A mathematical model of COVID-19 transmission.

Jayatilaka, R; Patel, R; Brar, M; Tang, Y; Jisrawi, N M; Chishtie, F; Drozd, J; Valluri, S R

Jayatilaka, R; Patel, R; Brar, M; Tang, Y; Jisrawi, N M; Chishtie, F; Drozd, J; Valluri, S R.

Afiliación

Jayatilaka R; Department of Physics and Astronomy, University of Western Ontario, 1151 Richmond Street, London N6A 3K7, Canada.
Patel R; Department of Physics and Astronomy, University of Western Ontario, 1151 Richmond Street, London N6A 3K7, Canada.
Brar M; Department of Physics and Astronomy, University of Western Ontario, 1151 Richmond Street, London N6A 3K7, Canada.
Tang Y; Department of Physics and Astronomy, University of Western Ontario, 1151 Richmond Street, London N6A 3K7, Canada.
Jisrawi NM; Department of Physics and Astronomy, University of Western Ontario, 1151 Richmond Street, London N6A 3K7, Canada.
Chishtie F; Mathematics Department, King's University College, University of Western Ontario (UWO), 266 Epworth Avenue, London N6A 2M3, Canada.
Drozd J; Department of Applied Mathematics, University of Western Ontario, Canada.
Valluri SR; Mathematics Department, Huron University College, UWO, London N6G 1H3, Canada.

Mater Today Proc ; 54: 101-112, 2022.

Article en En | MEDLINE | ID: mdl-34900606

Palabras clave

Disease transmission; Lambert W function; Nonlinear differential equations; SEIRρqr model; SIR model

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Texto completo: 1 Colección: 01-internacional Base de datos: MEDLINE Tipo de estudio: Prognostic_studies Idioma: En Revista: Mater Today Proc Año: 2022 Tipo del documento: Article País de afiliación: Canadá Pais de publicación: Reino Unido

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