| Literature DB >> 35395751 |
Alexandros Katsiferis1, Pernille Yde Nielsen2, Majken K Jensen2,3, Rudi G J Westendorp2,3.
Abstract
BACKGROUND: The process of aging renders older people susceptible for adverse outcomes upon stress. Various indicators derived from complex systems theory have been proposed for quantifying resilience in living organisms, including humans. We investigated the ability of system-based indicators in capturing the dynamics of resilience in humans who suffer the adversity of spousal bereavement and tested their predictive power in mortality as a finite health transition.Entities:
Keywords: Aging; Bereavement; Complex systems; Health; Resilience
Mesh:
Year: 2022 PMID: 35395751 PMCID: PMC8991510 DOI: 10.1186/s12877-022-02992-x
Source DB: PubMed Journal: BMC Geriatr ISSN: 1471-2318 Impact factor: 3.921
Fig. 1Flowchart of the analysis of Danish healthcare register data. Upper box presents the initial sample of Danes over 65 years for the general population. Middle box explains the process from the original sample towards the final one containing only the spousal bereaved individuals suitable for the analysis. The box at the bottom illustrates the process of time to event analysis
Fig. 2Sex stratified weekly average and residuals of healthcare expenditures pre- and post-bereavement. Week 0 depicts the date of the standardized stressor of bereavement, splitting the time interval one year before and after bereavement. Linear regression lines are fitted both before and after the stressor, indicating the differences in the healthcare consumption pattern between the two periods. Average healthcare consumption after bereavement is higher than before, for both males and females. The average of weekly-based residuals also seems to be following the same pattern, that being increased after bereavement. Females seem to exhibit a more resilient behavior, with smaller deviations when compared with males, manifested in the weekly average and the residuals of their respective healthcare costs
Median (IQR) of DIORs one year before and after spousal bereavement in subgroups
| Group | DIORs | Pre Bereavement | Post Bereavement | P-value of difference in pairs |
|---|---|---|---|---|
| All ( | Average | 0.208 (0.697) | 0.299 (1.377) | < 0.001 |
| Slope | 0.007 (7) | 0.200 (10) | < 0.001 | |
| Mean Squared Error | 0.522 (4.237) | 0.715 (6.864) | < 0.001 | |
| Autocorrelation | 0.017 (0.391) | 0.019 (0.378) | 0.065 | |
| Males ( | Average | 0.234 (0.875) | 0.355 (1.901) | < 0.001 |
| Slope | 0.020 (8) | 0.100 (12) | < 0.001 | |
| Mean Squared Error | 0.714 (5.750) | 1.020 (9.887) | < 0.001 | |
| Autocorrelation | 0.039 (0.446) | 0.041 (0.417) | 0.011 | |
| Females ( | Average | 0.198 (0.618) | 0.277 (1.165) | < 0.001 |
| Slope | 0.000 (6) | 0.200 (9) | < 0.001 | |
| Mean Squared Error | 0.446 (3.539) | 0.592 (5.583) | < 0.001 | |
| Autocorrelation | 0.007 (0.358) | 0.009 (0.353) | 0.613 | |
| 65–69 ( | Average | 0.130 (0.355) | 0.168 (0.458) | < 0.001 |
| Slope | 0.000 (4) | 0.001 (6) | < 0.001 | |
| Mean Squared Error | 0.239 (1.541) | 0.297 (2.290) | < 0.001 | |
| Autocorrelation | -0.020 (0.225) | -0.020 (0.226) | 0.535 | |
| 70–74 ( | Average | 0.170 (0.464) | 0.229 (0.700) | < 0.001 |
| Slope | 0.000 (4) | 0.090 (7) | < 0.001 | |
| Mean Squared Error | 0.371 (2.685) | 0.485 (3.998) | < 0.001 | |
| Autocorrelation | -0.011 (0.279) | 0.009 (0.282) | 0.996 | |
| 75–79 ( | Average | 0.232 (0.719) | 0.339 (1.454) | < 0.001 |
| Slope | 0.020 (7) | 0.200 (11) | < 0.001 | |
| Mean Squared Error | 0.623 (4.846) | 0.890 (8.292) | < 0.001 | |
| Autocorrelation | 0.022 (0.387) | 0.026 (0.384) | 0.775 | |
| 80–84 ( | Average | 0.328 (1.372) | 0.608 (3.454) | < 0.001 |
| Slope | 0.200 (11) | 0.400 (20) | 0.015 | |
| Mean Squared Error | 1.121 (7.534) | 1.752 (13.195) | < 0.001 | |
| Autocorrelation | 0.107 (0.505) | 0.112 (0.489) | 0.444 | |
| 85plus ( | Average | 0.736 (3.477) | 2.139 (6.952) | < 0.001 |
| Slope | 1.000 (26) | 1.100 (39) | 0.507 | |
| Mean Squared Error | 2.442 (11.412) | 3.822 (18.413) | < 0.001 | |
| Autocorrelation | 0.316 (0.676) | 0.263 (0.572) | < 0.001 |
IQR = Interquartile Range
Slope medians and IQRs have been multiplied by 1000 for digit uniformity across the table
Fig. 3Sex stratified Kaplan–Meier curves of DIORs on cumulative deaths (%) up to one-year after bereavement. Time is measured in weeks with each respective number at risk in the tables below each curve. P-values indicate the significance of log-rank test for difference in survival between the tertiles. Shaded areas represent 95% CIs. First row depicts the results for males, whereas second row is for females. The colors depict the tertiles of each respective DIOR (red: top-3rd tertile, blue: middle -2nd tertile, green: bottom-1st tertile)
Hazard ratios (95% CI) of all-cause mortality after bereavement dependent on various DIORs in tertiles
| Stratum | DIORs | Tertile | HR [95% CI] | |
|---|---|---|---|---|
| All ( | Average | Bottom | 1 | |
| Middle | 1.64 [1.41, 1.90] | < 0.001 | ||
| Top | 5.95 [5.24, 6.76] | < 0.001 | ||
| Slope | Bottom | 1 | ||
| Middle | 0.51 [0.45, 0.57] | < 0.001 | ||
| Top | 1.60 [1.47, 1.74] | < 0.001 | ||
| Mean Squared Error | Bottom | 1 | ||
| Middle | 3.38 [2.84, 4.03] | < 0.001 | ||
| Top | 10.05 [8.54, 11.84] | < 0.001 | ||
| Autocorrelation | Bottom | 1 | ||
| Middle | 1.59 [1.40, 1.81] | < 0.001 | ||
| Top | 3.66 [3.27, 4.10] | < 0.001 | ||
| Males ( | Average | Bottom | 1 | |
| Middle | 1.57 [1.28, 1.92] | < 0.001 | ||
| Top | 4.81 [4.04, 5.72] | < 0.001 | ||
| Slope | Bottom | 1 | ||
| Middle | 0.64 [0.55, 0.76] | < 0.001 | ||
| Top | 1.61 [1.43, 1.81] | < 0.001 | ||
| Mean Squared Error | Bottom | 1 | ||
| Middle | 2.83 [2.23, 3.60] | < 0.001 | ||
| Top | 7.73 [6.19, 9.65] | < 0.001 | ||
| Autocorrelation | Bottom | 1 | ||
| Middle | 1.44 [1.21, 1.71] | < 0.001 | ||
| Top | 2.86 [2.44, 3.34] | < 0.001 | ||
| Females (N = 34,077) | Average | Bottom | 1 | |
| Middle | 1.74 [1.40, 2.16] | < 0.001 | ||
| Top | 7.28 [6.03, 8.78] | < 0.001 | ||
| Slope | Bottom | 1 | ||
| Middle | 0.41 [0.34, 0.49] | < 0.001 | ||
| Top | 1.58 [1.41, 1.78] | < 0.001 | ||
| Mean Squared Error | Bottom | 1 | ||
| Middle | 4.00 [3.10, 5.17] | < 0.001 | ||
| Top | 12.89 [10.14, 16.40] | < 0.001 | ||
| Autocorrelation | Bottom | 1 | ||
| Middle | 1.75 [1.46, 2.11] | < 0.001 | ||
| Top | 4.65 [3.95, 5.48] | < 0.001 |
All hazard ratios (HRs) adjusted for age, stratified on sex, CI Confidence Interval
Discrimination ability to predict one-year mortality based on DIORs stratified by sex
| Males ( | Females ( | |||
|---|---|---|---|---|
| AUC [95% CI] | AUC [95% CI] | |||
| Age | 68.9 [67.4, 70.3] | < 0.001 | 70.2 [68.8, 71.6] | < 0.001 |
| Age + Average | 76 [74.8, 77.2] | < 0.001 | 79.1 [78, 80.2] | < 0.001 |
| Age + Slope | 71.4 [70.0, 72.7] | < 0.001 | 74.3 [73.0, 75.5] | < 0.001 |
| Age + MSE | 76.9 [75.8, 78.1] | < 0.001 | 80.2 [79.2, 81.1] | < 0.001 |
| Age + Autocorrelation | 72.3 [70.9, 73.6] | < 0.001 | 76.6 [75.5, 77.8] | < 0.001 |
| Age + Average + MSE + Autocorrelation + Slope | 78.5 [77.4, 79.6] | < 0.001 | 82.4 [81.5, 83.3] | < 0.001 |
AUC: Area Under the ROC Curve, P-values < 0.05 indicate significant difference in AUC compared with the null model (no predictors)