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Implications for infectious disease models of heterogeneous mixing on control thresholds
by
Feng, Zhilan
, Glasser, John W.
, Hill, Andrew N.
in
Basic Reproduction Number
/ Communicable Diseases - epidemiology
/ Disease control
/ Disease Outbreaks - prevention & control
/ Eigenvalues
/ Epidemiological Models
/ Fractions
/ Heterogeneity
/ Humans
/ Infections
/ Infectious diseases
/ Linear algebra
/ Models, Biological
/ Ordinary differential equations
/ Per capita
/ Populations
/ Public health
/ Subgroups
/ Vaccination
/ Vaccines
2023
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Implications for infectious disease models of heterogeneous mixing on control thresholds
by
Feng, Zhilan
, Glasser, John W.
, Hill, Andrew N.
in
Basic Reproduction Number
/ Communicable Diseases - epidemiology
/ Disease control
/ Disease Outbreaks - prevention & control
/ Eigenvalues
/ Epidemiological Models
/ Fractions
/ Heterogeneity
/ Humans
/ Infections
/ Infectious diseases
/ Linear algebra
/ Models, Biological
/ Ordinary differential equations
/ Per capita
/ Populations
/ Public health
/ Subgroups
/ Vaccination
/ Vaccines
2023
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Do you wish to request the book?
Implications for infectious disease models of heterogeneous mixing on control thresholds
by
Feng, Zhilan
, Glasser, John W.
, Hill, Andrew N.
in
Basic Reproduction Number
/ Communicable Diseases - epidemiology
/ Disease control
/ Disease Outbreaks - prevention & control
/ Eigenvalues
/ Epidemiological Models
/ Fractions
/ Heterogeneity
/ Humans
/ Infections
/ Infectious diseases
/ Linear algebra
/ Models, Biological
/ Ordinary differential equations
/ Per capita
/ Populations
/ Public health
/ Subgroups
/ Vaccination
/ Vaccines
2023
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Implications for infectious disease models of heterogeneous mixing on control thresholds
Journal Article
Implications for infectious disease models of heterogeneous mixing on control thresholds
2023
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Overview
Mixing among sub-populations, as well as heterogeneity in characteristics affecting their reproduction numbers, must be considered when evaluating public health interventions to prevent or control infectious disease outbreaks. In this overview, we apply a linear algebraic approach to re-derive some well-known results pertaining to preferential within- and proportionate among-group contacts in compartmental models of pathogen transmission. We give results for the meta-population effective reproduction number ([Formula: see text]) assuming different levels of vaccination in the sub-populations. Specifically, we unpack the dependency of [Formula: see text] on the fractions of contacts reserved for individuals within one's own subgroup and, by obtaining implicit expressions for the partial derivatives of [Formula: see text], we show that these increase as this preferential-mixing fraction increases in any sub-population.
Publisher
Springer Nature B.V,Springer Berlin Heidelberg
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