Understanding Ebola Virus Spread Through Sensitivity Analysis: Critical Parameters and Control Measures

Authors

  • E. Akanni Department of Pure & Applied Mathematics, Ladoke Akintola University of Technology (LAUTECH), Ogbomoso, Oyo State, Nigeria

DOI:

https://doi.org/10.55640/jmsi-03-01-01

Keywords:

Ebola Virus, Sensitivity Analysis, Disease Spread

Abstract

Ebola Virus Disease (EVD) is a highly infectious and often fatal illness that poses severe public health challenges, particularly in regions with limited healthcare infrastructure. Effective control of Ebola outbreaks requires a deep understanding of the factors that drive the spread of the virus. This study conducts a comprehensive sensitivity analysis of the dynamical spread of EVD using an SEIR (Susceptible-Exposed-Infectious-Recovered) model to identify the parameters that have the most significant impact on the disease's transmission dynamics.

The SEIR model, widely recognized for its ability to capture the progression of infectious diseases, is employed to simulate the spread of Ebola under various scenarios. Key parameters analyzed include the transmission rate (β), which dictates how quickly the virus spreads from person to person; the incubation period (σ), reflecting the time it takes for exposed individuals to become infectious; the recovery rate (γ), indicating the speed at which infected individuals either recover or succumb to the disease; and intervention effectiveness, such as quarantine measures and contact reduction strategies. Both local and global sensitivity analyses are performed to assess the relative influence of these parameters on critical epidemic outcomes, such as the total number of infections, peak infection rate, and the time to peak infection.

Downloads

Download data is not yet available.

References

J. Astacio, D. Briere, M. Guillen, J. Martinez, F. Rodriguez, N. Valenzuela-Campos “Mathematical models to study the outbreaks of Ebola,” Biometrics Unit Technical Report, Number BU-1365-M, Cornell University, 1996.

G. Chowell, N. W. Hengartner, C. Castillo-Chavez, P. W. Fenimore, and J. M. Hyman “The basic reproductive number of Ebola and the effects of public health measures: the cases of Congo and Uganda,” J. Theor. Biol., vol. 229, no. 1, pp. 119-126, Jul. 2004.

C. Rizkalla, F. Blanco-Silva, and S. Gruver “Modeling the impact of Ebola and bushmeat hunting on western lowland gorillas,” EcoHealth J. Consortium, vol. 4, pp. 151-155, DOI: 10.1007/s10393-007-0096-2, Jun. 2007.

Z. Yarus “A Mathematical look at the Ebola Virus,” C. L. Althaus “Estimating the reproduction number of Ebola virus (EBOV) during the 2014 outbreak in West Africa,” Abdulrahman N, Sirajo A, and Abdulrazaq A mathematical model for controlling the spread of Ebola virus disease in Nigeria,” International Journal of Humanities and Management Sciences (IJHMS).

Downloads

Published

2024-01-05

How to Cite

Understanding Ebola Virus Spread Through Sensitivity Analysis: Critical Parameters and Control Measures. (2024). Journal of Multidisciplinary Sciences and Innovations, 3(01), 1-4. https://doi.org/10.55640/jmsi-03-01-01

Similar Articles

31-40 of 1904

You may also start an advanced similarity search for this article.