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Differential Equations Models in Biology, Epidemiology and Ecology

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Cover of 'Differential Equations Models in Biology, Epidemiology and Ecology'

Table of Contents

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    Book Overview
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    Chapter 1 The Problem of Relevant Detail
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    Chapter 2 Lifespans in Population Models: Using Time Delays
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    Chapter 3 Convergence to Equilibria in General Models of Unilingual-Bilingual Interactions
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    Chapter 4 The Sherman-Rinzel-Keizer Model for Bursting Electrical Activity in the Pancreatic β-Cell
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    Chapter 5 Models for the Spread of Universally Fatal Diseases II
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    Chapter 6 Nonexistence of Periodic Solutions for a Class of Epidemiological Models
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    Chapter 7 On the Solution of the Two-Sex Mixing Problem
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    Chapter 8 Modelling the Effects of Screening in HIV Transmission Dynamics
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    Chapter 9 An S→E→I Epidemic Model with Varying Population Size
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    Chapter 10 Stability Change of the Endemic Equilibrium in Age-Structured Models for the Spread of S—I—R Type Infectious Diseases
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    Chapter 11 Mathematical Model for the Dynamics of a Phytoplankton Population
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    Chapter 12 Some Delay Models for Juvenile vs. Adult Competition
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    Chapter 13 McKendrick Von Foerster Models for Patch Dynamics
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    Chapter 14 Generic Failure of Persistence and Equilibrium Coexistence in a Model of m -species Competition in an n -vessel Gradostat when m > n
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    Chapter 15 Boundedness of Solutions in Neutral Delay Predator-Prey and Competition Systems
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    Chapter 16 Some Examples of Nonstationary Populations of Constant Size
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    Chapter 17 Coexistence in Competition-Diffusion Systems
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    Chapter 18 Population Interactions with Growth Rates Dependent on Weighted Densities
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    Chapter 19 Global Stability in a Population Model with Dispersal and Stage Structure
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    Chapter 20 Erratum
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Title
Differential Equations Models in Biology, Epidemiology and Ecology
Published by
Springer Berlin Heidelberg, March 2013
DOI 10.1007/978-3-642-45692-3
ISBNs
978-3-54-054283-4, 978-3-64-245692-3
Editors

Busenberg, Stavros, Martelli, Mario

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