A SIR Epidemic Model with Primary Immunodeficiency and Time Delay
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N. Daldosso and L. Pavesi, Nanosilicon, Chapter 1, Vijay Kumar (ed.), Elsevier, New York (2005).
R.P. Agarwal, Difference Equations and Inequalities, Marcel Dekker, New York (2000).
S. Elaydi, An Introduction to Difference Equations, 3rd edition, Springer (2004).
Y. Enatsu, Y. Nakata and Y. Muroya, Global stability for a discrete SIS epidemic model with immigration of infectives, Journal of Difference Equations and Applications 18 (2012), 1913.
S. Jang and S. Elaydi, Difference equations from discretization of a continuous epidemic model with immigration of infectives, Canadian Applied Mathematics Quarterly 11 (Spring 2003), 93 – 105.
P. Zhong, L.M. Agosto, J.B. Munro and W. Mothes, Cell-to-cell transmission of viruses, Current Opinion in Virology 3(1) (2013), 44 – 50
W. Mothes, N.M. Sherer, J. Jin and P. Zhong, Virus cell-to-cell transmission, Journal of Virology 84(17) (September 2010), 8360 – 8368.
X. Lai, Study of virus dynamics on mathematics models, Electronic Thesis and Dissertation Repository, Paper number 1978 (2014).
A. S. Perelson, Modelling viral and immune system dynamics, Immunology 2(1) (2002), 28 – 36.
Mathematical Modeling of Virus Dynamics in Immunology, http://ir.lib.uwo.ca/cgi/viewcontent.cgi?article=3391&context=etd
M. Li and X. Liu, An SIR epidemic model with time delay and general nonlinear incidence rate, Abstract and Applied Analysis 2014, Article ID 131257 (2014).
DOI: http://dx.doi.org/10.26713%2Fjims.v9i3.954
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