| [1] Song J, Yu J Y. Population system control [M]. Berlin: Springer-Verlag, 1987.[2] 陆征一, 周义仓. 数学生物学进展[M]. 北京: 科学出版社, 2006.[3] 马知恩, 周义仓, 王稳地, 等. 传染病动力学的数学建模与研究[M]. 北京: 科学出版社, 2004.[4] Thieme H R, Castillo-Chavez C. How may infection-age-dependent infectivity affect thedynamics of HIV/AIDS? [J]. SIAM Journal on Applied Mathematics, 1993, 53(5): 1447-1479.[5] Kim M Y, Milner F A. A mathematical model of epidemics with screening and variable infectivity[J]. Mathematical and Computer Modelling, 1995, 21(7): 29-42.[6] Kim M Y. Existence of steady state solutions to an epidemic model with screening and theirasymptotic stability [J]. Applied Mathematics and Computation, 1996, 74(1): 37-58.[7] Kribs-Zaleta C M, Martcheva M. Vaccination strategies and backward bifurcation in anage-since-infection structured model [J]. Mathematical Biosciences, 2002, 177/178: 317-332.[8] Inaba H, Sekine H. A mathematical model for Chagas disease wtih infection-age-dependentinfectivity [J]. Mathematical Biosciences, 2004, 190(4): 39-69.[9] Li J, Zhou Y C, Ma Z Z, et al. Epedemiological models for mutating pathogens [J]. Journal onApplied Mathematics, 2004, 65(1): 1-23.[10] Zhang Z H, Peng J G. A SIRS epidemic model with infection-age dependence [J]. Journal ofMathematical Analysis and Applications, 2007, 331(2): 1396-1414.[11] 徐文雄, 张仲华. 年龄结构SIR流行病传播数学模型渐近分析[J]. 西安交通大学学报, 2003, 37(10):1086-1089.[12] Mena-Lorca J, Hethcote H W. Dynamic models of infectious diseases as regulators ofpopulation size [J]. Journal of Mathematical Biology, 1992, 30: 693-716. |
