On a stoichiometric two predators on one prey discrete model
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics
Reference11 articles.
1. Stoichiometry in producer–grazer systems: linking energy flow and element cycling;Loladze;Bull. Math. Biol.,2000
2. Competition and stoichiometry: Coexistence of two predators on one prey;Loladze;Theor. Popul. Biol.,2004
3. Delay Differential Equations with Applications in Population Dynamic;Kuang,1993
4. A stage structured predator–prey model and its dependence on maturation delay and death rate;Gourley;J. Math. Biol.,2004
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1. Fixed points stability, bifurcation analysis, and chaos control of a Lotka–Volterra model with two predators and their prey;International Journal of Biomathematics;2023-05-17
2. Decoupling of N and P aggravated upward along food chains in an urban river ecosystem;Chemosphere;2023-02
3. Discrete-time bifurcation behavior of a prey-predator system with generalized predator;Advances in Difference Equations;2015-07-07
4. Discrete-time dynamics of a system with crowding effect and predator partially dependent on prey;Applied Mathematics and Computation;2015-02
5. Multiple Bifurcations and Chaos in a Discrete Prey-Predator System with Generalized Holling III Functional Response;Discrete Dynamics in Nature and Society;2015
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