Infinite subharmonic bifurcation in an SEIR epidemic model
暂无分享,去创建一个
[1] Neil Fenichel. Geometric singular perturbation theory for ordinary differential equations , 1979 .
[2] N. Ling. The Mathematical Theory of Infectious Diseases and its applications , 1978 .
[3] Interaction of damping and forcing in a second order equation , 1978 .
[4] R. Russell,et al. Adaptive Mesh Selection Strategies for Solving Boundary Value Problems , 1978 .
[5] H. Keller. Numerical Solution of Two Point Boundary Value Problems , 1976 .
[6] K. Dietz,et al. The Incidence of Infectious Diseases under the Influence of Seasonal Fluctuations , 1976 .
[7] I. Gumowski,et al. THE INCIDENCE OF INFECTIOUS DISEASES UNDER THE INFLUENCE OF SEASONAL FLUCTUATIONS - ANALYTICAL APPROACH , 1977 .
[8] Shui-Nee Chow,et al. An example of bifurcation to homoclinic orbits , 1980 .
[9] F. V. Vleck,et al. Stability and Asymptotic Behavior of Differential Equations , 1965 .
[10] R. May,et al. Directly transmitted infections diseases: control by vaccination. , 1982, Science.
[11] I. Schwartz. Estimating Regions of Existence of Unstable Periodic Orbits Using Computer-Based Techniques , 1983 .
[12] F. L. Soper. The Newer Epidemiology of Yellow Fever. , 1937, American journal of public health and the nation's health.
[13] U. Ascher,et al. A collocation solver for mixed order systems of boundary value problems , 1979 .
[14] Z. Grossman,et al. Oscillatory phenomena in a model of infectious diseases. , 1980, Theoretical population biology.
[15] H L Smith,et al. Multiple stable subharmonics for a periodic epidemic model , 1983, Journal of mathematical biology.
[16] J. Yorke,et al. Seasonality and the requirements for perpetuation and eradication of viruses in populations. , 1979, American journal of epidemiology.
[17] W. Rheinboldt. Numerical methods for a class of nite dimensional bifur-cation problems , 1978 .
[18] J. Yorke,et al. Recurrent outbreaks of measles, chickenpox and mumps. I. Seasonal variation in contact rates. , 1973, American journal of epidemiology.
[19] J. Hale,et al. Ordinary Differential Equations , 2019, Fundamentals of Numerical Mathematics for Physicists and Engineers.
[20] Measles and Whooping Cough: Part II , 1937 .
[21] H. E. Soper. The Interpretation of Periodicity in Disease Prevalence , 1929 .
[22] P. Fine,et al. Measles in England and Wales--I: An analysis of factors underlying seasonal patterns. , 1982, International journal of epidemiology.
[23] H L Smith,et al. Subharmonic bifurcation in an S-I-R epidemic model , 1983, Journal of mathematical biology.