Spatial heterogeneity and the design of immunization programs
暂无分享,去创建一个
[1] D. Schenzle,et al. Control of Virus Transmission in Age-Structured Populations , 1985 .
[2] Charles Travis. Les objets de croyance , 1984 .
[3] D. DeAngelis,et al. Endemic disease in environments with spatially heterogeneous host populations , 1983 .
[4] R M May,et al. Vaccination against rubella and measles: quantitative investigations of different policies , 1983, Journal of Hygiene.
[5] H. Hethcote,et al. Measles and rubella in the United States. , 1983, American journal of epidemiology.
[6] A. Hinman. World eradication of measles. , 1982, Reviews of infectious diseases.
[7] A. Hinman,et al. THE CASE FOR GLOBAL MEASLES ERADICATION , 1982, The Lancet.
[8] P. Fine,et al. Measles in England and Wales--II: The impact of the measles vaccination programme on the distribution of immunity in the population. , 1982, International journal of epidemiology.
[9] R. May,et al. Directly transmitted infections diseases: control by vaccination. , 1982, Science.
[10] R. Anderson,et al. Transmission Dynamics and Control of Infectious Disease Agents , 1982 .
[11] Juan J. Angulo,et al. On estimating the contagiousness of a disease transmitted from person to person , 1981 .
[12] A. Nold. Heterogeneity in disease-transmission modeling , 1980 .
[13] K. Dietz,et al. Models for Vector-Borne Parasitic Diseases , 1980 .
[14] A. Nold. The infectee number at equilibrium for a communicable disease , 1979 .
[15] R. May,et al. Population biology of infectious diseases: Part II , 1979, Nature.
[16] H. Hethcote,et al. An immunization model for a heterogeneous population. , 1978, Theoretical population biology.
[17] Robert M. May,et al. HOST-PARASITOID SYSTEMS IN PATCHY ENVIRONMENTS: A PHENOMENOLOGICAL MODEL , 1978 .
[18] J. Yorke,et al. Dynamics and Control of the Transmission of Gonorrhea , 1978, Sexually transmitted diseases.
[19] I. Longini,et al. An optimization model for influenza A epidemics , 1978 .
[20] A D Barbour,et al. Macdonald's model and the transmission of bilharzia. , 1978, Transactions of the Royal Society of Tropical Medicine and Hygiene.
[21] K. Wickwire. Mathematical models for the control of pests and infectious diseases: a survey. , 1977, Theoretical population biology.
[22] A. Cliff,et al. A stochastic model for measles epidemics in a multi-region setting , 1977 .
[23] M. Richmond,et al. Distribution of R Plasmids Among the O-Antigen Types of Escherichia coli Isolated from Various Clinical Sources , 1976, Antimicrobial Agents and Chemotherapy.
[24] K. Dietz,et al. The Incidence of Infectious Diseases under the Influence of Seasonal Fluctuations , 1976 .
[25] J. Yorke,et al. A Deterministic Model for Gonorrhea in a Nonhomogeneous Population , 1976 .
[26] Norman T. J. Bailey,et al. The Mathematical Theory of Infectious Diseases , 1975 .
[27] S. Sethi,et al. Quantitative guidelines for communicable disease control program: a complete synthesis. , 1974, Biometrics.
[28] Frank C. Hoppensteadt,et al. An Age Dependent Epidemic Model , 1974 .
[29] C. Smith,et al. Prospects for the Control of Infectious Disease , 1970, Proceedings of the Royal Society of Medicine.
[30] T. R. E. Southwood,et al. Ecological Methods with particular reference to the study of insect populations , 1967, Pedobiologia.
[31] Irene A. Stegun,et al. Handbook of Mathematical Functions. , 1966 .
[32] G. Macdonald,et al. The analysis of equilibrium in malaria. , 1952, Tropical diseases bulletin.
[33] F. J. Anscombe,et al. Sampling theory of the negative binomial and logarithmic series distributions. , 1950, Biometrika.