Intuitive ideas of stability in dynamics of a biological population, community, or ecosystem can be formalized in the framework of corresponding mathematical models. These are often represented by systems of ordinary differential equations or difference equations.
Intuitive ideas of stability in dynamics of a biological population, community, or ecosystem can be formalized in the framework of corresponding mathematical models. These are often represented by systems of ordinary differential equations or difference equations.
1. Stability Concepts in Ecology and Mathematics 2. Leslie Matrix Model: A Challenge to Linear Algebra 3. Modifications of the Leslie Model 4. Lotka-Volterra Models of n-Species Communities 5. Stability Analysis on Community Graphs 6. Trophic Chains and Stability in Vertical-Structured Communities 7. Ecological Niche Overlap and Stability in Horizontal-Structured Communities 10. Stability in "Box" Models of Spatial Distribution
1. Stability Concepts in Ecology and Mathematics 2. Leslie Matrix Model: A Challenge to Linear Algebra 3. Modifications of the Leslie Model 4. Lotka-Volterra Models of n-Species Communities 5. Stability Analysis on Community Graphs 6. Trophic Chains and Stability in Vertical-Structured Communities 7. Ecological Niche Overlap and Stability in Horizontal-Structured Communities 10. Stability in "Box" Models of Spatial Distribution
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