A mechanistic model of infection: why duration and intensity of contacts should be included in models of disease spread

被引:86
作者
Smieszek, Timo [1 ]
机构
[1] Swiss Fed Inst Technol, Inst Environm Decis Nat & Social Sci Interface, CH-8092 Zurich, Switzerland
基金
瑞士国家科学基金会;
关键词
INTEGRATED MODEL; SOCIAL CONTACTS; TRANSMISSION; DYNAMICS; NETWORK;
D O I
10.1186/1742-4682-6-25
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Background: Mathematical models and simulations of disease spread often assume a constant per-contact transmission probability. This assumption ignores the heterogeneity in transmission probabilities, e. g. due to the varying intensity and duration of potentially contagious contacts. Ignoring such heterogeneities might lead to erroneous conclusions from simulation results. In this paper, we show how a mechanistic model of disease transmission differs from this commonly used assumption of a constant per-contact transmission probability. Methods: We present an exposure-based, mechanistic model of disease transmission that reflects heterogeneities in contact duration and intensity. Based on empirical contact data, we calculate the expected number of secondary cases induced by an infector (i) for the mechanistic model and (ii) under the classical assumption of a constant per-contact transmission probability. The results of both approaches are compared for different basic reproduction numbers R-0. Results: The outcomes of the mechanistic model differ significantly from those of the assumption of a constant per-contact transmission probability. In particular, cases with many different contacts have much lower expected numbers of secondary cases when using the mechanistic model instead of the common assumption. This is due to the fact that the proportion of long, intensive contacts decreases in the contact dataset with an increasing total number of contacts. Conclusion: The importance of highly connected individuals, so-called super-spreaders, for disease spread seems to be overestimated when a constant per-contact transmission probability is assumed. This holds particularly for diseases with low basic reproduction numbers. Simulations of disease spread should weight contacts by duration and intensity.
引用
收藏
页数:10
相关论文
共 36 条
[1]   Natural aerosol transmission of foot-and-mouth disease virus to pigs:: minimal infectious dose for strain O1 Lausanne [J].
Alexandersen, S ;
Brotherhood, I ;
Donaldson, AI .
EPIDEMIOLOGY AND INFECTION, 2002, 128 (02) :301-312
[2]  
ANDERSON R M, 1991
[3]  
[Anonymous], 1984, Gonorrhea Transmission Dynamics and Control
[4]  
[Anonymous], 2008, MODELING INFECT DIS, DOI DOI 10.1515/9781400841035
[5]   BIRTH-DEATH AND OTHER MODELS FOR MICROBIAL INFECTION [J].
ARMITAGE, P ;
MEYNELL, GG ;
WILLIAMS, T .
NATURE, 1965, 207 (4997) :570-&
[6]  
ARMITAGE P., 1956, JOUR HYG, V54, P401
[7]   Modelling transmission, immunity and disease of Haemophilus influenzae type b in a structured population [J].
Auranen, K ;
Eichner, M ;
Leino, T ;
Takala, AK ;
Mäkelä, PH ;
Takala, T .
EPIDEMIOLOGY AND INFECTION, 2004, 132 (05) :947-957
[8]   Modelling and determination of the transmission contact rate for contagious bovine pleuropneumonia [J].
Balenghien, T ;
Chalvet-Monfray, K ;
Bicout, DJ ;
Sabatier, P .
EPIDEMIOLOGY AND INFECTION, 2005, 133 (02) :337-342
[9]   Modelling sexually transmitted infections:: The effect of partnership activity and number of partners on R0 [J].
Britton, Tom ;
Nordvik, Monica K. ;
Liljeros, Fredrik .
THEORETICAL POPULATION BIOLOGY, 2007, 72 (03) :389-399
[10]   Predictive models of control strategies involved in containing indoor airborne infections [J].
Chen, S-C. ;
Chang, C-F. ;
Liao, C-M. .
INDOOR AIR, 2006, 16 (06) :469-481