| Literature DB >> 34580242 |
Rachael A Callcut1, Yuan Xu2, J Randall Moorman3,4, Christina Tsai2, Andrea Villaroman2, Anamaria J Robles2, Douglas E Lake3,4, Xiao Hu5, Matthew T Clark3,6.
Abstract
OBJECTIVE: The goal of predictive analytics monitoring is the early detection of patients at high risk of subacute potentially catastrophic illnesses. An excellent example of a targeted illness is respiratory failure leading to urgent unplanned intubation, where early detection might lead to interventions that improve patient outcomes. Previously, we identified signatures of this illness in the continuous cardiorespiratory monitoring data of intensive care unit (ICU) patients and devised algorithms to identify patients at rising risk. Here, we externally validated three logistic regression models to estimate the risk of emergency intubation developed in Medical and Surgical ICUs at the University of Virginia. APPROACH: We calculated the model outputs for more than 8000 patients in the University of California-San Francisco ICUs, 240 of whom underwent emergency intubation as determined by individual chart review. MAINEntities:
Keywords: artificial intelligence; critical care; machine learning; predictive monitoring; respiratory failure
Mesh:
Year: 2021 PMID: 34580242 PMCID: PMC9548299 DOI: 10.1088/1361-6579/ac2264
Source DB: PubMed Journal: Physiol Meas ISSN: 0967-3334 Impact factor: 2.688
Figure 1.(left) Probability density of the time between consecutive ventilator respiratory rate entries for all patients. (right) Simplified examples showing the aggregation of flowsheet ventilator respiratory rate (points) into epochs of mechanical ventilation (shaded rectangles). All measurements within 6 h are combined into a single epoch (patient 1), whereas measurements separated by more than 16 h are split into multiple epochs (patient 2), and isolated measurements are defined as 1 h epochs (patient 3). Note that patient 2 was intubated twice, but only two patients had two respiratory failure events leading to urgent unplanned intubation.
Characteristics of the study population.
| Total | Event | |||
|---|---|---|---|---|
| Count | 9828 | 240 (2.4%) | ||
| Female | 4583 (46.6%) | 107 (44.6%) | 0.5296 | |
| Age | 61.0 (48.0–70.0) | 61.5 (51.8–68.2) | 0.7583 | |
| Days hospital stay | 7.0 (4.0–12.0) | 26.0 (15.0–41.2) | <0.0001 | |
| Mortality | 1394 (14.2%) | 105 (43.8%) | <0.0001 | |
| Race | ||||
| White | 5644 (57.4%) | 115 (47.9%) | 0.0026 | |
| Black | 782 (8.0%) | 24 (10.0%) | 0.2364 | |
| Asian | 1387 (14.1%) | 45 (18.8%) | 0.0367 | |
| Other | 2015 (20.5%) | 56 (23.3%) | 0.2715 | |
| Ethnicity | ||||
| Hispanic | 1351 (13.7%) | 32 (13.3%) | 0.8507 | |
| Non-Hispanic | 8104(82.5%) | 197 (82.1%) | 0.8771 | |
| Unknown | 373 (3.8%) | 11 (4.6%) | 0.5177 | |
Values are shown as mean (standard deviation) or count (percentile).
Figure 2.Number of events with continuous monitoring data as a function of time leading up to emergent intubation.
Figure 3.Average time course of risk estimates over the 48 h leading up to the time of emergent intubation. Relative risk is the fold-increase in the probability of an event with respect to average. The gray ribbon is the 95% confidence interval around the mean. White points indicate that the risk estimates at that time are significantly higher (p < 0.05) than risk estimates 12 h prior.
Figure 4.Area under the receiver operating characteristic as a function of the window size before emergent intubation defined as the event, from 4 to 24 h. The 95% confidence interval is indicated by error bars and was determined by 200 bootstrap runs resampled by admission.
Figure 5.Calibration curves for the three models for emergent intubation. The observed relative risk is plotted as a function of the predicted risk. Each point represents 10% of the data, and the line of identity (perfect calibration) is shown as a dashed line.