CHAOTIC COEXISTENCE IN A RESOURCE–CONSUMER MODEL
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Publication:5230438
DOI10.1142/S0218339019500086zbMath1418.92221OpenAlexW2942788588WikidataQ127951118 ScholiaQ127951118MaRDI QIDQ5230438
Denis Gouvêa Ladeira, Marcelo M. de Oliveira
Publication date: 22 August 2019
Published in: Journal of Biological Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218339019500086
Cites Work
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- Existence and bifurcation of stable equilibrium in two-prey, one-predator communities
- Competition for fluctuating nutrient
- Survival analysis of stochastic competitive models in a polluted environment and stochastic competitive exclusion principle
- Daphnia species invasion, competitive exclusion, and chaotic coexistence
- Competition and stoichiometry: coexistence of two predators on one prey
- Coexistence in stochastic spatial models
- A competition model for a seasonally fluctuating nutrient
- Competition systems with periodic coefficients: A geometric approach
- Competing predators for a prey in a chemostat model with periodic nutrient input
- Oscillations of two competing microbial populations in configurations of two interconnected chemostats
- Periodic, quasi-periodic, and chaotic coexistence of two competing microbial populations in a periodically operated chemostat
- Chaotic coexistence in a top-predator mediated competitive exclusive web
- Coexistence of three competing microbial populations in a chemostat with periodically varying dilution rate
- \(N\)-species competition in a periodic chemostat
- Sensitivity analysis and feedback control of noise-induced extinction for competition chemostat model with mutualism
- Application of the Lyapunov exponent to detect noise-induced chaos in oscillating microbial cultures
- Scenarios Leading to Chaos in a Forced Lotka-Volterra Model
- Stochastic Sensitivity Analysis for a Competitive Turbidostat Model with Inhibitory Nutrients
- Bifurcations and Transitions to Chaos in the Three-Dimensional Lotka–Volterra Map
- Survival of the scarcer in space
- Competitive coexistence in stoichiometric chaos
- A Mathematical Model of the Chemostat with Periodic Washout Rate
- Chaos and the dynamics of biological populations
- Competitive Coexistence in an Oscillating Chemostat
- Modelling Biological Populations in Space and Time
- The Theory of the Chemostat
- Quantifying chaos for ecological stoichiometry
- Simple mathematical models with very complicated dynamics
- FOOD WEB CHAOS WITHOUT SUBCHAIN OSCILLATORS
- Chaotic Dynamics in an Insect Population
- Dynamical systems in population biology
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