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Basic concepts for the Kermack and McKendrick model with static heterogeneity
by
Inaba, Hisashi
in
Age
/ Basic Reproduction Number - statistics & numerical data
/ Communicable Diseases - epidemiology
/ Communicable Diseases - immunology
/ Communicable Diseases - transmission
/ Computer Simulation
/ COVID-19
/ COVID-19 - epidemiology
/ COVID-19 - immunology
/ COVID-19 - transmission
/ Disease transmission
/ Epidemics
/ Epidemiological Models
/ Epidemiology
/ Herd immunity
/ Heterogeneity
/ Humans
/ Immunity, Herd
/ Infections
/ Mathematical Concepts
/ Models, Biological
/ Pandemics
/ Pandemics - statistics & numerical data
/ SARS-CoV-2
2025
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Basic concepts for the Kermack and McKendrick model with static heterogeneity
by
Inaba, Hisashi
in
Age
/ Basic Reproduction Number - statistics & numerical data
/ Communicable Diseases - epidemiology
/ Communicable Diseases - immunology
/ Communicable Diseases - transmission
/ Computer Simulation
/ COVID-19
/ COVID-19 - epidemiology
/ COVID-19 - immunology
/ COVID-19 - transmission
/ Disease transmission
/ Epidemics
/ Epidemiological Models
/ Epidemiology
/ Herd immunity
/ Heterogeneity
/ Humans
/ Immunity, Herd
/ Infections
/ Mathematical Concepts
/ Models, Biological
/ Pandemics
/ Pandemics - statistics & numerical data
/ SARS-CoV-2
2025
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Basic concepts for the Kermack and McKendrick model with static heterogeneity
by
Inaba, Hisashi
in
Age
/ Basic Reproduction Number - statistics & numerical data
/ Communicable Diseases - epidemiology
/ Communicable Diseases - immunology
/ Communicable Diseases - transmission
/ Computer Simulation
/ COVID-19
/ COVID-19 - epidemiology
/ COVID-19 - immunology
/ COVID-19 - transmission
/ Disease transmission
/ Epidemics
/ Epidemiological Models
/ Epidemiology
/ Herd immunity
/ Heterogeneity
/ Humans
/ Immunity, Herd
/ Infections
/ Mathematical Concepts
/ Models, Biological
/ Pandemics
/ Pandemics - statistics & numerical data
/ SARS-CoV-2
2025
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Basic concepts for the Kermack and McKendrick model with static heterogeneity
Journal Article
Basic concepts for the Kermack and McKendrick model with static heterogeneity
2025
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Overview
In this paper, we consider the infection-age-dependent Kermack-McKendrick model, where host individuals are distributed in a continuous state space. To provide a mathematical foundation for the heterogeneous model, we develop a
-framework to formulate basic epidemiological concepts. First, we show the mathematical well-posedness of the basic model under appropriate conditions allowing for unbounded structural variables in an unbounded domain. Next, we define the basic reproduction number and prove pandemic threshold results. We then present a systematic procedure to compute the effective reproduction number and the herd immunity threshold. Finally, we give some illustrative examples and concrete results by using the separable mixing assumption.
Publisher
Springer Nature B.V
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