2021
DOI: 10.1016/j.idm.2021.03.006
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Disease momentum: Estimating the reproduction number in the presence of superspreading

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Cited by 13 publications
(40 citation statements)
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“…Larremore et al [7] indicate that if half of the population would self-test every 3 days with a rapid antigen test and (immediately) isolate in the case of a positive result, we could achieve approximately a 40% reduction of the effective reproduction number R. For example, an R of 1.3 could be reduced to 0.8, and the epidemic would dissipate. Furthermore, it has been reported that over 80% of new infections are caused by fewer than 20% of cases [21][22][23]. Such so-called ‗superspreading' is caused by ‗superspreaders' who have both a large number of contacts and often a higher viral load (at the time of superspreading).…”
Section: What Is Newmentioning
confidence: 99%
See 1 more Smart Citation
“…Larremore et al [7] indicate that if half of the population would self-test every 3 days with a rapid antigen test and (immediately) isolate in the case of a positive result, we could achieve approximately a 40% reduction of the effective reproduction number R. For example, an R of 1.3 could be reduced to 0.8, and the epidemic would dissipate. Furthermore, it has been reported that over 80% of new infections are caused by fewer than 20% of cases [21][22][23]. Such so-called ‗superspreading' is caused by ‗superspreaders' who have both a large number of contacts and often a higher viral load (at the time of superspreading).…”
Section: What Is Newmentioning
confidence: 99%
“…In particular, it has been reported that over 80% of new infections are caused by fewer than 20% of cases [16][17][18]. Such so-called 'superspreading' is caused by 'superspreaders' who have both a large number of contacts and often a higher viral load.…”
Section: Figurementioning
confidence: 99%
“…Considering identically and independently gamma distributed individual reproduction factors with shape parameter k and scale parameter R t /k leads to a negative binomial model (gamma-Poisson mixture) for the total number of new cases, which can be written as where the first parameter is understood as the number of allowed failures and the second parameter is the success probability. This approach allows the model to better comply with the observed stochasticity in reported case numbers [2, 4, 24, 30, 31, 34, 35] by considering an additional free parameter k , which can be viewed as a dispersion parameter that reflects the variance in individual secondary cases. Large dispersion, which is associated with a scenario that shows great variability in the individual numbers of secondary cases, can be modelled in (5) by choosing k small.…”
Section: Resultsmentioning
confidence: 99%
“…Methods for extracting the relevant inter-patient time distribution from a number of observed infection pairs were also directly included in the algorithms for calculating reproduction factors [49]. Furthermore, in the inference of reproduction factors, reported cases are widely used as a surrogate for actual contagion events [11, 16, 20, 22, 30, 40, 49, 51] (infectious activity). The corresponding ‘simplified’ configuration of the interval model and the associated forms of infectious load and activity corresponds to the formula where w τ are the probability masses of the distribution of the case interval Δ case , which is usually replaced with either Δ ser or Δ gen .…”
Section: Resultsmentioning
confidence: 99%
“…The adequate lag was determined from the lag order range of 1–8, based on the Akaike’s information criterion which is one of the most frequently used methods [ 20 ]. We used the lag range of 1–8 weeks because more than 2 months of lag to predict COVID-19 positivity by the keyword trend might be virtually too long, considering the time span of increase / decrease in the effective reproduction number of COVID-19 as a reference of disease momentum [ 21 , 22 ]. The following equations (A-B) describe an example of VAR model (of which lag order = 1) used in this study: …”
Section: Methodsmentioning
confidence: 99%