Modelado matemático de la transmisión de la gripe AH1N1
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| Format: | Artículo científico |
| Language: | es |
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Escuela Regional de Matemáticas
2010
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| _version_ | 1876453239523639296 |
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| author | Elmer de la Pava Salgado |
| author_facet | Elmer de la Pava Salgado |
| contents | Modelado matemático de la transmisión de la gripe AH1N1 Elmer de la Pava Salgado Física, Astronomía y Matemáticas Model infectious influenza A Human influenza is transmitted directly from an ill person to a healthy one, through air, during the symptomatic period of the disease. The virulence and antigenicity of the virus, host immunity and the environment interact with each other, afecting the person to person transmission of the virus. The main hypothesis of this model is that infection is initiated only by foreignersinfected and that infectious natives produce new cases. The population has been divided into the following epidemiological classes or subgroups: Susceptible S, Latent (L, infected butnot infectious), infectious I and removed R. From the systemic model a system of ordinary diferential equations discribing these interactions has been obtained. A qualitative analysis of the equilibrians has been made. We also have calculated the besid repreoductive number, R0, which is a classic measure of the trasmission of and infections isease and, from a biological point of view, is to dened as the number of secundary cases that come about when a typical infected individual is inserted in a fully suceptible host population during its efective period ofinfectivity. If R0 < 1, the disease dies out. If R0 > 1, there is an outbreak of the disease. 2010 artículo científico 0120-6788 https://www.redalyc.org/articulo.oa?id=46813351002 es http://www.redalyc.org/revista.oa?id=468 Matemáticas: Enseñanza Universitaria application/pdf Escuela Regional de Matemáticas Matemáticas: Enseñanza Universitaria (Colombia) Num.1 Vol.XVIII |
| format | Artículo científico |
| id | redalyc_46813351002 |
| institution | Redalyc |
| language | es |
| publishDate | 2010 |
| publisher | Escuela Regional de Matemáticas |
| spellingShingle | Modelado matemático de la transmisión de la gripe AH1N1 Elmer de la Pava Salgado Física, Astronomía y Matemáticas Model infectious influenza A Modelado matemático de la transmisión de la gripe AH1N1 Elmer de la Pava Salgado Física, Astronomía y Matemáticas Model infectious influenza A Human influenza is transmitted directly from an ill person to a healthy one, through air, during the symptomatic period of the disease. The virulence and antigenicity of the virus, host immunity and the environment interact with each other, afecting the person to person transmission of the virus. The main hypothesis of this model is that infection is initiated only by foreignersinfected and that infectious natives produce new cases. The population has been divided into the following epidemiological classes or subgroups: Susceptible S, Latent (L, infected butnot infectious), infectious I and removed R. From the systemic model a system of ordinary diferential equations discribing these interactions has been obtained. A qualitative analysis of the equilibrians has been made. We also have calculated the besid repreoductive number, R0, which is a classic measure of the trasmission of and infections isease and, from a biological point of view, is to dened as the number of secundary cases that come about when a typical infected individual is inserted in a fully suceptible host population during its efective period ofinfectivity. If R0 < 1, the disease dies out. If R0 > 1, there is an outbreak of the disease. 2010 artículo científico 0120-6788 https://www.redalyc.org/articulo.oa?id=46813351002 es http://www.redalyc.org/revista.oa?id=468 Matemáticas: Enseñanza Universitaria application/pdf Escuela Regional de Matemáticas Matemáticas: Enseñanza Universitaria (Colombia) Num.1 Vol.XVIII |
| title | Modelado matemático de la transmisión de la gripe AH1N1 |
| topic | Física, Astronomía y Matemáticas Model infectious influenza A |
| url | https://www.redalyc.org/articulo.oa?id=46813351002 |