A study of Covid 19 disease mathematical model via wavelets

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Volume 15, Issue 2

Kumbinarasaiah, S and Devaraju K S

J. Info. Comput. Sci. , 15 (2020), pp. 104-112.

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Abstract

In this study, we propose an effective numerical algorithm to study the Covid-19 epidemic model that is in the form of a system of the coupled ordinary differential equation. This algorithm includes the collocation method and truncated Laguerre wavelet. Here, we reduce the system of a differential equation into a set of algebraic equations which are having unknown Laguerre wavelet coefficients. Moreover, the modeling of the spreading of a Covid-19 disease in a population is numerically solved by the present method.

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@Article{JICS-15-104, author = {Kumbinarasaiah, S and Devaraju K S}, title = {A study of Covid 19 disease mathematical model via wavelets}, journal = {Journal of Information and Computing Science}, year = {2020}, volume = {15}, number = {2}, pages = {104--112}, abstract = { In this study, we propose an effective numerical algorithm to study the Covid-19 epidemic model that is in the form of a system of the coupled ordinary differential equation. This algorithm includes the collocation method and truncated Laguerre wavelet. Here, we reduce the system of a differential equation into a set of algebraic equations which are having unknown Laguerre wavelet coefficients. Moreover, the modeling of the spreading of a Covid-19 disease in a population is numerically solved by the present method. }, issn = {3080-180X}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/jics/22385.html} }

TY - JOUR T1 - A study of Covid 19 disease mathematical model via wavelets AU - Kumbinarasaiah, S and Devaraju K S JO - Journal of Information and Computing Science VL - 2 SP - 104 EP - 112 PY - 2020 DA - 2020/06 SN - 15 DO - http://doi.org/ UR - https://global-sci.org/intro/article_detail/jics/22385.html KW - AB - In this study, we propose an effective numerical algorithm to study the Covid-19 epidemic model that is in the form of a system of the coupled ordinary differential equation. This algorithm includes the collocation method and truncated Laguerre wavelet. Here, we reduce the system of a differential equation into a set of algebraic equations which are having unknown Laguerre wavelet coefficients. Moreover, the modeling of the spreading of a Covid-19 disease in a population is numerically solved by the present method.

Kumbinarasaiah, S and Devaraju K S. (2020). A study of Covid 19 disease mathematical model via wavelets. Journal of Information and Computing Science. 15 (2). 104-112. doi:

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