The mathematics of infectious diseases
This article introduces the main aspects of a discrete version of the SIR model, which is employed to describe the propagation of infectious diseases and has become an unexpected protagonist of the present times. The basic properties that rule the behaviour of the curves of susceptible and infected...
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| Formato: | Artículo revista |
| Lenguaje: | Español |
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Unión Matemática Argentina - Facultad de Matemática, Astronomía, Física y Computación
2020
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| Acceso en línea: | https://revistas.unc.edu.ar/index.php/REM/article/view/29726 |
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I10-R366-article-297262023-10-25T17:19:25Z The mathematics of infectious diseases LA MATEMÁTICA DE LAS EPIDEMIAS Amster, Pablo SIR Model Discrete models Infection curve Difference equations Modelo SIR Modelos discretos Curva de infectados Ecuaciones en diferencias This article introduces the main aspects of a discrete version of the SIR model, which is employed to describe the propagation of infectious diseases and has become an unexpected protagonist of the present times. The basic properties that rule the behaviour of the curves of susceptible and infected individuals areshown, and elementary numerical examples are given. En este artículo se presentan las ideas principales de la versión discreta del modelo SIR (Susceptibles, Infectados, Recuperados), que se emplea para describir las epidemias y se ha convertido en protagonista impensado en los tiempos actuales. Se muestran las propiedades básicas que rigen el comportamiento de las curvas de susceptibles e infectados y algunos ejemplos numéricos elementales. Unión Matemática Argentina - Facultad de Matemática, Astronomía, Física y Computación 2020-07-30 info:eu-repo/semantics/article info:eu-repo/semantics/publishedVersion Artículo evaluado por pares application/pdf https://revistas.unc.edu.ar/index.php/REM/article/view/29726 10.33044/revem.29726 Revista de Educación Matemática; Vol. 35 Núm. 2 (2020); 5-20 1852-2890 0326-8780 spa https://revistas.unc.edu.ar/index.php/REM/article/view/29726/30516 Derechos de autor 2020 Pablo Amster https://creativecommons.org/licenses/by-sa/4.0/ |
| institution |
Universidad Nacional de Córdoba |
| institution_str |
I-10 |
| repository_str |
R-366 |
| container_title_str |
Revista de Educación Matemática |
| language |
Español |
| format |
Artículo revista |
| topic |
SIR Model Discrete models Infection curve Difference equations Modelo SIR Modelos discretos Curva de infectados Ecuaciones en diferencias |
| spellingShingle |
SIR Model Discrete models Infection curve Difference equations Modelo SIR Modelos discretos Curva de infectados Ecuaciones en diferencias Amster, Pablo The mathematics of infectious diseases |
| topic_facet |
SIR Model Discrete models Infection curve Difference equations Modelo SIR Modelos discretos Curva de infectados Ecuaciones en diferencias |
| author |
Amster, Pablo |
| author_facet |
Amster, Pablo |
| author_sort |
Amster, Pablo |
| title |
The mathematics of infectious diseases |
| title_short |
The mathematics of infectious diseases |
| title_full |
The mathematics of infectious diseases |
| title_fullStr |
The mathematics of infectious diseases |
| title_full_unstemmed |
The mathematics of infectious diseases |
| title_sort |
mathematics of infectious diseases |
| description |
This article introduces the main aspects of a discrete version of the SIR model, which is employed to describe the propagation of infectious diseases and has become an unexpected protagonist of the present times. The basic properties that rule the behaviour of the curves of susceptible and infected individuals areshown, and elementary numerical examples are given. |
| publisher |
Unión Matemática Argentina - Facultad de Matemática, Astronomía, Física y Computación |
| publishDate |
2020 |
| url |
https://revistas.unc.edu.ar/index.php/REM/article/view/29726 |
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AT amsterpablo themathematicsofinfectiousdiseases AT amsterpablo lamatematicadelasepidemias AT amsterpablo mathematicsofinfectiousdiseases |
| first_indexed |
2024-09-03T22:36:44Z |
| last_indexed |
2024-09-03T22:36:44Z |
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1809216181116076032 |