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Mathematical Modelling of Epidemiology in Presence of Vaccination and Delay

Authors

Uttam Ghosh1, Sourav Chowdhury2 and Dilip Kumar Khan3, 1Nabadwip Vidyasagar College, India, 2Global Institute of Management and Technology, India and 3University of Kalyani, India

Abstract

The Mathematical modeling of infectious disease is currently a major research topic in the public health domain. In some cases the infected individuals may not be infectious at the time of infection. To become infectious, the infected individuals take some times which is known as latent period or delay. Here the two SIR models are taken into consideration for present analysis where the newly entered individuals have been vaccinated with a specific rate. The analysis of these models show that if vaccination is administered to the newly entering individuals then the system will be asymptotically stable in both cases i.e. with delay and without delay.

Keywords

Epidemic modeling, Infectious disease, susceptible, asymptotically stable.

Full Text  Volume 3, Number 2