| Literature DB >> 29986757 |
Pierre Bouzat1,2,3, François-Xavier Ageron4,5, Jonathan Charbit6, Xavier Bobbia7, Pauline Deras6, Jennifer Bas Dit Nugues8, Etienne Escudier5, Guillaume Marcotte9, Marc Leone10, Jean-Stéphane David11,12.
Abstract
BACKGROUND: The relationship between fibrinogen concentration and traumatic death has been poorly explored after severe trauma. Existing studies analysed this relationship in unselected trauma population, often considering fibrinogen concentration as a categorical variable. The aim of our study was to model the relationship between fibrinogen concentration and in-hospital mortality in severe trauma patients requiring massive transfusion using fibrinogen on admission as a continuous variable.Entities:
Keywords: Fibrinogen; Massive transfusion; Mortality; Severe trauma
Mesh:
Substances:
Year: 2018 PMID: 29986757 PMCID: PMC6038237 DOI: 10.1186/s13049-018-0523-0
Source DB: PubMed Journal: Scand J Trauma Resusc Emerg Med ISSN: 1757-7241 Impact factor: 2.953
Fig. 1Flow chart of the study
Characteristics of the 366 patients with a massive transfusion following severe trauma
| Value | Missing (%) | |
|---|---|---|
| Age years, mean (sd) | 42 (18) | 0 |
| Male, n (%) | 241 (75) | 0 |
| Injury Severity Score, mean (sd) | 41 (17) | 0.3 |
| MGAP score, mean (sd) | 20 (6) | – |
| Penetrating injury, n(%) | 30 (9) | 0 |
| Mechanism of injury, n (%) | 0 | |
| Road traffic accident | 185 (57) | – |
| Fall | 57 (18) | – |
| Others | 42 (13) | – |
| Vital parameters at admission | ||
| Heart rate (bpm), mean (sd) | 102 (34) | 3.4 |
| Systolic blood pressure (mmHg), mean (sd) | 88 (35) | 2.7 |
| Glasgow coma scale, n(%) | 5.8 | |
| 3–8 | 140 (46) | – |
| 9–12 | 24 (8) | – |
| 13–15 | 140 (46) | – |
| Biologic parameters at admission, Median [IQR] | ||
| Fibrinogen concentration (g/l) | 1.1 [0.6–1.7] | 0 |
| Prothrombin time (%) | 40 [28–58] | 1.2 |
| Platelet count (g/l) | 137 [91–196] | 4.6 |
| Haemoglobin (g/l) | 91 [74–111] | 3.4 |
| Lactate (mmol/l) | 5.7 [3.2–9.5] | 24.1 |
Sd Standard deviation, ISS Injury Severity Score, MGAP Mechanism, Glasgow, Age, systolic blood Pressure, Bpm Beats per minute, IQR Interquartile range
Blood products and haemostatic procedures
| Blood products within the first 24 h | Median [IQR] |
|---|---|
| Red Blood Cells (Unit) | 14 [11–19] |
| Fresh Frozen Plasma (Unit) | 12 [8–16] |
| Platelet (Unit) | 2 [1–3] |
| Fibrinogen concentrate (gr) | 4.5 [3–7.5] |
| Emergency procedures | N (%) |
| Surgery for bleeding | 206 (64) |
| Embolization | 83 (26) |
IQR Interquartile Range
Fig. 2Modelling risk of death according to fibrinogen concentration: a. Generalized linear model (GLM) and b. Generalized additive model (GAM). Footnotes Fig. 2 (a) Mixed-Generalized Linear Model (GLM) with random effect on trauma center. Polynomial regression including quadratic and cubic terms. P value for linear term = 0.002; N = 363; C-stat = 0.62, Brier = 0.23; Predicted risk of death lowest value for fibrinogen concentration of 1.50 (b) Mixed-Generalized Additive Model (GAM) with random effect on trauma center and 6 equivalent degree of freedom (P value = 0.008). N = 363; Predicted risk of death lowest value for fibrinogen concentration of 1.31
Predictors at hospital admission, multivariate analysis using Generalized Linear Model (GLM)
| OR (95%CI) | P value | |
|---|---|---|
| Heart rate | 1.01 (1.00–1.02) | 0.093 |
| Systolic blood pressure | 0.99 (0.98–1.00) | 0.064 |
| Glasgow coma scale | 0.92 (0.88–0.97) | 0.002 |
| Haemoglobin level | 0.98 (0.97–0.99) | < 0.001 |
| Age | 0.99 (0.97–1.00) | 0.118 |
| Sex male | 0.81 (0.35–1.84) | 0.596 |
| Penetrating injury | 0.80 (0.30–1.79) | 0.494 |
Mixed-Generalized Linear Model; N = 362, C-stat = 0.74 95%CI (0.69–0.80), Brier score = 0.19
Fig. 3Predictors of low fibrinogen concentration in the generalized linear model (GLM). Each graph represents the relationship between a predictor (systolic blood pressure, heart rate, Glasgow coma scale and haemoglobin) and the odds of fibrinogen concentration < 1.5 g.L− 1. Footnotes Fig. 3 Mixed-Generalized Linear Model with random effect on trauma center; N = 362, C-stat = 0.75 95%CI (0.69–0.81), Brier score = 0.19