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An introduction to structured population dynamics

TLDR
In this paper, the authors present a case study of multispecies interactions with continuous models of age-structured models and show that these models can be used in a variety of applications.
Abstract
Preface 1 Discrete Models Matrix Models Autonomous Single Species Models Some Applications A Case Study Multispecies Interactions 2 Continuous Models Age-Structured Models Autonomous Age-Structured Models Some Applications Multispecies Interactions Other Structured Models 3 Population Level Dynamics Ergodicity and Nonlinear Models The Linear Chain Trick Hierarchical Models Total Population Size in Age-Structured Models Appendix A Stability Theory for Maps Linear Maps Linearization of Maps Appendix B Bifurcation Theorems A Global Bifurcation Theorem Local Parameterization Appendix C Miscellaneous Proofs Bibliography Index

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Citations
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Book ChapterDOI

Sensitivity Analysis of Nonlinear Demographic Models

TL;DR: In this paper, nonlinearities in demographic models arise due to density dependence, frequency dependence (in 2-sex models), feedback through the environment or the economy, recruitment subsidy due to immigration, and from the scaling inherent in calculations of proportional population structure.

The use of models for ecological risk assessment in coastal ecosystems: Thresholds point of view.

TL;DR: In this paper, the use of models for ecological risk assessment in coastal ecosystems: thresholds point of view is discussed. And the authors propose a threshold-based model for coastal ecosystems.

Modelling Walleye Population and Its Cannibalism Effect

Quan Zhou
TL;DR: To model the walleye population with its recruitment and cannibalism e↵ect, a matrix population model has been introduced and a delay di↵erential equation (DDE) model has also been introduced to characterize walleyes into two groups including juveniles and adults.
Journal ArticleDOI

Modeling frequency-dependent selection with an application to cichlid fish

TL;DR: A (discrete time) model is developed that accounts for both genetic and population dynamics in Perissodus microlepis populations that establishes conditions on model parameters under which the model predicts extinction and conditions under which there exists a unique positive (survival) equilibrium.