Literature DB >> 6470583

The spatial spread and final size of the deterministic non-reducible n-type epidemic.

J Radcliffe, L Rass.   

Abstract

A model has been formulated in [6] to describe the spatial spread of an epidemic involving n types of individual, and the possible wave solutions at different speeds were investigated. The final size and pandemic theorems are now established for such an epidemic. The results are relevant to the measles, host-vector, carrier-borne epidemics, rabies and diseases involving an intermediate host. Diseases in which some of the population is vaccinated, and models that divide the population into several strata are also covered.

Mesh:

Year:  1984        PMID: 6470583     DOI: 10.1007/bf00277102

Source DB:  PubMed          Journal:  J Math Biol        ISSN: 0303-6812            Impact factor:   2.259


  3 in total

1.  A model for the spatial spread of an epidemic.

Authors:  H R Thieme
Journal:  J Math Biol       Date:  1977-10-20       Impact factor: 2.259

2.  Wave solutions for the deterministic non-reducible n-type epidemic.

Authors:  J Radcliffe; L Rass
Journal:  J Math Biol       Date:  1983       Impact factor: 2.259

3.  Thresholds and travelling waves for the geographical spread of infection.

Authors:  O Diekmann
Journal:  J Math Biol       Date:  1978-07-27       Impact factor: 2.259

  3 in total
  3 in total

1.  The asymptotic speed of propagation of the deterministic non-reducible n-type epidemic.

Authors:  J Radcliffe; L Rass
Journal:  J Math Biol       Date:  1986       Impact factor: 2.259

2.  The asymptotic final size distribution of reducible multitype Reed-Frost processes.

Authors:  G Scalia-Tomba
Journal:  J Math Biol       Date:  1986       Impact factor: 2.259

3.  Generality of endemic prevalence formulae.

Authors:  Damian Clancy
Journal:  Math Biosci       Date:  2015-08-29       Impact factor: 2.144

  3 in total

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