Healthc Inform Res.  2010 Dec;16(4):224-230. 10.4258/hir.2010.16.4.224.

Support Vector Regression-based Model to Analyze Prognosis of Infants with Congenital Muscular Torticollis

Affiliations
  • 1Biomedical Information Technology Center, Keimyung University, Daegu, Korea.
  • 2Department of Medical Informatics, Keimyung University School of Medicine, Daegu, Korea.
  • 3Department of Biomedical Engineering, Keimyung University School of Medicine, Daegu, Korea.
  • 4Department of Internal Medicine, Keimyung University School of Medicine, Daegu, Korea. ynkim@dsmc.or.kr

Abstract


OBJECTIVES
Congenital muscular torticollis, a common disorder that refers to the shortening of the sternocleidomastoid in infants, is sensitive to correction through physical therapy when treated early. If physical therapy is unsuccessful, surgery is required. In this study, we developed a support vector regression model for congenital muscular torticollis to investigate the prognosis of the physical therapy treatent in infants.
METHODS
Fifty-nine infants with congenital muscular torticollis received physical therapy until the degree of neck tilt was less than 5degrees. After treatment, the mass diameter was reevaluated. Based on the data, a support vector regression model was applied to predict the prognoses.
RESULTS
10-, 20-, and 50-fold cross-tabulation analyses for the proposed model were conducted based on support vector regression and conventional multi-regression method based on least squares. The proposed methodbased on support vector regression was robust and enabled the effective analysis of even a small amount of data containing outliers.
CONCLUSIONS
The developed support vector regression model is an effective prognostic tool for infants with congenital muscular torticollis who receive physical therapy.

Keyword

Support Vector Regression; Mass Diameter; Prediction Model; Torticollis

MeSH Terms

Humans
Infant
Least-Squares Analysis
Neck
Prognosis
Torticollis
Torticollis

Figure

  • Figure 1 Difference of regression according to outlier.

  • Figure 2 Example of support vector regression with Gaussian radial basis function.

  • Figure 3 Architecture of support vector regression.


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