| Literature DB >> 34192022 |
Harry Coppock1, Alex Gaskell1, Panagiotis Tzirakis1, Alice Baird2, Lyn Jones3, Björn Schuller1,2.
Abstract
BACKGROUND: Since the emergence of COVID-19 in December 2019, multidisciplinary research teams have wrestled with how best to control the pandemic in light of its considerable physical, psychological and economic damage. Mass testing has been advocated as a potential remedy; however, mass testing using physical tests is a costly and hard-to-scale solution.Entities:
Keywords: COVID-19; diagnosis; virus diseases
Year: 2021 PMID: 34192022 PMCID: PMC8054826 DOI: 10.1136/bmjinnov-2021-000668
Source DB: PubMed Journal: BMJ Innov ISSN: 2055-642X
Figure 1A schematic of the COVID-19 Identification ResNet (CIdeR). The figure shows a blow-up of a residual block, consisting of convolutional, batch normalisation and rectified linear unit (ReLU) layers.
Figure 2Participant age distribution.
Figure 3Symptoms selected by participants when providing audio recordings. All provided options to the participants are displayed in the plot. Note that the bar plots do not add up to 100%. This is due to participants being able to select more than one symptom.
Overview of the hyperparameter search detailing the interval, step size and optimal parameters (used to obtain the reported figures in this article—for details, see the above named GitHub repository). Hyperparameters were optimised for task 4 and subsequently used on all tasks. Adam32 was used for optimisation.
| Parameter | Min | Max | Step | Optimal |
| Learning rate | 5 | 5 | 5 | 1 |
| Batch size | 8 | 32 | 2* | 16 |
| Audio segment length (s) | 1 | 8 | 2* | 8 |
| Spectral bands (ƒƒ | 512 | 2048 | 2* | 1024 |
| Sample rate | 24 | 48 | 2* | 24 |
*Interval constructed using a logarithmic scale.
Results of the models on tasks 1–4 for threefold optimisation of the number of training epochs based on the rotated development sets using the frozen optimal model parameters from table 1. Train+development/test sample counts are displayed alongside the task. Testing is performed on the held-out test fold, each. The mean area under the curve of the receiver operating characteristics curve (AUC-ROC) and the unweighted average recall (UAR) are displayed. A 95% CI is also shown following ref 33 and the normal approximation method for AUC-ROC and UAR, respectively. Scores in bold indicate significant results with α=0.05 using a two-sample t-test for no difference in means between the baseline and CIdeR based on the SD from the 3-threefold cross-optimisation.
| TASK | CIdeR | Baseline | ||
| AUC | UAR | AUC | UAR | |
| 1 (688/238) | 0.770±0.053 | 0.697±0.066 | 0.677±0.059 | |
| 2 (146/28)* | 0.570±0.216 | 0.535±0.185 | 0.677±0.059 | 0.583±0.183 |
| 3 (118/32)* | 0.559±0.220 | 0.506±0.173 | ||
| 4 (684/350) | 0.721±0.053 | 0.654±0.050 | ||
*It is questionable whether the normality assumption holds at these small sample sizes. The CI estimates should therefore be taken lightly.
CIdeR, COVID-19 Identification ResNet.