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使用牙周膜各向同性和各向异性模型对牙齿移动性进行的有限元比较研究。有限元法。

A comparative FEM-study of tooth mobility using isotropic and anisotropic models of the periodontal ligament. Finite Element Method.

作者信息

Provatidis C G

机构信息

Department of Mechanical Engineering, National Technical University of Athens, 9 Heroon Polytechniou Avenue, Zografos Campus, 15773 Athens, Greece.

出版信息

Med Eng Phys. 2000 Jun;22(5):359-70. doi: 10.1016/s1350-4533(00)00055-2.

Abstract

Orthodontic tooth movement is usually characterized by two centres: the centre of resistance and the centre of rotation. A literature survey shows that both centres vary to a significant extent in both clinical and computational experiments. This paper reports on studies upon five different hypothetical mechanical representations of the periodontal ligament (PDL) which plays the most significant role in tooth mobility. The first model considers the PDL as an isotropic and linear-elastic continuum without fibres; it also discusses some preliminary visco-elastic aspects. The next three models assume a nonlinear and anisotropic material composed of fibres only that are arranged in three different orientations, two hypothetical that have appeared previously in the literature and one more consistent with actual morphological data. The fifth model considers the PDL as an orthotropic material consisting of both a continuum and of fibres. Results were obtained by applying the Finite Element Method (FEM) on a maxillary central incisor. It was found that the isotropic linear-elastic PDL leads to occlusal positions of both centres in comparison with those obtained through the well-known Burstone's theoretical formula, while histological anisotropic fibres locate them apically and eccentrically.

摘要

正畸牙齿移动通常以两个中心为特征

阻力中心和旋转中心。文献调查表明,在临床和计算实验中,这两个中心都有很大程度的变化。本文报道了对牙周膜(PDL)五种不同假设力学模型的研究,牙周膜在牙齿移动中起着最重要的作用。第一个模型将牙周膜视为无纤维的各向同性和线弹性连续体;它还讨论了一些初步的粘弹性方面。接下来的三个模型假设材料是非线性且各向异性的,仅由纤维组成,这些纤维排列成三种不同的方向,其中两种假设先前已出现在文献中,另一种与实际形态学数据更一致。第五个模型将牙周膜视为由连续体和纤维组成的正交各向异性材料。通过对上颌中切牙应用有限元方法(FEM)获得了结果。结果发现,与通过著名的伯斯顿理论公式获得的结果相比,各向同性线弹性牙周膜会导致两个中心的咬合位置,而组织学上各向异性的纤维会使它们位于根尖和偏心位置。

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