Hanta Virüs Modelinden Elde Edilen Fisher-Kolmogorov Denkleminin Lie Simetri Analizi
Öz
Anahtar Kelimeler
Kaynakça
- [1] Abramson, G., and Kenkre, V. M. 2002. Spatiotemporal Patterns in the Hantavirus Infection. Physical Review E, 66.1, 011912.
- [2] Abramson, G., Kenkre, V. M., Yates, T. L., Parmenter, R. R. 2003. Traveling Waves of Infection in the Hantavirus Epidemics. Bulletin of mathematical biology, 65(3), 519-534 .
- [3] Allen, L. JS., Michel, L., and Carleton J. P. 2003. The Dynamics of Two Viral Infections in a Single Host Population with Applications to Hantavirus. Mathematical biosciences 186.2, 191-21 .
- [4] Chen, M., Clemence, D. P. 2006. Analysis of and Numerical Schemes for a Mouse Population Model in Hantavirus Epidemics. Journal of Difference Equations and Applications, 12(9), 887-899 .
- [5] Allen, L. JS., Robert K. M., Colleen B. J. 2006. Mathematical Models for Hantavirus Infection in Rodents. Bulletin of mathematical biology 68.3, 511-524.
- [6] Rida, S. Z., El Radi, A. A., Arafa, A., Khalil, M. 2012. The Effect of the Environmental Parameter on the Hantavirus Infection through a Fractional-order SI model. International Journal of Basic and Applied Sciences, 1(2), 88-99.
- [7] Ruan, S., Jianhong W. 2009. Modeling spatial Spread of Communicable Diseases Involving Animal Hosts. Spatial ecology, 293-316.
- [8] Karadem, Z.G., Ongun, M.Y.. 2016. Logistic Differential Equation Obtained from Hanta-virus Model. Suleyman Demirel University Journal of Science (e-Journal), 11(1), 82-91.
Ayrıntılar
Birincil Dil
Türkçe
Konular
-
Bölüm
-
Yayımlanma Tarihi
15 Ağustos 2018
Gönderilme Tarihi
20 Ocak 2017
Kabul Tarihi
-
Yayımlandığı Sayı
Yıl 2018 Cilt: 22 Sayı: 2
Cited By
Distributed order hantavirus model and its nonstandard discretizations and stability analysis
Mathematical Methods in the Applied Sciences
https://doi.org/10.1002/mma.10442