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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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Backward Bifurcation and Control in Transmission Dynamics of Arboviral Diseases

TL;DR: In this article, the authors derived and analyzed a compartmental model for the control of arboviral diseases which takes into account an imperfect vaccine combined with individual protection and some vector control strategies already studied in the literature.
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Model-Based Feedforward Control of an Intra- and Interspecific Competitive Population System

TL;DR: In this paper , a model-based feed-forward control for intra-and inter-specific competitive population systems is proposed for a variety of applications, such as bioreactors or wastewater treatment plants.
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Effects of stage structure on coexistence: mixed benefits

TL;DR: In this paper, the authors study structured competition models in discrete time that allow multiple life history parameters to depend on adult or juvenile population densities, and obtain analytical expressions explaining how this coexistence emerging from life-history complexity can occur.

A a su upp por rt i in nv ve est tig ga at ti io on n f fo or r sp pr_ _s

For L F
TL;DR: In this paper, a stochastic ordinary differential equation called SPR_SODE model for the spread of dengue fever is considered and the existence of endemic equilibrium points of the above model is discussed.