Understanding apparently non-exponential outbreaks Comment on "Mathematical models to characterize early epidemic growth: A review" by Gerardo Chowell et al.

被引：4

作者：

Champredon, David ^{[1
]}

Earn, David J. D. ^{[2
]}

机构：

[1] York Univ, Agent Based Modelling Lab, Toronto, ON M3J 1P3, Canada

[2] McMaster Univ, Dept Math & Stat, 1280 Main St West, Hamilton, ON L8S 4K1, Canada

来源：

PHYSICS OF LIFE REVIEWS | 2016年 / 18卷

关键词：

TRANSMISSION DYNAMICS; INFLUENZA; CHOLERA; EBOLA;

D O I：

10.1016/j.plrev.2016.08.012

中图分类号：

Q [生物科学];

学科分类号：

07 ; 0710 ; 09 ;

摘要：

引用

页码：105 / 108

页数：4

共 15 条

[1] A general theory of early growth? Comment on: "Mathematical models to characterize early epidemic growth: A review" by Gerardo Chowell et al.
House, Thomas
PHYSICS OF LIFE REVIEWS, 2016, 18 : 109 - 111
[2] On parameter estimation in compartmental epidemic models Comment on "Mathematical models to characterize early epidemic growth: A review" by Gerardo Chowell et al.
Brauer, Fred
PHYSICS OF LIFE REVIEWS, 2016, 18 : 100 - 101
[3] Effects of clustered transmission on epidemic growth Comment on "Mathematical models to characterize early epidemic growth: A review" by Gerardo Chowell et al.
Merler, Stefano
PHYSICS OF LIFE REVIEWS, 2016, 18 : 112 - 113
[4] The need for data science in epidemic modelling Comment on: "Mathematical models to characterize early epidemic growth: A review" by Gerardo Chowell et al.
Danon, Leon
Brooks-Pollock, Ellen
PHYSICS OF LIFE REVIEWS, 2016, 18 : 102 - 104
[5] Power law incidence rate in epidemic models Comment on: "Mathematical models to characterize early epidemic growth: A review" by Gerardo Chowell et al.
Allen, Linda J. S.
PHYSICS OF LIFE REVIEWS, 2016, 18 : 98 - 99
[6] Mathematical models to characterize early epidemic growth: A review
Chowell, Gerardo
Sattenspiel, Lisa
Bansal, Shweta
Viboud, Cecile
PHYSICS OF LIFE REVIEWS, 2016, 18 : 66 - 97
[7] Early sub-exponential epidemic growth: Simple models, nonlinear incidence rates, and additional mechanisms Reply to comments on "Mathematical models to characterize early epidemic growth: A review"
Chowell, Gerardo
Sattenspiel, Lisa
Bansal, Shweta
Viboud, Cecile
PHYSICS OF LIFE REVIEWS, 2016, 18 : 114 - 117
[8] Epidemic models and their use Comment on "Mathematical models for dengue fever epidemiology: A 10-year systematic review" by Aguiar et al.
Codeco, Claudia T.
Coelho, Flavio C.
PHYSICS OF LIFE REVIEWS, 2023, 45 : 29 - 30
[9] Behavioral and game-theoretic modeling of dengue epidemic: Comment on "Mathematical models for dengue fever epidemiology: A 10-year systematic review" by M. Aguiar et al.
Banerjee, Malay
Ghosh, Samiran
PHYSICS OF LIFE REVIEWS, 2022, 43 : 20 - 22
[10] Behavioral and game-theoretic modeling of dengue epidemic: Comment on Mathematical models for dengue fever epidemiology: A 10-year systematic review by M. Aguiar et al.
Banerjee, Malay
Ghosh, Samiran
Physics of Life Reviews, 2022, 43 : 20 - 22

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