear hyperbolic partial differential equations: predator-prey systems and gravitational instability of nebulae