Turing patterns in a modified Lotka-Volterra model
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Publication:927042
DOI10.1016/J.PHYSLETA.2005.04.098zbMath1222.92065OpenAlexW1963720465MaRDI QIDQ927042
Enrique Peacock-López, Edward A. McGehee
Publication date: 21 May 2008
Published in: Physics Letters. A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.physleta.2005.04.098
Related Items (23)
Pattern formation and spatiotemporal chaos in a reaction-diffusion predator-prey system ⋮ Bifurcation Analysis and Spatiotemporal Patterns in a Diffusive Predator–Prey Model ⋮ BIFURCATIONS, AND TEMPORAL AND SPATIAL PATTERNS OF A MODIFIED LOTKA–VOLTERRA MODEL ⋮ Pattern Dynamics in a Spatial Predator–Prey Model with Nonmonotonic Response Function ⋮ Influence of feedback controls on the global stability of a stochastic predator-prey model with Holling type II response and infinite delays ⋮ Pattern formation in a cross-diffusive ratio-dependent predator-prey model ⋮ Invasion dynamics of a predator-prey system in closed advective environments ⋮ Pattern formation in a predator-prey system with a finite interaction range in a channel-like region using the Fick-Jacobs diffusion approach ⋮ Turing patterns of a strongly coupled predator-prey system with diffusion effects ⋮ Cross-diffusion-driven instability in a reaction-diffusion Harrison predator-prey model ⋮ Spatiotemporal Patterns in a Predator–Prey Model with Cross-Diffusion Effect ⋮ Predator-prey equations with constant harvesting and planting ⋮ Pattern formation of a predator-prey model with the cost of anti-predator behaviors ⋮ Dynamics and pattern formation of a diffusive predator–prey model with predator-taxis ⋮ Pattern formation of a predator-prey model ⋮ Locating the equilibrium points of a predator-prey model by means of affine state feedback ⋮ Complex patterns in a predator-prey model with self and cross-diffusion ⋮ About reaction-diffusion systems involving the Holling-type II and the Beddington-DeAngelis functional responses for predator-prey models ⋮ The Influence of Dirichlet Boundary Conditions on the Dynamics for a Diffusive Predator–Prey System ⋮ Diffusion-induced periodic transition between oscillatory modes in amplitude-modulated patterns ⋮ Turing patterns in a predator-prey system with self-diffusion ⋮ Dynamics of pattern formation process in fractional-order super-diffusive processes: a computational approach ⋮ Turing instabilities in prey-predator systems with dormancy of predators
Uses Software
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