The Consumer-Resource Relationship.
Clasificación: | Libro Electrónico |
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Autor principal: | |
Formato: | Electrónico eBook |
Idioma: | Inglés |
Publicado: |
Newark :
John Wiley & Sons, Incorporated,
2018.
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Temas: | |
Acceso en línea: | Texto completo |
Tabla de Contenidos:
- 1.3.2. Model simulations1.3.3. Historical notes and criticisms; 1.4. The Rosenzweig-MacArthur model; 1.4.1. The model; 1.4.2. Analysis and simulations; 1.4.3. Historical remarks and criticisms; 1.5. The "ratio-dependent" model; 1.5.1. Model analysis and simulations; 1.5.2. Historical notes and criticisms; 1.6. Conclusion; 2. The Consumer-Resource Model; 2.1. The general model; 2.1.1. General assumptions on the model; 2.1.2. Properties; 2.2. The "resource-dependent" model; 2.2.1. Development of the Rosenzweig-MacArthur model; 2.2.2. Analysis of the RMA model; 2.2.3. Variants of the RMA model.
- 2.3. The Arditi-Ginzburg "ratio-dependent" model2.3.1. Development of the "RC-dependent" and "ratio-dependent" model; 2.3.2. Analysis of RC and ratio-dependent models; 2.3.3. Simulations of the ratio-dependent model; 2.4. Historical and bibliographical remarks; 3. Competition; 3.1. Introduction; 3.2. The two-species competition Volterra model; 3.2.1. Population 2 wins the competition; 3.2.2. Population 1 wins the competition; 3.2.3. Coexistence of both populations; 3.2.4. Conditional exclusion; 3.2.5. Interference; 3.3. Competition and the Rosenzweig-MacArthur model.
- 3.3.1. Equilibria of the competition RMA model3.3.2. The exclusion theorem at equilibrium; 3.3.3. The exclusion theorem and the Volterra model; 3.4. Competition with RC and ratio-dependent models; 3.4.1. Characteristics at equilibrium; 3.4.2. Growth thresholds and equilibria of model [3.10]; 3.4.3. Stability of coexistence equilibria; 3.4.4. Criticism of RC and ratio-dependent competition models; 3.4.5. Simulations; 3.5. Coexistence through periodic solutions; 3.5.1. Self-oscillating pair (x, y); 3.5.2. Adding a competitor; 3.6. Historical and bibliographical remarks.