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[21] T. Wang, Z. Hu, F. Liao and W. Ma, Global stability analysis for delayed virus infection model with general incidence rate and humoral immunity, Math. Compt. Simul., 89 (2013), 13–22..
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[22] S. Zhou, Z. Hu, W. Ma and F. Liao, Dynamics Analysis of an HIV Infection Model including Infected Cells in an Eclipse Stage, J. Appl. Math., Volume 2013, Article ID 419593, 12 pages..
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[23] Q. Dong, W. Ma and M. Sun, The asymptotic behavior of a Chemostat model with Crowley – Martin type functional response and time delays, J. Math. Chem., 51 (2013), 1231–1248..
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[24] Q. Dong and W. Ma, Qualitative analysis of the Chemostat model with variable yield and a time delay, J. Math. Chem., 51(2013), 1274–1292..
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[25] Z. Hu, W. M and S. Ruan, Analysis of SIR epidemic models with nonlinear incidence rate and treatment, Math. Biosci., 238 (2012), 12–20..
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[26] Y. Dong and W. Ma, Global properties for a class of latent HIV infection dynamics model with CTL immune response, Int. J. Wavelets Multiresolut. Inf. Process., 10 (2012), 1250045(19 pages)..
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[27] Y. Liu, W. Ma and Magdi S. Mahmoud, New results for global exponential stability of neural networks with varying delays, Neurocomputing, 97(2012), 357-363..
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[28] L. Chen and W. Ma, A nonlinear delay model describing the growth of tumor cells under immune surveillance against cancer and its stability analysis, Int. J. Biomath., 5(2012), 1260017 (13 pages)..
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[29] X. Liu, H. Wang, Z. Hu and W. Ma, Global stability of an HIV pathogenesis model with cure rate, Nonl. Anal. RWA, 12 (2011), 2947–2961..
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[30] Y. Zhang, W. Ma, H. Yan and Y. Takeuchi, A dynamic model describing heterotrophic culture of chlorella and its stability analysis, Math. Biosci. Eng., 8( 2011), 1117–1133..
