| Literature DB >> 31905459 |
Kota Watanabe1, Yoshimitsu Aoki2, Morio Matsumoto1.
Abstract
The use of artificial intelligence (AI) as a tool supporting the diagnosis and treatment of spinal diseases is eagerly anticipated. In the field of diagnostic imaging, the possible application of AI includes diagnostic support for diseases requiring highly specialized expertise, such as trauma in children, scoliosis, symptomatic diseases, and spinal cord tumors. Moiré topography, which describes the 3-dimensional surface of the trunk with band patterns, has been used to screen students for scoliosis, but the interpretation of the band patterns can be ambiguous. Thus, we created a scoliosis screening system that estimates spinal alignment, the Cobb angle, and vertebral rotation from moiré images. In our system, a convolutional neural network (CNN) estimates the positions of 12 thoracic and 5 lumbar vertebrae, 17 spinous processes, and the vertebral rotation angle of each vertebra. We used this information to estimate the Cobb angle. The mean absolute error (MAE) of the estimated vertebral positions was 3.6 pixels (~5.4 mm) per person. T1 and L5 had smaller MAEs than the other levels. The MAE per person between the Cobb angle measured by doctors and the estimated Cobb angle was 3.42°. The MAE was 4.38° in normal spines, 3.13° in spines with a slight deformity, and 2.74° in spines with a mild to severe deformity. The MAE of the angle of vertebral rotation was 2.9°±1.4°, and was smaller when the deformity was milder. The proposed method of estimating the Cobb angle and AVR from moiré images using a CNN is expected to enhance the accuracy of scoliosis screening.Entities:
Keywords: Adolescent idiopathic scoliosis; Artificial intelligence; Cobb angle; Estimation; Moiré; Vertebral rotation
Year: 2019 PMID: 31905459 PMCID: PMC6945007 DOI: 10.14245/ns.1938426.213
Source DB: PubMed Journal: Neurospine ISSN: 2586-6591
Fig. 1.Estimation of the positions of vertebral bodies by a convolutional neural network (CNN). To develop this system, which can estimate the positions of 17 vertebral bodies on moiré images, moiré image–radiograph pairs from the same people were collected for machine learning by a CNN. 2D, 2-dimensional.
Fig. 2.Measurement of the Cobb angle from the estimated position of vertebral bodies. To measure the Cobb angle, a curve was first fit to the 17 positions of vertebrae using a cubic B-spline, and then the angles were calculated between the 2 lines perpendicular to the curve at the midpoint between the top criterion vertebra and the vertebra above it.
Mean absolute error and standard deviation of estimated Cobb angle
| Variable | Mean absolute error ± SD |
|---|---|
| All | 3.42° ± 2.64° |
| Normal (Cobb angle ≤ 10°) | 4.38° ± 3.11° |
| Mild deformity (10° < Cobb angle ≤ 20°) | 3.13° ± 2.22° |
| Severe deformity (20° < Cobb angle) | 2.74° ± 2.37° |
SD, standard deviation.
Fig. 3.Angle of vertebral rotation. The angle of vertebral rotation was defined as the angle formed by a vertical line and the line connecting the center of a vertebral body and the tip of the spinous process, in the transverse plane. The depth (l) was obtained from adolescent idiopathic scoliosis patients who required surgical treatment.
Fig. 4.Estimated vertebral rotation. The black line on the center connects the center of gravity of each vertebral body. The white lines on the center connect the center of gravity and the spinous process. The line on the left indicates the angle of vertebral rotation at each vertebra.
Mean absolute error of absolute vertebral rotation angle between the estimation positions and the ground truth
| Vertebral rotation angle | Mean absolute error ± SD |
|---|---|
| All | 2.9° ± 1.4° |
| AVR | |
| < 5° | 2.0° ± 1.8° |
| ≥ 5°, < 10° | 4.3° ± 2.5° |
| ≥ 10°, < 15° | 6.5° ± 3.2° |
| ≥ 15° | 12.7° ± 5.9° |
SD, standard deviation; AVR, angle of vertebral rotation.