TY - JOUR
T1 - A novel mathematical model to predict prognosis of burnt patients based on logistic regression and support vector machine
AU - Huang, Yinghui
AU - Zhang, Lei
AU - Lian, Guan
AU - Zhan, Rixing
AU - Xu, Rufu
AU - Huang, Yan
AU - Mitra, Biswadev
AU - Wu, Jun
AU - Luo, Gaoxing
PY - 2016/3/1
Y1 - 2016/3/1
N2 - Objective To develop a mathematical model of predicting mortality based on the admission characteristics of 6220 burn cases. Methods Data on all the burn patients presenting to Institute of Burn Research, Southwest Hospital, Third Military Medical University from January of 1999 to December of 2008 were extracted from the departmental registry. The distributions of burn cases were scattered by principal component analysis. Univariate associations with mortality were identified and independent associations were derived from multivariate logistic regression analysis. Using variables independently and significantly associated with mortality, a mathematical model to predict mortality was developed using the support vector machine (SVM) model. The predicting ability of this model was evaluated and verified. Results The overall mortality in this study was 1.8%. Univariate associations with mortality were identified and independent associations were derived from multivariate logistic regression analysis. Variables at admission independently associated with mortality were gender, age, total burn area, full thickness burn area, inhalation injury, shock, period before admission and others. The sensitivity and specificity of logistic model were 99.75% and 85.84% respectively, with an area under the receiver operating curve of 0.989 (95% CI: 0.979-1.000; p < 0.01). The model correctly classified 99.50% of cases. The subsequently developed support vector machine (SVM) model correctly classified nearly 100% of test cases, which could not only predict adult group but also pediatric group, with pretty high robustness (92%-100%). Conclusion A mathematical model based on logistic regression and SVM could be used to predict the survival prognosis according to the admission characteristics.
AB - Objective To develop a mathematical model of predicting mortality based on the admission characteristics of 6220 burn cases. Methods Data on all the burn patients presenting to Institute of Burn Research, Southwest Hospital, Third Military Medical University from January of 1999 to December of 2008 were extracted from the departmental registry. The distributions of burn cases were scattered by principal component analysis. Univariate associations with mortality were identified and independent associations were derived from multivariate logistic regression analysis. Using variables independently and significantly associated with mortality, a mathematical model to predict mortality was developed using the support vector machine (SVM) model. The predicting ability of this model was evaluated and verified. Results The overall mortality in this study was 1.8%. Univariate associations with mortality were identified and independent associations were derived from multivariate logistic regression analysis. Variables at admission independently associated with mortality were gender, age, total burn area, full thickness burn area, inhalation injury, shock, period before admission and others. The sensitivity and specificity of logistic model were 99.75% and 85.84% respectively, with an area under the receiver operating curve of 0.989 (95% CI: 0.979-1.000; p < 0.01). The model correctly classified 99.50% of cases. The subsequently developed support vector machine (SVM) model correctly classified nearly 100% of test cases, which could not only predict adult group but also pediatric group, with pretty high robustness (92%-100%). Conclusion A mathematical model based on logistic regression and SVM could be used to predict the survival prognosis according to the admission characteristics.
KW - Burn injury
KW - Prediction of prognosis
KW - Risk factors
KW - Support vector machine
UR - http://www.scopus.com/inward/record.url?scp=84960101315&partnerID=8YFLogxK
U2 - 10.1016/j.burns.2015.08.009
DO - 10.1016/j.burns.2015.08.009
M3 - Article
AN - SCOPUS:84960101315
SN - 0305-4179
VL - 42
SP - 291
EP - 299
JO - Burns
JF - Burns
IS - 2
ER -