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  • Epidemic Modelling: An Introduction

    Epidemic Modelling by Daley, D. J.; Gani, J.;

    An Introduction

    Series: Cambridge Studies in Mathematical Biology; 15;

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    Estimated delivery time: In stock at the publisher, but not at Prospero's office. Delivery time approx. 3-5 weeks.
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    Product details:

    • Edition number New ed
    • Publisher Cambridge University Press
    • Date of Publication 28 May 2001

    • ISBN 9780521014670
    • Binding Paperback
    • No. of pages228 pages
    • Size 234x157x19 mm
    • Weight 421 g
    • Language English
    • Illustrations 35 tables 51 exercises
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    Short description:

    This is a general introduction to the mathematical modelling of diseases.

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    Long description:

    This general introduction to the ideas and techniques required for the mathematical modelling of diseases begins with an outline of some disease statistics dating from Daniel Bernoulli's 1760 smallpox data. The authors then describe simple deterministic and stochastic models in continuous and discrete time for epidemics taking place in either homogeneous or stratified (non-homogeneous) populations. Several techniques for constructing and analysing models are provided, mostly in the context of viral and bacterial diseases of human populations. These models are contrasted with models for rumours and vector-borne diseases like malaria. Questions of fitting data to models, and their use in understanding methods for controlling the spread of infection, are discussed. Exercises and complementary results at the end of each chapter extend the scope of the text, which will be useful for students taking courses in mathematical biology who have some basic knowledge of probability and statistics.

    '... It gives an excellent general introduction to epidemic modelling, starting with an interesting historical account and then describing the most important and useful models which can be used.' Robert MacMillan, Mathematical Gazette

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    Table of Contents:

    Preface; 1. Some history; 2. Deterministic models; 3. Stochastic models in continuous time; 4. Stochastic models in discrete time; 5. Rumours: modelling spread and its cessation; 6. Fitting epidemic data; 7. The control of epidemics; References and author index; Subject index.

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