| Literature DB >> 33057207 |
Ignacio Peis1,2, Javier-David López-Moríñigo3,4, M Mercedes Pérez-Rodríguez5,6, Maria-Luisa Barrigón7, Marta Ruiz-Gómez6, Antonio Artés-Rodríguez1,2, Enrique Baca-García7,8,6,9,10,11,12,13.
Abstract
Depressed patients present with motor activity abnormalities, which can be easily recorded using actigraphy. The extent to which actigraphically recorded motor activity may predict inpatient clinical course and hospital discharge remains unknown. Participants were recruited from the acute psychiatric inpatient ward at Hospital Rey Juan Carlos (Madrid, Spain). They wore miniature wrist wireless inertial sensors (actigraphs) throughout the admission. We modeled activity levels against the normalized length of admission-'Progress Towards Discharge' (PTD)-using a Hierarchical Generalized Linear Regression Model. The estimated date of hospital discharge based on early measures of motor activity and the actual hospital discharge date were compared by a Hierarchical Gaussian Process model. Twenty-three depressed patients (14 females, age: 50.17 ± 12.72 years) were recruited. Activity levels increased during the admission (mean slope of the linear function: 0.12 ± 0.13). For n = 18 inpatients (78.26%) hospitalised for at least 7 days, the mean error of Prediction of Hospital Discharge Date at day 7 was 0.231 ± 22.98 days (95% CI 14.222-14.684). These n = 18 patients were predicted to need, on average, 7 more days in hospital (for a total length of stay of 14 days) (PTD = 0.53). Motor activity increased during the admission in this sample of depressed patients and early patterns of actigraphically recorded activity allowed for accurate prediction of hospital discharge date.Entities:
Mesh:
Year: 2020 PMID: 33057207 PMCID: PMC7560898 DOI: 10.1038/s41598-020-74425-x
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Illustration of Hierarchical Gaussian Process Regression. Observations from three hypothetical patients are plotted with a different marker. Lines are predicting mean functions, shaded areas are 78% credible intervals[33] (predictive standard deviation) for the posterior. Three prediction errors are remarked. Left: a one-level model fits one distribution shared by all the samples, leading to high errors in individuals that are far from the mean. Right: in a Hierarchical GP, each patient follows an individual distribution (colors), and all these distributions follow an upper-level overall distribution (dotted lines), dramatically reducing the error.
Figure 4Mean estimated admission length and error bars (± std) versus real admission length. Blue: results with Hierarchical Gaussian Process. Orange: Results with Random Forest.
Demographic and clinical characteristics of the sample (n = 23).
| Age (years, mean ± SD) | 50.17 ± 12.72 |
| Gender (males) | 9 (39.1%) |
| Employment status (unemployed) | 13 (56.5%) |
| Marital status (unmarried) | 18 (78.3%) |
| Education level (up to secondary school) | 23 (95.8%) |
| Living status (alone) | 4 (17.4%) |
| Major depressive disorder | 13 (56.5%) |
| Adjustment disorder | 2 (8.6%) |
| Borderline personality disorder | 5 (2.7%) |
| Bipolar affective disorder | 3 (13.0%) |
| Antidepressants | 22 (95.7%) |
| Anxiolytics | 17 (73.9%) |
| Anticonvulsants | 5 (21.7%) |
| Lithium | 1 (4.3%) |
| Antipsychotics | 15 (65.2%) |
| Length of admission (days mean ± SD, median, range) | 25.33 ± 18.23 median = 20.50, range: (5–64) |
Activity over the admission (n = 23).
| Variable | Progress towards discharge | |||
|---|---|---|---|---|
| ≤ 0.25 | (0.25, 0.5] | (0.5, 0.75] | (0.75, 1] | |
| Mean ± SD (95% CI) | Mean ± SD (95% CI) | Mean ± SD (95% CI) | Mean ± SD (95% CI) | |
| Activity time (mins) | 15.62 ± 8.43 (13.06–18.18) | 15.49 ± 8.27 (13.35–17.63) | 15.08 ± 9.03 (12.99–17.17) | 15.70 ± 9.72 (13.19–18.21) |
| Rest time (mins) | 4.85 ± 9.96 (1.83–7.88) | 2.10 ± 6.46 (0.43–3.77) | 4.55 ± 8.99 (2.47–6.63) | 4.89 ± 9.40 (2.46–7.31) |
Figure 2Distribution of activity scores over admission for the whole sample (n = 23). Datasets from the 23 patients are plotted with blue points. Each grey dotted line corresponds to one of the 23 individual regressions. The green line represents the overall mean distribution of activity levels. The blue area illustrates 78% credible intervals. Since most of patients (n = 17) were discharged before the assessment time (i.e., before 2–4 pm), on discharge (Progress Towards Discharge = 1) only 6 dots are shown (i.e., those who were discharged after 4 pm).
Figure 3Distribution of error in the estimation of hospital discharge date (mean and 95% CIs). Blue: results with Hierarchical Gaussian Process. Orange: Results with Random Forest.
Training values for ‘progress towards discharge’ and error in the prediction of discharge date.
| Variable | Day of admission | ||||||
|---|---|---|---|---|---|---|---|
| 1 | 7 | 14 | 21 | 28 | 35 | 42 | |
| Mean ± SD (95% CI) | Mean ± SD (95% CI) | Mean ± SD (95% CI) | Mean ± SD (95% CI) | Mean ± SD (95% CI) | Mean ± SD (95% CI) | Mean ± SD (95% CI) | |
| Progress towards discharge (PTD) | 0.53 ± 0.266 (0.505–0.57) | 0.53 ± 0.26 (0.50–0.57) | 0.51 ± 0.25 (0.46–0.55) | 0.56 ± 0.26 (0.51, 0.61) | 0.56 ± 0.25 (0.50, 0.62) | 0.80 ± 0.19 (0.44, 1.00) | 0.74 ± 0.08 (0.00, 1.00) |
| Error of prediction of discharge date (days) | − 18.50 ± 48.00 (− 39.20–2.20) | 0.23 ± 22.98 (− 14.22–14.68) | 13.75 ± 20.53 (− 23.98–51.4) | 17.67 ± 22.17 (− 49.79–85.12) | 31.50 ± 11.50 (− 114.62, 177.62) | 31.50 ± 11.50 (− 114.62, 177.62) | 20.00 ± 0.0 (…, …) |
| Error of prediction of discharge date using mean PTD as baseline (days) | 9.04 ± 15.22 (2.48–5.60) | 0.08 ± 15.85 (− 10.43, 10.60) | 1.75 ± 10.83 (− 18.14, 21.64) | − 11.66 ± 11.81 (− 47.61, 24.27) | − 21.5 ± 13.5 (− 193.03, 150.03) | − 42.5 ± 14.5 (− 226.74, 141.74) | − 41 ± 0.0 (…, …) |
Error of the prediction of hospital discharge date (days).
| Mean error per patient (days) | n (% patients) |
|---|---|
| < 1 | 1 (4.17) |
| 1–3 | 5 (20.83) |
| 3–5 | 2 (8.33) |
| 5–10 | 1 (4.17) |
| > 10 | 14 (58.33) |