1990
DOI: 10.1002/ajpa.1330330511
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Modeling the spread of infectious disease in human populations

Abstract: For the past 20 years, there has been an epidemic associated with the development of mathematical models to describe the spread of disease. This epidemic shows no signs yet of dying out. Four major topics related to this discipline are discussed here, including the following: 1) a n introduction to the basic assumptions and general framework common to most epidemic models; 2 ) a discussion of the major questions addressed by epidemic modelers; 3) a brief outline of several of the approaches used in the develop… Show more

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Cited by 60 publications
(28 citation statements)
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“…A number of methods have been employed to assess population size at this time, including analysis of human skeletal remains (Ubelaker, 1992), settlement patterns (Schacht, 1981;Snow, 1992), and computer model simulations (Sattenspiel, 1990;Thorton et al, 1991). The majority of estimates fall in the range of 1,000,000 to 2,000,000 people, with a few as high as 4,600,000 (Denevan, 1976), 7,000,000 (Thorton, 1987), and even 18,000,000 individuals (Dobyns, 1983).…”
Section: Evaluation Of the Taphonomic Correction Modelmentioning
confidence: 99%
“…A number of methods have been employed to assess population size at this time, including analysis of human skeletal remains (Ubelaker, 1992), settlement patterns (Schacht, 1981;Snow, 1992), and computer model simulations (Sattenspiel, 1990;Thorton et al, 1991). The majority of estimates fall in the range of 1,000,000 to 2,000,000 people, with a few as high as 4,600,000 (Denevan, 1976), 7,000,000 (Thorton, 1987), and even 18,000,000 individuals (Dobyns, 1983).…”
Section: Evaluation Of the Taphonomic Correction Modelmentioning
confidence: 99%
“…Increased contact among subpopulations almost universally increases the prevalence, incidence, and rate of spread of disease in the overall population (e.g., Hethcote 1976, Post et al 1983, Sattenspiel 1987, 1990, Andreasen and Christiansen 1989, Sattenspiel and Castillo-Chavez 1990. Interaction among subpopulations can enable a disease to persist when it would have been unable to persist in any of the isolated subpopulations (e.g., Post et al 1983, Sattenspiel 1987, Andreasen and Christiansen 1989, Hyman and Stanley 1989. Conversely, one of the earliest epidemiological models incorporating a spatial element provides mathematical evidence for the principle that " .…”
Section: Introductionmentioning
confidence: 97%
“…Such a model is under consideration; the demographic section has already been established (Nakazawa and Ohtsuka, 1997). Nevertheless, as Sattenspiel (1990) has written in a review of mathematical models for disease transmission, there is a critical necessity to construct mathematical models focused on the relationship between human behavior and malaria transmission. Our new model may have partly satisfied this need.…”
Section: Discussionmentioning
confidence: 99%