Social networks of disease spread in the lower Illinois valley: a simulation approach.
暂无分享,去创建一个
[1] D. C. Cook. Subsistence and health in the lower illinois Valley : Osteological evidence , 1984 .
[2] J. Buikstra,et al. Palaeopathology: An American Account , 1980 .
[3] N. Bailey. The mathematical theory of epidemics , 1957 .
[4] K. Weiss. Demographic Models for Anthropology , 1973 .
[5] Maurice S. Bartlett,et al. Stochastic Processes or the Statistics of Change , 1953 .
[6] P. Whittle. THE OUTCOME OF A STOCHASTIC EPIDEMIC—A NOTE ON BAILEY'S PAPER , 1955 .
[7] Judith B. Droessler. Craniometry and Biological Distance: Biocultural Continuity and Change at the Late- Woodland- Mississippian Interface , 1981 .
[8] E Ackerman,et al. Stochastic two-agent epidemic simulation models for a community of families. , 1971, American journal of epidemiology.
[9] G. Milner. Mississippian Period Population Density in a Segment of the Central Mississippi River Valley , 1986, American Antiquity.
[10] E Ackerman,et al. A stochastic model for competition between viral agents in the presence of interference. 1. Live virus vaccine in a randomly mixing population, Model 3. , 1968, American journal of epidemiology.
[11] Mark Bartlett,et al. The Critical Community Size for Measles in the United States , 1960 .
[12] M. Micozzi,et al. The Evolution of Mycobacterial Disease in Human Populations: A Reevaluation [and Comments and Reply] , 1987, Current Anthropology.
[13] M. Bartlett. Measles Periodicity and Community Size , 1957 .
[14] H. Abbey. An examination of the Reed-Frost theory of epidemics. , 1952, Human biology.
[15] L Sattenspiel. Epidemics in nonrandomly mixing populations: a simulation. , 1987, American journal of physical anthropology.
[16] P E Fine,et al. A commentary on the mechanical analogue to the Reed-Frost epidemic model. , 1977, American journal of epidemiology.
[17] S. Upham. Smallpox and Climate in the American Southwest , 1986 .
[18] L C Gatewood,et al. A generalized stochastic model for simulation of epidemics in a heterogeneous population (model VI). , 1972, Computers in biology and medicine.
[19] H. E. Soper. The Interpretation of Periodicity in Disease Prevalence , 1929 .
[20] De Maia Jo. Some mathematical developments on the epidemic theory formulated by Reed and Frost. , 1952 .
[21] H. C. Stewart,et al. Analysis of the Subsequent Course of Diagnosed Cases of Tuberculosis. , 1939, American journal of public health and the nation's health.
[22] Klaus Dietz,et al. Mathematical Models for Infectious Disease Statistics , 1985 .