| Literature DB >> 35586452 |
Juan C Gabaldón-Figueira1, Eric Keen2, Matthew Rudd2,3, Virginia Orrilo4, Isabel Blavia4, Juliane Chaccour1, Mindaugas Galvosas2, Peter Small2,5, Simon Grandjean Lapierre6,7,8, Carlos Chaccour1,9,10,8.
Abstract
Research question: What is the impact of the duration of cough monitoring on its accuracy in detecting changes in the cough frequency? Materials and methods: This is a statistical analysis of a prospective cohort study. Participants were recruited in the city of Pamplona (Northern Spain), and their cough frequency was passively monitored using smartphone-based acoustic artificial intelligence software. Differences in cough frequency were compared using a one-tailed Mann-Whitney U test and a randomisation routine to simulate 24-h monitoring.Entities:
Year: 2022 PMID: 35586452 PMCID: PMC9108969 DOI: 10.1183/23120541.00001-2022
Source DB: PubMed Journal: ERJ Open Res ISSN: 2312-0541
FIGURE 1Participants monitored as a function of monitored time. The number of participants as a function of the cumulative hours of monitoring they recorded. The red lines indicate participants who recorded for at least 100 h in which there was at least 30 min of recording (n=178), and those who recorded for 240 or more hours and had a mean cough rate of at least 0.5 coughs·h−1 (n=21).
FIGURE 2Circadian pattern of cough frequency in the cohort. The circadian pattern of cough rate for the 178 participants showing a nadir in cough in the early morning and higher rates of coughing in the morning and evening. For each hour, the relative cough rate is calculated as the ratio of an individual's cough rate and the cohort-wide average cough rate for all hours of the day.
FIGURE 3Influence of effect size in the capacity to detect changes in cough frequency with 24-h monitoring. The likelihood of failing to detect a change in cough frequency decreases as the absolute magnitude of the change increases. One hundred simulations were run for each effect size using the same “before” rate (4 coughs·h−1). Dots represent the failure rate from a single simulation run. The solid line represents the mean failure rate for all 100 simulations.
FIGURE 4Error in cough rate estimates decrease with longer monitoring periods. Ability to measure cough is a function of the mean cough rate, its variance and the duration of monitoring. Here the monitoring records of 21 users (blue lines) were subsampled, each with different cough patterns, to see how much error can be expected (y-axis) with various monitoring durations (x-axis). Only users with 240 total hours of monitoring and a cough rate of at least 0.5 coughs·h−1 were included. The red line is the mean error for all those participants.
FIGURE 5Changes in cough rates for two selected participants following specific interventions. a) A participant treated for a refractory chronic cough (Case 1) and b) a chronic smoker attempting to quit (Case 2). The dotted lines indicate the date of specific interventions. The shaded areas represent the periods used to calculate the pre- and post-intervention mean cough rates surrounding a buffer period.
Changes in cough frequency in two participants with chronic cough
| 21.31 | 13.72 | −35 | 0.00002 | 57 | 8 | |
| 9.70 | 3.98 | −59 | 0.000002 | 62 | 4 | |
| 1.53 | 0.58 | −62 | 0.0009 | 68 | 21 | |
| 0.70 | 1.2 | +71 | 0.003 | 43 | 14 | |
| 1.61 | 0.94 | −42 | 0.008 | 50 | 23 | |
#: the interventions were different for both participants – treatment with gabapentin and omeprazole in case 1, and smoking cessation/relapses in case 2.