Time-dependent heterogeneity leads to transient suppression of the COVID-19 epidemic, not herd immunity
暂无分享,去创建一个
Zachary J. Weiner | N. Goldenfeld | S. Maslov | A. Elbanna | A. Tkachenko | G. Wong | Z. Weiner | Ahmed E. Elbanna
[1] N. Goldenfeld,et al. How dynamic social activity shapes an epidemic: waves, plateaus, and endemic state , 2021, medRxiv.
[2] Sergei Maslov,et al. Stochastic social behavior coupled to COVID-19 dynamics leads to waves, plateaus, and an endemic state , 2021, eLife.
[3] Cécile Viboud,et al. Transmission heterogeneities, kinetics, and controllability of SARS-CoV-2 , 2020, Science.
[4] C. Wallace,et al. Seropositivity in blood donors and pregnant women during 9-months of SARS-CoV-2 transmission in Stockholm, Sweden , 2020, medRxiv.
[5] S. Bansal,et al. Characterizing superspreading of SARS-CoV-2 : from mechanism to measurement , 2020, medRxiv.
[6] B. Mustanski,et al. Patterns and persistence of SARS-CoV-2 IgG antibodies in Chicago to monitor COVID-19 exposure , 2020, medRxiv.
[7] A. Giacomelli,et al. Seroprevalence of SARS-CoV-2 significantly varies with age: Preliminary results from a mass population screening , 2020, Journal of Infection.
[8] C. Donnelly,et al. Antibody prevalence for SARS-CoV-2 in England following first peak of the pandemic: REACT2 study in 100,000 adults , 2020, medRxiv.
[9] F. Jülicher,et al. Power-law population heterogeneity governs epidemic waves , 2020, PloS one.
[10] M. Gomes,et al. Herd immunity thresholds for SARS-CoV-2 estimated from unfolding epidemics , 2020, medRxiv.
[11] S. Bhatt,et al. State-level tracking of COVID-19 in the United States , 2020, Nature Communications.
[12] A. Kucharski,et al. Estimating the overdispersion in COVID-19 transmission using outbreak sizes outside China , 2020, Wellcome open research.
[13] Frank Ball,et al. A mathematical model reveals the influence of population heterogeneity on herd immunity to SARS-CoV-2 , 2020, Science.
[14] B. F. Nielsen,et al. Heterogeneity is essential for contact tracing , 2020, medRxiv.
[15] Sergei Maslov,et al. Modeling COVID-19 dynamics in Illinois under non-pharmaceutical interventions , 2020, medRxiv.
[16] D. Cereda,et al. Prevalence of SARS-CoV-2 specific neutralising antibodies in blood donors from the Lodi Red Zone in Lombardy, Italy, as at 06 April 2020 , 2020, Euro surveillance : bulletin Europeen sur les maladies transmissibles = European communicable disease bulletin.
[17] P. Brennan,et al. Susceptibility-adjusted herd immunity threshold model and potential R0 distribution fitting the observed Covid-19 data in Stockholm , 2020, medRxiv.
[18] Christl A. Donnelly,et al. Report 23: State-level tracking of COVID-19 in the United States , 2020 .
[19] Andrew J. Medford,et al. Heterogeneity in susceptibility dictates the order of epidemiological models , 2020 .
[20] G. Meyerowitz-Katz,et al. A systematic review and meta-analysis of published research data on COVID-19 infection fatality rates , 2020, International Journal of Infectious Diseases.
[21] Caetano Souto-Maior,et al. Individual variation in susceptibility or exposure to SARS-CoV-2 lowers the herd immunity threshold , 2020, medRxiv.
[22] J. Cuesta,et al. Predictability: Can the turning point and end of an expanding epidemic be precisely forecast? , 2020, 2004.08842.
[23] L. Meyers,et al. Serial Interval of COVID-19 among Publicly Reported Confirmed Cases , 2020, Emerging infectious diseases.
[24] Hannah R. Meredith,et al. The Incubation Period of Coronavirus Disease 2019 (COVID-19) From Publicly Reported Confirmed Cases: Estimation and Application , 2020, Annals of Internal Medicine.
[25] N. Linton,et al. Serial interval of novel coronavirus (COVID-19) infections , 2020, International Journal of Infectious Diseases.
[26] Antoine Allard,et al. Beyond $R_0$: the importance of contact tracing when predicting epidemics , 2020 .
[27] B. Althouse,et al. Beyond R0: heterogeneity in secondary infections and probabilistic epidemic forecasting , 2020, Journal of the Royal Society Interface.
[28] N. Linton,et al. Incubation Period and Other Epidemiological Characteristics of 2019 Novel Coronavirus Infections with Right Truncation: A Statistical Analysis of Publicly Available Case Data , 2020, medRxiv.
[29] Junling Ma. Estimating epidemic exponential growth rate and basic reproduction number , 2020, Infectious Disease Modelling.
[30] J. Cuesta,et al. Predictability: Can the turning point and end of an expanding epidemic be precisely forecast while the epidemic is still spreading? , 2020 .
[31] Hohyung Ryu,et al. Agent-Based Modeling for Super-Spreading Events: A Case Study of MERS-CoV Transmission Dynamics in the Republic of Korea , 2018, International journal of environmental research and public health.
[32] Joel C. Miller,et al. A primer on the use of probability generating functions in infectious disease modeling , 2018, Infectious Disease Modelling.
[33] G. Chowell. Fitting dynamic models to epidemic outbreaks with quantified uncertainty: A primer for parameter uncertainty, identifiability, and forecasts , 2017, Infectious Disease Modelling.
[34] Ciro Cattuto,et al. Robust modeling of human contact networks across different scales and proximity-sensing techniques , 2017, SocInfo.
[35] Zhen Jin,et al. How heterogeneous susceptibility and recovery rates affect the spread of epidemics on networks , 2017, Infectious Disease Modelling.
[36] Jari Saramäki,et al. From seconds to months: an overview of multi-scale dynamics of mobile telephone calls , 2015, The European Physical Journal B.
[37] Piet Van Mieghem,et al. Epidemic processes in complex networks , 2014, ArXiv.
[38] R. Hickson,et al. How population heterogeneity in susceptibility and infectivity influences epidemic dynamics. , 2014, Journal of theoretical biology.
[39] Matt J Keeling,et al. Dynamics of infectious diseases , 2014, Reports on progress in physics. Physical Society.
[40] Matt J. Keeling,et al. Social encounter networks: characterizing Great Britain , 2013, Proceedings of the Royal Society B: Biological Sciences.
[41] Shweta Bansal,et al. Inferring population-level contact heterogeneity from common epidemic data , 2013, Journal of The Royal Society Interface.
[42] G. Katriel. The size of epidemics in populations with heterogeneous susceptibility , 2012, Journal of mathematical biology.
[43] Joel C. Miller,et al. A Note on the Derivation of Epidemic Final Sizes , 2012, Bulletin of mathematical biology.
[44] Shweta Bansal,et al. The impact of past epidemics on future disease dynamics. , 2009, Journal of theoretical biology.
[45] Ciro Cattuto,et al. What's in a crowd? Analysis of face-to-face behavioral networks , 2010, Journal of theoretical biology.
[46] Shweta Bansal,et al. The dynamic nature of contact networks in infectious disease epidemiology , 2010, Journal of biological dynamics.
[47] S. Havlin,et al. Scaling laws of human interaction activity , 2009, Proceedings of the National Academy of Sciences.
[48] A. Novozhilov. On the spread of epidemics in a closed heterogeneous population. , 2008, Mathematical biosciences.
[49] L. Meyers,et al. Susceptible–infected–recovered epidemics in dynamic contact networks , 2007, Proceedings of the Royal Society B: Biological Sciences.
[50] M. Keeling,et al. Modeling Infectious Diseases in Humans and Animals , 2007 .
[51] C. Fraser. Estimating Individual and Household Reproduction Numbers in an Emerging Epidemic , 2007, PloS one.
[52] L. Meyers,et al. When individual behaviour matters: homogeneous and network models in epidemiology , 2007, Journal of The Royal Society Interface.
[53] 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.
[54] Shweta Bansal,et al. Network frailty and the geometry of herd immunity , 2006, Proceedings of the Royal Society B: Biological Sciences.
[55] J. M. Riese,et al. Semi-empirical power-law scaling of new infection rate to model epidemic dynamics with inhomogeneous mixing. , 2006, Mathematical biosciences.
[56] M. Small,et al. Super-spreaders and the rate of transmission of the SARS virus , 2006, Physica D: Nonlinear Phenomena.
[57] M. Pascual,et al. On representing network heterogeneities in the incidence rate of simple epidemic models , 2006, Ecological Complexity.
[58] Gueorgi Kossinets,et al. Empirical Analysis of an Evolving Social Network , 2006, Science.
[59] P. E. Kopp,et al. Superspreading and the effect of individual variation on disease emergence , 2005, Nature.
[60] R. May,et al. Dimensions of superspreading , 2005, Nature.
[61] M. Keeling,et al. Networks and epidemic models , 2005, Journal of The Royal Society Interface.
[62] Albert-László Barabási,et al. The origin of bursts and heavy tails in human dynamics , 2005, Nature.
[63] M. Newman,et al. Network theory and SARS: predicting outbreak diversity , 2004, Journal of Theoretical Biology.
[64] Aravind Srinivasan,et al. Modelling disease outbreaks in realistic urban social networks , 2004, Nature.
[65] A. Schuchat,et al. Superspreading SARS Events, Beijing, 2003 , 2004, Emerging infectious diseases.
[66] M. Newman. Spread of epidemic disease on networks. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[67] A. Barabasi,et al. Halting viruses in scale-free networks. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[68] Y. Moreno,et al. Epidemic outbreaks in complex heterogeneous networks , 2001, cond-mat/0107267.
[69] R. May,et al. Infection dynamics on scale-free networks. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[70] R. May,et al. How Viruses Spread Among Computers and People , 2001, Science.
[71] Alessandro Vespignani,et al. Epidemic spreading in scale-free networks. , 2000, Physical review letters.
[72] R. May,et al. Epidemiology. How viruses spread among computers and people. , 2001, Science.
[73] F. Ball. Deterministic and stochastic epidemics with several kinds of susceptibles , 1985, Advances in Applied Probability.
[74] P. Grassberger. On the critical behavior of the general epidemic process and dynamical percolation , 1983 .
[75] Donald Ludwig,et al. Final size distribution for epidemics , 1975 .
[76] R. Cross. The Illinois Department of Public Health. , 1955, The Illinois medical journal.
[77] W. O. Kermack,et al. A contribution to the mathematical theory of epidemics , 1927 .