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. 2018 Apr;15(4):3225-3230.
doi: 10.3892/etm.2018.5848. Epub 2018 Feb 7.

Finite element analysis of compression fractures at the thoracolumbar junction using models constructed from medical images

Affiliations

Finite element analysis of compression fractures at the thoracolumbar junction using models constructed from medical images

Daisuke Nakashima et al. Exp Ther Med. 2018 Apr.

Abstract

Vertebral fractures commonly occur at the thoracolumbar junction. These fractures can be treated with mild residual deformity in many cases, but are reportedly associated with increased risk of secondary vertebral fractures. In the present study, a three-dimensional (3D) whole spine model was constructed using the finite element method to explore the mechanism of development of compression fractures. The 3D model of the whole spine, from the cervical spine to the pelvis, was constructed from computed tomography (CT) images of an adult male. Using a normal spine model and spine models with compression fractures at the T11, T12 or L1 vertebrae, the distribution of strain was analyzed in the vertebrae after load application. The normal spine model demonstrated greater strain around the thoracolumbar junction and the middle thoracic spine, while the compression fracture models indicated focused strain at the fracture site and adjacent vertebrae. Increased load time resulted in the extension of the strain region up to the middle thoracic spine. The present findings, that secondary vertebral fractures commonly occur around the fracture site, and may also affect the thoracic vertebrae, are consistent with previous clinical and experimental results. These results suggest that follow-up examinations of compression fractures at the thoracolumbar junction should include the thoracic spine and adjacent vertebrae. The current data also demonstrate that models created from CT images can be used for various analyses.

Keywords: computed tomography; finite element method; secondary vertebral fracture; spinal compression fracture; thoracolumbar junction.

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Figures

Figure 1.
Figure 1.
Normal model construction. (A) Cortical bone, (B) cancellous bone and (C) intervertebral discs were mapped from computed tomography images.
Figure 2.
Figure 2.
Compression model construction. (A) The T11 10° compression fracture model was created by trimming the cranial and caudal surfaces of the T11 vertebrae by 5° each. (B) The T11 20° compression fracture model was created by trimming the cranial and caudal surfaces of the T11 vertebrae by 10° each.
Figure 3.
Figure 3.
Computer model of load application after 0.004 sec. (A) Normal spine model. (B) T11 10° compression fracture model. (C) T11 20° compression fracture model. (D) T12 10° compression fracture model. (E) T12 20° compression fracture model. (F) L1 10° compression fracture model. (G) L1 20° compression fracture model.
Figure 4.
Figure 4.
Computer model of load application after 0.01 sec. (A) Normal spine model. (B) T11 10° compression fracture model. (C) T11 20° compression fracture model. (D) T12 10° compression fracture model. (E) T12 20° compression fracture model. (F) L1 10° compression fracture model. (G) L1 20° compression fracture model.
Figure 5.
Figure 5.
Minimum principal strain after 0.004 sec. (A) Normal spine model. (B) T11 10° compression fracture model. (C) T11 20° compression fracture model. (D) T12 10° compression fracture model. (E) T12 20° compression fracture model. (F) L1 10° compression fracture model. (G) L1 20° compression fracture model.
Figure 6.
Figure 6.
Minimum principal strain after 0.01 sec. (A) Normal spine model. (B) T11 10° compression fracture model. (C) T11 20° compression fracture model. (D) T12 10° compression fracture model. (E) T12 20° compression fracture model. (F) L1 10° compression fracture model. (G) L1 20° compression fracture model.

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