2020
DOI: 10.1101/2020.07.05.20146936
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Two-Stage Adaptive Pooling with RT-qPCR for COVID-19 Screening

Abstract: We propose two-stage adaptive pooling schemes, 2-STAP and 2-STAMP, for detecting COVID-19 using real-time reverse transcription quantitative polymerase chain reaction (RT-qPCR) test kits. Similar to the Tapestry scheme of Ghosh et al., the proposed schemes leverage soft information from the RT-qPCR process about the total viral load in the pool. This is in contrast to conventional group testing schemes where the measurements are Boolean. The proposed schemes provide higher testing throughput than the p… Show more

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Cited by 13 publications
(13 citation statements)
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“…Addressing these questions calls for an improved understanding of community structure, outbreak locations, and individual lifestyles. [ 7,8 ] Due to the scale of the COVID‐19 epidemic, an additional burden has been placed on traditional testing sites, such as hospitals, emergency rooms, and walk‐in clinics, thereby challenging their safety. [ 9–11 ]…”
Section: Introductionmentioning
confidence: 99%
“…Addressing these questions calls for an improved understanding of community structure, outbreak locations, and individual lifestyles. [ 7,8 ] Due to the scale of the COVID‐19 epidemic, an additional burden has been placed on traditional testing sites, such as hospitals, emergency rooms, and walk‐in clinics, thereby challenging their safety. [ 9–11 ]…”
Section: Introductionmentioning
confidence: 99%
“…Sophisticated pooling schemes offering more efficient testing than the Dorfman scheme have been designed before 14,15 . Gosh and colleagues as well as Heidazardeh and Narayanan developed group testing schemes for RT-qPCR measurements of COVID-19 which use algorithms that also leverage soft information from the qPCR process to significantly improve Dorfman-style testing 16,17 . Thus it is clear that more complex testing algorithms will outcompete simple testing procedures.…”
Section: Discussionmentioning
confidence: 99%
“…The ith measurement y i and the noisy measurement z i are given by y i = ∑ n j=1 a i, j x j and z i = y i ε i , respectively, where ε i 's are independent realizations of a random variable ε-taking values from R >0 according to a fixed and known probability distribution p ε . A detailed explanation about this noise model can be found in [13].…”
Section: Problem Setupmentioning
confidence: 99%
“…The weight profile must be chosen to obtain a good trade-off between the computational complexity of sensing/recovery algorithms and the false negative/positive rates. The weight profiles used in our simulations can be found in [13].…”
Section: Sensing Algorithm For Second Stagementioning
confidence: 99%