Epidemic growth rate and household reproduction number in communities of households, schools and workplaces

[1]  O Diekmann,et al.  The construction of next-generation matrices for compartmental epidemic models , 2010, Journal of The Royal Society Interface.

[2]  Matt J. Keeling,et al.  Calculation of Disease Dynamics in a Population of Households , 2010, PloS one.

[3]  C. Fraser,et al.  Household transmission of 2009 pandemic influenza A (H1N1) virus in the United States. , 2009, The New England journal of medicine.

[4]  N. M. Ferguson,et al.  Threshold parameters for a model of epidemic spread among households and workplaces , 2009, Journal of The Royal Society Interface.

[5]  J Wallinga,et al.  Reproductive numbers, epidemic spread and control in a community of households. , 2009, Mathematical biosciences.

[6]  L. Pellis.  Mathematical models for emerging infections in socially structured populations : the presence of households and workplaces. , 2009 .

[7]  E. Lyons,et al.  Pandemic Potential of a Strain of Influenza A (H1N1): Early Findings , 2009, Science.

[8]  Lorenzo Pellis,et al.  The relationship between real-time and discrete-generation models of epidemic spread. , 2008, Mathematical biosciences.

[9]  N. Grassly,et al.  Mathematical models of infectious disease transmission , 2008, Nature Reviews Microbiology.

[10]  A. Flahault,et al.  Estimating the impact of school closure on influenza transmission from Sentinel data , 2008, Nature.

[11]  Frank Ball,et al.  Network epidemic models with two levels of mixing. , 2008, Mathematical biosciences.

[12]  Frank Ball,et al.  An epidemic model with infector-dependent severity , 2007, Advances in Applied Probability.

[13]  C. Fraser.  Estimating Individual and Household Reproduction Numbers in an Emerging Epidemic , 2007, PloS one.

[14]  M. G. Roberts,et al.  Model-consistent estimation of the basic reproduction number from the incidence of an emerging infection , 2007, Journal of mathematical biology.

[15]  L. Meyers,et al.  When individual behaviour matters: homogeneous and network models in epidemiology , 2007, Journal of The Royal Society Interface.

[16]  S. Riley.  Large-Scale Spatial-Transmission Models of Infectious Disease , 2007, Science.

[17]  M. Lipsitch,et al.  How generation intervals shape the relationship between growth rates and reproductive numbers , 2007, Proceedings of the Royal Society B: Biological Sciences.

[18]  Alessandro Vespignani,et al.  Modeling the Worldwide Spread of Pandemic Influenza: Baseline Case and Containment Interventions , 2007, PLoS medicine.

[19]  C. Fraser,et al.  Reducing the impact of the next influenza pandemic using household-based public health interventions. , 2006, Hong Kong medical journal = Xianggang yi xue za zhi.

[20]  C. Fraser,et al.  Reducing the Impact of the Next Influenza Pandemic Using Household-Based Public Health Interventions , 2006, PLoS medicine.

[21]  P. Neal.  Multitype randomized Reed–Frost epidemics and epidemics upon random graphs , 2006, math/0610180.

[22]  D. Cummings,et al.  Strategies for mitigating an influenza pandemic , 2006, Nature.

[23]  D. Cummings,et al.  Strategies for containing an emerging influenza pandemic in Southeast Asia , 2005, Nature.

[24]  C. Viboud,et al.  A Bayesian MCMC approach to study transmission of influenza: application to household longitudinal data , 2004, Statistics in medicine.

[25]  Y. Xia,et al.  Measles Metapopulation Dynamics: A Gravity Model for Epidemiological Coupling and Dynamics , 2004, The American Naturalist.

[26]  C. Fraser,et al.  Transmission Dynamics of the Etiological Agent of SARS in Hong Kong: Impact of Public Health Interventions , 2003, Science.

[27]  Mark E. J. Newman,et al.  The Structure and Function of Complex Networks , 2003, SIAM Rev..

[28]  Frank Ball,et al.  A general model for stochastic SIR epidemics with two levels of mixing. , 2002, Mathematical biosciences.

[29]  Albert-László Barabási,et al.  Statistical mechanics of complex networks , 2001, ArXiv.

[30]  Herbert W. Hethcote,et al.  The Mathematics of Infectious Diseases , 2000, SIAM Rev..

[31]  H. Andersson,et al.  Stochastic Epidemic Models and Their Statistical Analysis , 2000 .

[32]  O. Diekmann,et al.  Mathematical Epidemiology of Infectious Diseases: Model Building, Analysis and Interpretation , 2000 .

[33]  W. Edmunds,et al.  Who mixes with whom? A method to determine the contact patterns of adults that may lead to the spread of airborne infections , 1997, Proceedings of the Royal Society of London. Series B: Biological Sciences.

[34]  F. Ball,et al.  Epidemics with two levels of mixing , 1997 .

[35]  K Dietz,et al.  The effect of household distribution on transmission and control of highly infectious diseases. , 1995, Mathematical biosciences.

[36]  P. Kaye.  Infectious diseases of humans: Dynamics and control , 1993 .

[37]  Claude Lefèvre,et al.  A UNIFIED ANALYSIS OF THE FINAL SIZE AND SEVERITY DISTRIBUTION IN COLLECTIVE REED-FROST EPIDEMIC PROCESSES , 1990 .

[38]  F. Ball.  A unified approach to the distribution of total size and total area under the trajectory of infectives in epidemic models , 1986, Advances in Applied Probability.

[39]  Donald Ludwig,et al.  Final size distribution for epidemics , 1975 .

[40]  W. O. Kermack,et al.  A contribution to the mathematical theory of epidemics , 1927 .

[41]  Wilfrid S. Kendall,et al.  Epidemics in Competition II: The General Epidemic , 1983 .

[42]  R. Bartoszynski.  On a certain model of an epidemic , 1972 .