Evidence of three-dimensional variability in scoliotic curves

被引:14
|
作者
Carpineta, L
Labelle, H
机构
[1] Univ Montreal, Dept Orthopaed, Hop St Justine, Montreal, PQ H3T 1C5, Canada
[2] Univ Montreal, Pediat Res Ctr, Hop St Justine, Montreal, PQ H3T 1C5, Canada
[3] McGill Univ, Ctr Hlth, Dept Radiol, Montreal, PQ H3A 2T5, Canada
关键词
D O I
10.1097/01.blo.0000072462.53786.96
中图分类号
R826.8 [整形外科学]; R782.2 [口腔颌面部整形外科学]; R726.2 [小儿整形外科学]; R62 [整形外科学(修复外科学)];
学科分类号
摘要
In the current study, 98 patients with idiopathic scoliosis were selected for analysis. The object of this study was to determine whether three-dimensional variability exists within each class of the King classification, and to evaluate the currently used King classification in its ability to categorize different scolioses adequately. Anteroposterior and lateral radiographs were digitized, and three-dimensional models were reconstructed for each spine. Several parameters were recorded for each individual: age, gender, four Cobb angles, (1) anteroposterior, (2) lateral, (3) maximum (Cobb angle at the plane of maximum deformity), and (4) minimum (Cobb angle at the plane of minimum deformity), and the orientation of the planes of maximum and minimum deformity. Most of the curves were kyphotic, but a small percentage in each class were hypokyphotic or lordotic. This was not seen in the analysis in which the individual King classes were compared. It was seen, however, when the authors reanalyzed the data after having pooled the subjects and reclassified them according to presence or absence of kyphosis. The King classification was shown to be inadequate for describing spinal deformities in three dimensions, because different variants of sagittal spine configurations were seen which can look identical on the anteroposterior view. Therefore, the need for a new three-dimensional classification, which takes this variability into account, is established.
引用
收藏
页码:139 / 148
页数:10
相关论文
共 50 条
  • [1] Three-Dimensional Classification of Thoracic Scoliotic Curves
    Sangole, Archana P.
    Aubin, Carl-Eric
    Labelle, Hubert
    Stokes, Ian A. F.
    Lenke, Lawrence G.
    Jackson, Roger
    Newton, Peter
    [J]. SPINE, 2009, 34 (01) : 91 - 99
  • [2] Three-dimensional Subclassification of Lenke Type 1 Scoliotic Curves
    Duong, Luc
    Mac-Thiong, Jean-Marc
    Cheriet, Farida
    Labelle, Hubert
    [J]. JOURNAL OF SPINAL DISORDERS & TECHNIQUES, 2009, 22 (02): : 135 - 143
  • [3] Flexibility in the scoliotic spine: Three-dimensional analysis
    Matsumoto, T
    Kitahara, H
    Minami, S
    Takahashi, K
    Yamagata, M
    Moriya, H
    Tamaki, T
    [J]. JOURNAL OF SPINAL DISORDERS, 1997, 10 (02): : 125 - 131
  • [4] A mathematical expression of three-dimensional configuration of the scoliotic spine
    Kanayama, M
    Tadano, S
    Kaneda, K
    Ukai, T
    Abumi, K
    [J]. JOURNAL OF BIOMECHANICAL ENGINEERING-TRANSACTIONS OF THE ASME, 1996, 118 (02): : 247 - 252
  • [5] A study of three-dimensional curves
    Mardia, KV
    Baczkowski, AJ
    Feng, X
    Millner, PA
    [J]. JOURNAL OF APPLIED STATISTICS, 1996, 23 (01) : 139 - 148
  • [6] Three-dimensional measurement of wedged scoliotic vertebrae and intervertebral disks
    Aubin C.-E.
    Dansereau J.
    Petit Y.
    Parent F.
    De Guise J.A.
    Labelle H.
    [J]. European Spine Journal, 1998, 7 (1) : 59 - 65
  • [7] Using three-dimensional difference maps to assess changes in scoliotic deformities
    D. C. Berg
    D. L. Hill
    V. J. Raso
    E. Lou
    T. Church
    M. J. Moreau
    J. K. Mahood
    [J]. Medical and Biological Engineering and Computing, 2002, 40 : 290 - 295
  • [8] Bertrand curves in the three-dimensional sphere
    Lucas, Pascual
    Antonio Ortega-Yaguees, Jose
    [J]. JOURNAL OF GEOMETRY AND PHYSICS, 2012, 62 (09) : 1903 - 1914
  • [9] Rectifying curves in the three-dimensional sphere
    Lucas, Pascual
    Antonio Ortega-Yaguees, Jose
    [J]. JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2015, 421 (02) : 1855 - 1868
  • [10] Rational Curves in the Three-dimensional Sphere
    Georgiev, Georgi H.
    [J]. APPLICATIONS OF MATHEMATICS IN ENGINEERING AND ECONOMICS, 2010, 1293 : 133 - 140