Published in J Math Biol on August 01, 2007
Mathematical models to characterize early epidemic growth: A review. Phys Life Rev (2016) 5.22
Networks and the epidemiology of infectious disease. Interdiscip Perspect Infect Dis (2011) 2.00
Effects of heterogeneous and clustered contact patterns on infectious disease dynamics. PLoS Comput Biol (2011) 1.53
Edge-based compartmental modelling for infectious disease spread. J R Soc Interface (2011) 1.51
Inferring epidemic contact structure from phylogenetic trees. PLoS Comput Biol (2012) 1.47
Insights from unifying modern approximations to infections on networks. J R Soc Interface (2010) 1.42
A note on a paper by Erik Volz: SIR dynamics in random networks. J Math Biol (2010) 1.42
Epidemic thresholds in dynamic contact networks. J R Soc Interface (2009) 1.41
Effective degree network disease models. J Math Biol (2010) 1.27
Contact heterogeneity and phylodynamics: how contact networks shape parasite evolutionary trees. Interdiscip Perspect Infect Dis (2010) 1.07
Coalescent inference for infectious disease: meta-analysis of hepatitis C. Philos Trans R Soc Lond B Biol Sci (2013) 1.07
Untangling the Interplay between Epidemic Spread and Transmission Network Dynamics. PLoS Comput Biol (2010) 1.05
Graph fission in an evolving voter model. Proc Natl Acad Sci U S A (2012) 1.03
Understanding the influence of all nodes in a network. Sci Rep (2015) 1.02
Incorporating disease and population structure into models of SIR disease in contact networks. PLoS One (2013) 1.02
Model hierarchies in edge-based compartmental modeling for infectious disease spread. J Math Biol (2012) 0.98
Modelling and analysis of influenza A (H1N1) on networks. BMC Public Health (2011) 0.95
Epidemics on networks with large initial conditions or changing structure. PLoS One (2014) 0.94
Deterministic epidemiological models at the individual level. J Math Biol (2008) 0.87
Epidemic spread in networks: Existing methods and current challenges. Math Model Nat Phenom (2014) 0.87
Dynamics of stochastic epidemics on heterogeneous networks. J Math Biol (2013) 0.86
From Markovian to pairwise epidemic models and the performance of moment closure approximations. J Math Biol (2011) 0.86
EpiFire: An open source C++ library and application for contact network epidemiology. BMC Bioinformatics (2012) 0.84
Epidemic spread on weighted networks. PLoS Comput Biol (2013) 0.84
Predicting the extinction of Ebola spreading in Liberia due to mitigation strategies. Sci Rep (2015) 0.82
Dangerous connections: on binding site models of infectious disease dynamics. J Math Biol (2016) 0.81
Spreading dynamics on complex networks: a general stochastic approach. J Math Biol (2013) 0.80
HIV transmissions by stage in dynamic sexual partnerships. J Theor Biol (2012) 0.80
Effective degree household network disease model. J Math Biol (2012) 0.79
Spread of competing viruses on heterogeneous networks. Philos Trans A Math Phys Eng Sci (2017) 0.79
Temporal percolation of the susceptible network in an epidemic spreading. PLoS One (2012) 0.78
A generating function approach to HIV transmission with dynamic contact rates. Math Model Nat Phenom (2014) 0.78
Disease Surveillance on Complex Social Networks. PLoS Comput Biol (2016) 0.77
Edge removal in random contact networks and the basic reproduction number. J Math Biol (2012) 0.77
Exact Equations for SIR Epidemics on Tree Graphs. Bull Math Biol (2013) 0.76
Measuring the potential of individual airports for pandemic spread over the world airline network. BMC Infect Dis (2016) 0.76
Modeling Heterogeneity in Direct Infectious Disease Transmission in a Compartmental Model. Int J Environ Res Public Health (2016) 0.76
Nine challenges for deterministic epidemic models. Epidemics (2014) 0.76
Reconstructing contact network parameters from viral phylogenies. Virus Evol (2016) 0.75
Beyond clustering: mean-field dynamics on networks with arbitrary subgraph composition. J Math Biol (2015) 0.75
Simple models for complex systems: exploiting the relationship between local and global densities. Theor Ecol (2011) 0.75
Finding the probability of infection in an SIR network is NP-Hard. Math Biosci (2012) 0.75
Multiple Lattice Model for Influenza Spreading. PLoS One (2015) 0.75
Epidemic progression on networks based on disease generation time. J Biol Dyn (2013) 0.75
Systematic Approximations to Susceptible-Infectious-Susceptible Dynamics on Networks. PLoS Comput Biol (2016) 0.75
Set-membership estimations for the evolution of infectious diseases in heterogeneous populations. J Math Biol (2016) 0.75
Outbreak analysis of an SIS epidemic model with rewiring. J Math Biol (2012) 0.75
Disease invasion risk in a growing population. J Math Biol (2016) 0.75
Model for disease dynamics of a waterborne pathogen on a random network. J Math Biol (2014) 0.75
Heterogeneous network epidemics: real-time growth, variance and extinction of infection. J Math Biol (2017) 0.75
Near-critical SIR epidemic on a random graph with given degrees. J Math Biol (2016) 0.75
The relationships between message passing, pairwise, Kermack-McKendrick and stochastic SIR epidemic models. J Math Biol (2017) 0.75
Elementary proof of convergence to the mean-field model for the SIR process. J Math Biol (2016) 0.75
Prevention of infectious diseases by public vaccination and individual protection. J Math Biol (2016) 0.75
Exploring complex networks. Nature (2001) 21.06
Epidemic spreading in scale-free networks. Phys Rev Lett (2001) 18.02
Modelling disease outbreaks in realistic urban social networks. Nature (2004) 14.54
Spread of epidemic disease on networks. Phys Rev E Stat Nonlin Soft Matter Phys (2002) 10.70
The web of human sexual contacts. Nature (2001) 9.14
Emergency response to a smallpox attack: the case for mass vaccination. Proc Natl Acad Sci U S A (2002) 7.78
Containing bioterrorist smallpox. Science (2002) 7.62
The effects of local spatial structure on epidemiological invasions. Proc Biol Sci (1999) 6.68
Network theory and SARS: predicting outbreak diversity. J Theor Biol (2005) 5.52
Random graph models of social networks. Proc Natl Acad Sci U S A (2002) 5.04
Epidemic dynamics and endemic states in complex networks. Phys Rev E Stat Nonlin Soft Matter Phys (2001) 3.83
Networks of sexual contacts: implications for the pattern of spread of HIV. AIDS (1989) 3.29
Modeling dynamic and network heterogeneities in the spread of sexually transmitted diseases. Proc Natl Acad Sci U S A (2002) 3.12
Halting viruses in scale-free networks. Phys Rev E Stat Nonlin Soft Matter Phys (2002) 2.19
Dynamical patterns of epidemic outbreaks in complex heterogeneous networks. J Theor Biol (2005) 1.53
Percolation on heterogeneous networks as a model for epidemics. Math Biosci (2002) 1.52
A versatile ODE approximation to a network model for the spread of sexually transmitted diseases. J Math Biol (2002) 1.10
Modelling development of epidemics with dynamic small-world networks. J Theor Biol (2005) 1.08
On the effect of population heterogeneity on dynamics of epidemic diseases. J Math Biol (2005) 0.90