| Literature DB >> 35935785 |
Amir Vahedian-Azimi1, Keivan Gohari-Moghadam2, Farshid Rahimi-Bashar3, Abbas Samim4, Masoum Khoshfetrat5, Seyyede Momeneh Mohammadi6, Leonardo Cordeiro de Souza7, Ata Mahmoodpoor8.
Abstract
Background: To develop ten new integrated weaning indices that can predict the weaning outcome better than the traditional indices.Entities:
Keywords: cut-off values; likelihood ratio; mechanical ventilation; receiver-operating characteristic curve; weaning indices
Year: 2022 PMID: 35935785 PMCID: PMC9354807 DOI: 10.3389/fmed.2022.830974
Source DB: PubMed Journal: Front Med (Lausanne) ISSN: 2296-858X
FIGURE 1The study population flowchart.
Demographic data, clinical characteristics, incidence of successful and failure weaning in both derivation and validation groups and total population.
| Variables | Total Population ( | Derivation dataset | Validation dataset ( | |
| Age, Year, Mean (SD) | 58.36 (7.94) | 56.19 (9.16) | 58.82 (7.57) |
|
P-values of 0.05 are shown in bold and are considered significant.
Univariate and multivariate logistic regression analysis to determine the effect of demographic characteristics and clinical data on weaning outcome.
| Variables | Univariate | Multivariate | ||
| OR (95% CI) | OR (95% CI) | |||
| Age | 1.002 (0.984–1.02) | 0.817 | 1.003 (0.985–1.022) | 0.749 |
| Gender (Female vs. male) | 0.957 (0.718–1.276) | 0.764 | 0.96 (0.718–1.282) | 0.78 |
| APACHE II | 1.003 (0.973–1.033) | 0.861 | 1.003 (0.973–1.033) | 0.867 |
| SOFA | 0.991 (0.955–1.028) | 0.627 | 0.994 (0.957–1.033) | 0.769 |
| SAPS | 1.006 (0.975–1.037) | 0.705 | 1.008 (0.977–1.04) | 0.601 |
| ICU LOS | 0.986 (0.968–1.004) | 0.13 | 0.986 (0.968–1.005) | 0.154 |
| Hospital LOS | 0.979 (0.952–1.006) | 0.132 | 0.98 (0.953–1.008) | 0.152 |
| Cause of ICU admission | 1.021 (0.934–1.116) | 0.648 | 1.024 (0.937–1.121) | 0.597 |
| Groups (derivation vs. validation) | 1.109 (0.757–1.624) | 0.596 | 1.02 (0.68–1.53) | 0.925 |
OR, odds ratio; CI, confidence interval.
FIGURE 2(A) ROC curve for ten formulae based on derivation data set. Ho: area (First) = area (Second) = area (Third) = area (Fourth) = area (Fifth) = area (Sixth) = area (Seventh) = area (Eighth) = area (Ninth) = area (Tenth), chi2 (9) = 205.6, P < 0.001, (B) ROC curve for (A) ten (A), first five (B), and second five (C) new integrated weaning indices after multiple logistic regression based on the derivation data set. (C) ROC curve for sensitivity and specificity tradeoff for ten (A), first five (B), and 2nd five (C) new integrated weaning indices after multiple logistic regression based on derivation data set.
Diagnostic indices after multiple logistic regression model based on derivation data set.
| Model | SN (95% CI) | SP (95% CI) | LR + (95% CI) | LR- (95% CI) | PPV (95% CI) | NPV (95% CI) | Youden Index | Accuracy |
| LR on 10 formulae, cut point = 0.5 | 97 (93–99) | 82 (67–93) | 5.4 (2.8–10.6) | 0.04 (0.02–0.09) | 96 (92–98) | 87 (71–96) | 0.79 | 94.2 |
| LR on 10 formulae, Optimal cut point = 0.7 | 95 (91–98) | 95 (83–99) | 18.6 (4.8–71.7) | 0.05 (0.03–0.1) | 99 (96–100) | 82 (68–92) | 0.90 | 95.2 |
| LR on 1–5 formulae, cut point = 0.5 | 96 (92–98) | 31 (17–48) | 1.4 (1.1–1.7) | 0.14 (0.06–0.30) | 86 (80–90) | 63 (38–84) | 0.27 | 83.7 |
| LR on 1–5 formulae, Optimal cut point = 0.8 | 78 (71–84) | 67 (50–81) | 2.3 (1.5–3.7) | 0.34 (0.24–0.48) | 91 (85–95) | 41 (29–54) | 0.45 | 75.5 |
| LR on 6–10 formulae, cut point = 0.5 | 94 (89–97) | 69 (52–83) | 3.1 (1.9–4.9) | 0.09 (0.05–0.16) | 93 (88–96) | 73 (56–86) | 0.63 | 89.4 |
| LR on 6–10 formulae, Optimal cut point = 0.7 | 89 (83–93) | 90 (76–97) | 8.7 (3.4–21.9) | 0.13 (0.08–0.19) | 97 (94–99) | 65 (51–77) | 0.79 | 88.9 |
LR10, Logistic regression on 10 formulae; LR 1_5, Logistic regression on first 5 formulae; LR 6_10, Logistic regression on second 5 formulae; Cut, cut point; Optimal cut point, optimal cut point based on sensitivity and specificity in the ROC curve after logistic; CI, Confidence interval; SN, Sensitivity; SP, Specificity; LR +, Positive Likelihood Ratio; LR-, Negative Likelihood Ratio; PPV, Positive Predictive value; NPV, Negative Predictive value.
FIGURE 3(A) ROC curve for ten (A), first five (B) and 2nd five (C) new integrated weaning indices after multiple logistic regression based on validation data set. (B) ROC curve for sensitivity and specificity tradeoff for ten (A), first five (B), and 2nd five (C) new integrated weaning indices after multiple logistic regression based on validation data set.
Diagnostic indices for each proposed new integrated weaning indices based on validation data set.
| Formula | Cut point | SN (95% CI) | SP (95% CI) | LR + (95% CI) | LR-(95% CI) | PPV (95% CI) | NPV (95% CI) | Youden Index | Accuracy |
| First | 145.67 | 92 (90–94) | 45 (38–52) | 1.7 (1.5–1.9) | 0.18 (0.14–0.24) | 87 (84–89) | 59 (50–67) | 0.37 | 82.3 |
| Second | 161.68 | 99 (98–100) | 9 (5–14) | 1.09 (1.04–1.14) | 0.08 (0.03–0.21) | 81 (78–83) | 77 (55–92) | 0.08 | 80.9 |
| Third | 369.44 | 81 (78–83) | 70 (63–76) | 2.7 (2.2–3.3) | 0.28 (0.23–0.33) | 91 (89–93) | 48 (42–54) | 0.51 | 78.5 |
| Fourth | 379.04 | 98 (97–99) | 5 (2–9) | 1.04 (1.01–1.08) | 0.26 (0.11–0.60) | 80 (78–83) | 50 (27–73) | 0.03 | 79.6 |
| Fifth | 333.33 | 74 (71–77) | 24 (18–30) | 0.98 (0.89–1.07) | 0.9 (0.6–1.3) | 79 (76–82) | 19 (14–25) | 0.02 | 63.9 |
| Sixth | 338.51 | 78 (75–81) | 49 (42–56) | 1.5 (1.3–1.8) | 0.44 (0.36–0.54) | 86 (83–88) | 37 (31–43) | 0.27 | 72.4 |
| Seventh | 376.12 | 94 (92–96) | 12 (8–17) | 1.07 (1.01–1.13) | 0.51 (0.31–0.81) | 81 (80–83) | 33 (22–46) | 0.06 | 77.3 |
| Eighth | 839.87 | 70 (67–74) | 65 (57–71) | 1.9 (1.6–2.4) | 0.46 (0.40–0.54) | 89 (86–91) | 36 (31–41) | 0.35 | 69.1 |
| Ninth | 93.08 | 95 (93–96) | 13 (8–18) | 1.09 (1.03–1.15) | 0.42 (0.26–0.67) | 81 (78–83) | 38 (26–51) | 0.08 | 78.0 |
| Tenth | 138.22 | 90 (88–92) | 11 (6–16) | 1.01 (0.96–1.07) | 0.93 (0.59–1.45) | 80 (77–82) | 21 (14–31) | 0.01 | 73.8 |
CI, Confidence interval; SN, Sensitivity; SP, Specificity; LR +, Positive Likelihood Ratio; LR-, Negative Likelihood Ratio; PPV, Positive Predictive value; NPV, Negative Predictive value.
Diagnostic indices after multiple logistic regression model based on validation data set.
| Model | SN (95% CI) | SP (95% CI) | LR + (95% CI) | LR- (95% CI) | PPV (95% CI) | NPV (95% CI) | Youden Index | Accuracy |
| LR on 10 formulae, cut point = 0.5 | 94 (93–96) | 51 (44–58) | 1.9 (1.7–2.2) | 0.11 (0.08–0.15) | 88 (86–90) | 70 (62–77) | 0.45 | 85.5 |
| LR on 10 formulae, Optimal cut point = 0.8 | 85 (82–87) | 72 (65–78) | 3.0 (2.4–3.7) | 0.21 (0.18–0.26) | 92 (90–94) | 54 (48–61) | 0.57 | 82.0 |
| LR on 1–5 formulae, cut point = 0.5 | 93 (91–95) | 42 (35–49) | 1.6 (1.4–1.8) | 0.16 (0.12–0.22) | 86 (84–89) | 61 (52–69) | 0.35 | 82.7 |
| LR on 1–5 formulae, Optimal cut point = 0.9 | 79 (76–82) | 74 (67–80) | 3.1 (2.4–3.9) | 0.28 (0.23–0.33) | 92 (90–94) | 48 (42.54) | 0.53 | 78.3 |
| LR on 6–10 formulae, cut point = 0.5 | 99 (98–100) | 4 (2–8) | 1.04 (1.01–1.07) | 0.13 (0.04–0.42) | 80 (78–83) | 67 (35–90) | 0.03 | 80.0 |
| LR on 6–10 formulae, Optimal cut point = 0.8 | 73 (69–76) | 65 (57–71) | 2.0 (1.7–2.5) | 0.43 (0.37–0.50) | 89 (86–91) | 38 (32–43) | 0.38 | 70.9 |
LR10, Logistic regression on 10 formulae; LR 1_5, Logistic regression on first 5 formulae; LR 6_10, Logistic regression on second 5 formulae; Cut, cut point; Optimal cut point, optimal cut point based on sensitivity and specificity in the ROC curve after logistic; CI, Confidence interval; SN, Sensitivity; SP, Specificity; LR +, Positive Likelihood Ratio; LR-, Negative Likelihood Ratio; PPV, Positive Predictive value; NPV, Negative Predictive value.