| Literature DB >> 27805011 |
Teemu D Laajala1,2, Heikki Seikkula3,4, Fatemeh Seyednasrollah1,2, Tuomas Mirtti5,6, Peter J Boström4, Laura L Elo1.
Abstract
Ultrasensitive prostate-specific antigen (u-PSA) remains controversial for follow-up after radical prostatectomy (RP). The aim of this study was to model PSA doubling times (PSADT) for predicting biochemical recurrence (BCR) and to capture possible discrepancies between u-PSA and traditional PSA (t-PSA) by utilizing advanced statistical modeling. 555 RP patients without neoadjuvant/adjuvant androgen deprivation from the Turku University Hospital were included in the study. BCR was defined as two consecutive PSA values >0.2 ng/mL and the PSA measurements were log2-transformed. One third of the data was reserved for independent validation. Models were first fitted to the post-surgery PSA measurements using cross-validation. Major trends were then captured using linear mixed-effect models and a predictive generalized linear model effectively identified early trends connected to BCR. The model generalized for BCR prediction to the validation set with ROC-AUC of 83.6% and 95.1% for the 1 and 3 year follow-up censoring, respectively. A web-based tool was developed to facilitate its use. Longitudinal trends of u-PSA did not display major discrepancies from those of t-PSA. The results support that u-PSA provides useful information for predicting BCR after RP. This can be beneficial to avoid unnecessary adjuvant treatments or to start them earlier for selected patients.Entities:
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Year: 2016 PMID: 27805011 PMCID: PMC5090356 DOI: 10.1038/srep36161
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Patient characteristics, PSA measurement counts, and patient counts in the exploratory and validation datasets (proportions in parentheses).
| Dataset | |||||
|---|---|---|---|---|---|
| 180 (53.3%) | 92 (55.8%) | ||||
| 156 (46.2%) | 73 (44.2%) | ||||
| 1 (0.3%) | |||||
| 1 (0.3%) | |||||
| 157 (46.4%) | 80 (49.1%) | ||||
| 101 (29.9%) | 49 (30.1%) | ||||
| 50 (14.8%) | 18 (11.0%) | ||||
| 28 (8.3%) | 16 (9.8%) | ||||
| 2 (0.6%) | |||||
| 200 (59.2%) | 100 (60.6%) | ||||
| 137 (40.5%) | 65 (39.4%) | ||||
| 1 (0.3%) | |||||
| 295 (87.3%) | 147 (89.1%) | ||||
| 42 (12.4%) | 18 (10.9%) | ||||
| 1 (0.3%) | |||||
| 275 (81.4%) | 136 (82.4%) | ||||
| 63 (18.6%) | 29 (17.6%) | ||||
| 251 (74.3%) | 121 (73.3%) | ||||
| 67 (19.8%) | 36 (21.8%) | ||||
| 19 (5.6%) | 8 (4.8%) | ||||
| 1 (0.3%) | |||||
| 123 (36.4%) | 61 (37.0%) | ||||
| 193 (57.1%) | 96 (58.2%) | ||||
| 21 (6.2%) | 8 (4.8%) | ||||
| 1 (0.3%) | |||||
| 166 | 875 | 161 | 466 | ||
| 120 | 788 | 78 | 413 | ||
| 236 | 1000 | 164 | 649 | ||
| 279 (82.5%) | 140 (84.8%) | ||||
| 52 (15.4%) | 22 (13.3%) | ||||
| 7 (2.1%) | 3 (1.8%) | ||||
Figure 1Longitudinal PSA profiles for 30 randomly chosen patients using penalized cubic splines.
(a) The raw PSA-profiles exhibited varying patterns as a function of time since post-surgery nadir. (b) After log2-transformation, unit increase in the response corresponds to doubling in the original scale. (c) Model complexity was chosen according to Cross-Validation (CV) Median Squared Error (MSE). Optimal model (λ = 109) is indicated with the arrow. (d–f) Example model fits for varying λ are shown for the log2-scale data from panel b.
Figure 2All the modeled exploratory data, model fits and the first order derivatives of the penalized splines for the relapsing (left column; N = 52) and non-relapsing patients (right column; N = 279).
(a) Modeled log2-transformed data. (b) Corresponding penalized cubic spline fits. (c) The first order derivatives. With few exceptions, derivatives maintained relatively constant levels over the follow-up period. Once per year or once per two years PSA doubling criteria were good indicators of relapse or non-relapse of patients. Noticeable differences between u-PSA (black) and t-PSA (blue) were not present.
Figure 3(a,b) Linear mixed-effects models yielded estimates for patient-specific nadir intercept and doubling coefficient using a 1 year (panel a) or a 3 year post-nadir censoring window (panel b). (c,d) Using generalized regression, we identified prediction surfaces for the risk of BCR using the 1 year (panel c) or 3 year post-nadir time window (panel d). Logistic regression predictions for the generalized linear models for the generalized linear models were annotated using the color key on the right. (e) Regression residuals for the 1 year post-nadir window using linear-mixed effects models display slight decrease in residual variance as a function of u-PSA versus t-PSA, though no systematic increasing or decreasing trends were detected. (f) The validation dataset suggested high predictive accuracy for BCR using the fitted models from the exploratory portion of data.
Figure 4Graphical user interface workflow for predicting future patients or for analyzing the provided exploratory dataset of the current study.