• editor@ijmra.in
  • ISSN[Online] : 2643-9875  ||  ISSN[Print] : 2643-9840

Volume 05 Issue 01 January 2022

Stabiizing The Steady State Solution of Lasser Fever: Problems and Prospect
1Innocent C. Eli, 2Godspower C. Abanum
1Department of Mathematics/Statistics, Ignatius Ajuru University of Education, Port Harcourt, Nigeria
2Department of Mathematics/Statistics, Federal University Otuoke, Yenagoa, Nigeria
DOI : https://doi.org/10.47191/ijmra/v5-i1-05

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ABSTRACT:

The study of mathematical modeling of the stability analysis of Lassa fever was examined. A mathematical model for the spread and control of Lassa fever was formulated and analyzed. The model incorporates a control parameter, the use of condom to control human to human transmission through sexual contact with opposite sex. The disease free and endemic equilibrium states were analyzed.

Keywords

Mathematical model, Ordinary differential equations, Stability, Laser Fever.

REFERENCES

1) Onuorah, M. O., Akinwande, N. I., Nasir, M. O., & Ojo, M. S. (2016). Sensitivity analysis of Lassa fever model. International J. of Mathematics and Statistic Studies, 4, 30‐49.

2) Onuorah, M. O., Ojo, M. S., Usman, D. J., & Ademu, A. (2016). Basic reproductive Number for the spread and control of Lassa Fever. International Journal of Mathematics Trends and Technology (IJMTT), 30(1), 1‐7.

3) Usman, S., & Adamu, I. I. (2018). Modelling the Transmission Dynamics of the Lassa Fever Infection. Mathematical Theory and Modeling, 8(5), 42‐63.

4) Eraikhuemen, B. I., & Eguasa, O. (2017). Lassa fever and its Control Measures, J. of Natural Sc. Research, 7, 12.

5) Faniran, T. S. (2017). A Mathematical Modelling of Lassa Fever Dynamics with Non‐drug Compliance Rate. Int J. Math. Trends Technol, 47(5), 305‐317.

6) Onuorah, M. O., Akinwande, N. I., Nasir, M. O., & Ojo, M. S. (2016). Sensitivity analysis of Lassa fever model. International J. of Mathematics and Statistic Studies, 4, 30‐49.

7) AKINADE, M. O., & AFOLABI, A. S. (2020). Sensitivity And Stability Analyses Of A Lassa Fever Disease Model With Control Strategies. IOSR Journal of Mathematics (IOSR-JM), 16(1), 29‐42.

8) Onah, I. S., Adewoye, R. A., & Mbah, G. C. E. (2019). Sensitivity Analysis of Multiple Control Intervention Measures of Lassa fever Disease Model. International Journal of Mathematics Trends and Technology (IJMTT) – Vol. 65.

9) Omoloye, M. A., Yusuff, M. I., & Emiola, O. K. S. (2020). Application of differential transformation method for solving dynamical transmission of Lassa fever model. World Academy of Science, Engineering and Technology International Journal of Physical and Mathematical Sciences Vol, 14, 151‐154.

10) Richmond, J. K., & Baglole, D. J. (2003). Lassa fever: epidemiology, clinical features, and social consequences. Bmj, 327(7426), 1271‐1275.

11) Trottier, H., & Phillipe, P. (2001). “Deterministic modeling of infectious diseases: theory and methods”. The Internet Journal of Infectious Diseases.

Volume 05 Issue 01 January 2022

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