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[1] Z. Feng, M. Iannelli, and F. A. Milnew. A two-train tuberculosis model with age of infection. SIAM J. Appl. Math., 62(5):1634–1656, 2002. [2] Miroslav Fiedler. Additve compound matrices and inequality for eigenvalues of stochastic matrices. Czech math., (99):392–410, 1974. [3] H.I. Freedman, Shigui Ruan, and Moxun Tang. Uniform persistence and flows near a closed positively invariant set. J Dynam Di↵eren Equat, 6:583–600, 1994. [4] Michael Y. Li and James S. Muldowney. On bendixson’s criterion. J. Di↵er- ent. Equ., pages 27–39, 1994. [5] Michael Y. Li and James S. Muldowney. A geometric approach to global-stability problems. Society for Industrial and Applied Mathematics, 27(4):1070–1083, 1996. [6] Michael Y. Li, James S. Muldowney, and P. van den Driessche. Global sta- bility of seirs models in epidemiology. Canadian applied, 7(4):409–25, 1999. [7] Z. Ma, Y. Zhou, and Z. Jin. Mathematical Model and Research of Epidemic Dynamics. Science Press, 2004. [8] Zhien Ma and Jia Li. Dynamical Modeling and Analysis of Epidemics. Num- ber 96-102. World Scientific, 2009. 23 [9] James S. Muldowney. Compound matrices and ordinary di↵erential equa- tions. J. math., pages 857–872, 1990. [10] Hongzhi YANG, Huiming WEI, and Xuezhi LI. Global stability of an epi- demic model for vector-borne disease. J Syst Sci Complex, 23:279–292, 2010. [11] Junli Yuan and Zuodong Yang. Global dynamics of an sei model with acute and chronic stages. Journal of Computational and Applied Mtahematics, pages 465–476, 2008.
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