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Mathematical tools for understanding infectious disease dynamics

1, 2013

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The dynamics of adaptation: An illuminating example and a Hamilton–Jacobi approach

Theoretical population biology, 2005-06, Vol.67 (4), p.257-271

2005

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On the characteristic equation $$\lambda =\alpha _{1}+(\alpha _{2}+\alpha _{3}\lambda )e^{-\lambda }$$ and its use in the context of a cell population model

Journal of mathematical biology, 2016-03, Vol.72 (4), p.877-908

2016

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A numerical approach for investigating the stability of equilibria for structured population models

Journal of biological dynamics, 2013-01, Vol.7 (sup1), p.4-20

2013

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How to Assess the Relative Importance of Different Colonization Routes of Pathogens within Hospital Settings

Proceedings of the National Academy of Sciences - PNAS, 2002-04, Vol.99 (8), p.5601-5605

2002

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The many guises of R0 (a didactic note)

Journal of theoretical biology, 2016-09, Vol.404, p.295-302

2016

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Can climate change lead to gap formation?

Ecological complexity, 2014-12, Vol.20, p.264-270

2014

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On the characteristic equation [lambda] = [alpha]^sub 1^ + ([alpha]^sub 2^ + [alpha]^sub 3^[lambda])e^sup -[lambda]^ and its use in the context of a cell population model

Journal of mathematical biology, 2016-03, Vol.72 (4), p.877

2016

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Multiple coexistence equilibria in a two parasitoid-one host model

Theoretical population biology, 2017-02, Vol.113, p.34-46

2017

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On the characteristic equation \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\lambda =\alpha _{1}+(\alpha _{2}+\alpha _{3}\lambda )e^{-\lambda }$$\end{document}λ=α1+(α2+α3λ)e-λ and its use in the context of a cell population model

Journal of mathematical biology, 2015-08, Vol.72, p.877-908

2015

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infection on a dynamic partnership network: characterization of

Journal of mathematical biology, 2015-07, Vol.71 (1), p.1

2015

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{ SI}$$ S I infection on a dynamic partnership network: characterization of $$R_0$$ R 0

Journal of mathematical biology, 2015-07, Vol.71 (1), p.1-56

2015

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documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${ SI}$$\end{document}SI infection on a dynamic partnership network: characterization of \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setl

Journal of mathematical biology, 2014-07, Vol.71 (1), p.1-56

2014

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Delay Equations: Functional-, Complex-, and Nonlinear Analysis

1, 1992

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Erratum to: $${{\varvec{Daphnia}}}$$ D a p h n i a revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example

Journal of mathematical biology, 2017-07, Vol.75 (1), p.259-261

2017

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M.A. Lewis, M.A.J. Chaplain, J.P. Keener, P.K. Maini (eds.): “Mathematical Biology”: Am. Math. Soc., 2009, 398 pp

Jahresbericht der Deutschen Mathematiker-Vereinigung, 2011-03, Vol.113 (1), p.45-48

Diekmann, Odo

2011

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On the characteristic equation λ = α1 + (α2 + α3λ)e(-λ) and its use in the context of a cell population model

Journal of mathematical biology, 2016-03, Vol.72 (4), p.877-908

2016

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On Evolutionarily Stable Life Histories, Optimization and the Need to Be Specific about Density Dependence

Oikos, 1995-11, Vol.74 (2), p.218-224

1995

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Editorial for the special issue of mathematical biosciences, BIOCOMP 2012

Mathematical biosciences, 2013-09, Vol.245 (1), p.1-1

2013

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Erratum to: [Formula: see text] revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example

Journal of mathematical biology, 2017-07, Vol.75 (1), p.259

2017

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The Dynamics of Physiologically Structured Populations

1986 edition., 2014

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Delay Equations: Functional-, Complex-, and Nonlinear Analysis

1995, 2012

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On the formulation and analysis of general deterministic structured population models I. Linear Theory: I. Linear Theory

Journal of mathematical biology, 1998-03, Vol.36 (4), p.349

1998

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The Resident Strikes Back: Invader-Induced Switching of Resident Attractor

Journal of theoretical biology, 2001-08, Vol.211 (4), p.297-311

2001

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Interspecific Influence on Mobility and Turing Instability

Bulletin of mathematical biology, 2003, Vol.65 (1), p.143-156

2003

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Mathematical tools for understanding infectious disease dynamics

The dynamics of adaptation: An illuminating example and a Hamilton–Jacobi approach

On the characteristic equation $$\lambda =\alpha _{1}+(\alpha _{2}+\alpha _{3}\lambda )e^{-\lambda }$$ and its use in the context of a cell population model

A numerical approach for investigating the stability of equilibria for structured population models

How to Assess the Relative Importance of Different Colonization Routes of Pathogens within Hospital Settings

The many guises of R0 (a didactic note)

Can climate change lead to gap formation?

On the characteristic equation [lambda] = [alpha]^sub 1^ + ([alpha]^sub 2^ + [alpha]^sub 3^[lambda])e^sup -[lambda]^ and its use in the context of a cell population model

Multiple coexistence equilibria in a two parasitoid-one host model

infection on a dynamic partnership network: characterization of

{ SI}$$ S I infection on a dynamic partnership network: characterization of $$R_0$$ R 0

Delay Equations: Functional-, Complex-, and Nonlinear Analysis

Erratum to: $${{\varvec{Daphnia}}}$$ D a p h n i a revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example

M.A. Lewis, M.A.J. Chaplain, J.P. Keener, P.K. Maini (eds.): “Mathematical Biology”: Am. Math. Soc., 2009, 398 pp

On the characteristic equation λ = α1 + (α2 + α3λ)e(-λ) and its use in the context of a cell population model

On Evolutionarily Stable Life Histories, Optimization and the Need to Be Specific about Density Dependence

Editorial for the special issue of mathematical biosciences, BIOCOMP 2012

Erratum to: [Formula: see text] revisited: local stability and bifurcation theory for physiologically structured population models explained by way of an example

The Dynamics of Physiologically Structured Populations

Delay Equations: Functional-, Complex-, and Nonlinear Analysis

On the formulation and analysis of general deterministic structured population models I. Linear Theory: I. Linear Theory

The Resident Strikes Back: Invader-Induced Switching of Resident Attractor

Interspecific Influence on Mobility and Turing Instability

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