Pages that link to "Item:Q4959986"
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The following pages link to A bifurcation theorem for nonlinear matrix models of population dynamics (Q4959986):
Displaying 9 items.
- Intricate bifurcation diagrams for a class of one-dimensional superlinear indefinite problems of interest in population dynamics (Q489862) (← links)
- Nonlinearity in eigenvalue-perturbation curves of simulated population projection matrices (Q615478) (← links)
- A cubic nonlinear population growth model for single species: theory, an explicit-implicit solution algorithm and applications (Q2166965) (← links)
- Nonnegative matrices as a tool to model population dynamics: Classical models and contemporary expansions (Q2519219) (← links)
- A Fixed Point Theorem with Application to a Model of Population Dynamics (Q4342214) (← links)
- A bifurcation theorem for Darwinian matrix models and an application to the evolution of reproductive life-history strategies (Q5862033) (← links)
- A short proof for Hopf bifurcation in Gurtin-MacCamy’s population dynamics model (Q6039985) (← links)
- Continuity of the spectral radius, applied to structured semelparous two-sex population models (Q6595186) (← links)
- Research on actual or industrial applications of difference equations: a chimerical task? (Q6633387) (← links)
