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Mathematical Approaches for Emerging and Reemerging Infectious Diseases: Models, Methods, and Theory

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Cover of 'Mathematical Approaches for Emerging and Reemerging Infectious Diseases: Models, Methods, and Theory'

Table of Contents

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    Book Overview
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    Chapter 1 New Directions in the Mathematics of Infectious Disease
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    Chapter 2 Fred Brauer: The Man and His Mathematics
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    Chapter 3 Kenneth L. Cooke: Researcher, Educator Par Excellence
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    Chapter 4 Maximal Prevalence and the Basic Reproduction Number in Simple Epidemics
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    Chapter 5 The Transition Through Stages with Arbitrary Length Distributions, and Applications in Epidemics
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    Chapter 6 Measles Outbreaks are not Chaotic
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    Chapter 7 Epidemics Among a Population of Households
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    Chapter 8 Infection Transmission Dynamics and Vaccination Program Effectiveness as a Function of Vaccine Effects in Individuals
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    Chapter 9 The Influence of Different Forms of Cross-Protective Immunity on the Population Dynamics of Antigenically Diverse Pathogens
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    Chapter 10 Dynamics of Multiple Strains of Infectious Agents Coupled by Cross-Immunity: A Comparison of Models
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    Chapter 11 Virulence Evolution in Macro-Parasites
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    Chapter 12 Mathematical Models for Schistosomiasis with Delays and Multiple Definitive Hosts
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    Chapter 13 Infectious Disease Models with Chronological Age Structure and Epidemiological Age Structure
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    Chapter 14 Effects of Genetic Heterogeneity on HIV Transmission in Homosexual Populations
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    Chapter 15 Age-Structured Core Group Model and its Impact on STD Dynamics
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    Chapter 16 Global Dynamics of Tuberculosis Models with Density Dependent Demography
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    Chapter 17 Global Stability in Some Seir Epidemic Models
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    Chapter 18 The Global Stability Analysis for an SIS Model with Age and Infection Age Structures
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    Chapter 19 Endemic Threshold and Stability in an Evolutionary Epidemic Model
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