| Literature DB >> 36221382 |
Sascha Halvachizadeh1,2, Daniel Leibovitz3,4, Leonhard Held3,4, Kai Oliver Jensen1,2, Hans-Christoph Pape1,2, Dominik Muller3,4, Valentin Neuhaus1,2.
Abstract
Reducing the burden of limited capacity on medical practitioners and public health systems requires a time-dependent characterization of hospitalization rates, such that inferences can be drawn about the underlying causes for hospitalization and patient discharge. The aim of this study was to analyze non-medical risk factors that lead to the discharge of trauma patients. This retrospective cohort study includes trauma patients who were treated in Switzerland between 2011 and 2018. The national Swiss database for quality assurance in surgery (AQC) was reviewed for trauma diagnoses according to the ICD-10 code. Non-medical risk factors include seasonal changes, daily changes, holidays, and number of beds occupied by trauma patients across Switzerland. Individual patient information was aggregated into counts per day of total patients, as well as counts per day of levels of each categorical variable of interest. The ARIMA-modeling was utilized to model the number of discharges per day as a function of auto aggressive function of all previously mentioned risk factors. This study includes 226,708 patients, 118,059 male (age 48.18, standard deviation (SD) 22.34 years) and 108,649 female (age 62.57, SD 22.89 years) trauma patients. The mean length of stay was 7.16 (SD 14.84) days and most patients were discharged home (n = 168,582, 74.8%). A weekly and yearly seasonality trend can be observed in admission trends. The mean number of occupied trauma beds ranges from 3700 to 4000 per day. The number of occupied beds increases on weekdays and decreases on holidays. The number of occupied beds is a positive, independent risk factor for discharge in trauma patients; as the number of occupied beds increases at any given time, so does the risk for discharge. The number of beds occupied represents an independent non-medical risk factor for discharge. Capacity determines triage of hospitalized patients and therefore might increase the risk of premature discharge.Entities:
Mesh:
Year: 2022 PMID: 36221382 PMCID: PMC9542835 DOI: 10.1097/MD.0000000000031024
Source DB: PubMed Journal: Medicine (Baltimore) ISSN: 0025-7974 Impact factor: 1.817
Descriptive statistics of patient data.
| n | 227,019 |
| Male sex, n (%) | 118,059 (52.1) |
| Female sex, n (%) | 108,649 (47.9) |
| Age [years], mean (SD) | 55.06 (23.73) |
| Level 1 | 95673 (42.4) |
| Level 2 | 88678 (39.3) |
| Level 3 | 37797 (16.8) |
| Level 4 | 3004 (1.3) |
| Level 5 | 237 (0.1) |
| Level 6 | 7 (0.0) |
| Death | 3566 (1.6) |
| Home | 168582 (74.8) |
| Hospital or care home | 9067 (4.0) |
| Retirement home | 7548 (3.3) |
| Psychiatric dept | 1603 (0.7) |
| Rehabilitation dept | 17458 (7.7) |
| Hospital or natal dept. | 6063 (2.7) |
| Correctional facility | 328 (0.1) |
| Neonatology dept. | 9 (0.0) |
| Different dept. | 1889 (0.8) |
| Hospice | 25 (0.0) |
| Psychiatric dept. | 40 (0.0) |
| Rehabilitation dept. | 209 (0.1) |
| Acute dept. | 83 (0.0) |
| Other | 1354 (0.6) |
| Unknown | 7556 (3.4) |
| Length of stay [days], mean (SD) | 7.16 (14.84) |
ASA = American Society of Anaesthesiology, dept. = department, n = numbers, SD = standard deviation.
Figure 1.Swiss trauma admissions are decomposed into the long-term trend, weekly seasonality, yearly seasonality, and residuals (or noise).
Figure 2.Mean number of beds occupied by trauma patients in Switzerland, by day of year. This time-series is much less volatile than the admission counts seen in Figure 1. Since the number of occupied beds is partly under human control. It is nonetheless still dependent on time, and appears to have a trend across the calendar year.
Figure 3.Coefficients are drawn from an ARIMA model of number of occupied beds with harmonic seasonal terms, and with Weekday and Holiday as external variables.
Figure 4.Mean proportion of current trauma inpatients in Switzerland discharged, by day of year. If the release of each patient didn’t depend on how many other beds are currently occupied, we would expect this graph to be pure noise. Instead, we see a trend over the course of the year, indicating that patient discharge decisions are dependent on the number of currently occupied beds.
Figure 5.A Cox Sinusoidal regression: given the conditions on the day a patient was admitted, was the patient likely to have a longer or shorter stay in hospital? Red coefficients indicate a longer stay, blue coefficients indicate a shorter stay. An increase in Perm Resident Population predicts a longer stay and an increase in number of occupied beds a shorter stay. We divided the perm resident population by 10,000 and the beds occupied by 1000 to increase the size of the coefficients. This means that the effect, for beds for example, is the effect of an increase in 1000 beds occupied instead of the effect of an increase in 1 bed occupied.
Point and interval estimates of ARIMA model for proportion of patients discharged per day.
| Mean | Lower CI (95%) | Upper CI (95%) | |
|---|---|---|---|
| Sunday | 1 | Reference | |
| Monday | 0.15 | 0.11 | 0.2 |
| Tuesday | 0.12 | 0.08 | 0.16 |
| Wednesday | 0.2 | 0.16 | 0.24 |
| Thursday | 0.19 | 0.15 | 0.23 |
| Friday | 0.12 | 0.08 | 0.16 |
| Saturday | –0.13 | –0.17 | –0.08 |
| Holiday | 0.035 | –0.052 | 0.12 |
| Occupied beds | 0.00096 | 0.00077 | 0.0012 |
ARIMA = autoregressive integrated moving average, CI = confidence interval.