基于Voronoi镶嵌的改进骨小梁模型。

Yijun Zhou, P. Isaksson, C. Persson
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摘要

背景与目的准确的骨小梁的数值和物理模型,正确地代表其复杂性和可变性,可能在开发新的骨锚定种植体方面非常有利,例如,由于真骨的可用性有限。文献中已经报道了几种基于Voronoi镶嵌的多孔模型,试图模拟小梁骨。然而,这些模型仅限于晶格棒状结构,仅在结构上代表非常高孔隙率的小梁骨。本研究的目的是提供一个改进的模型,更能代表不同孔隙度的小梁骨。方法利用布尔运算合并缩放后的Voronoi细胞,从而引入不同的结构模式,控制孔隙度和一定程度的各向异性。使用分析估计、数值模拟和3d打印结构的实验压缩测试来评估结构的机械性能。通过与先前研究中描述的小梁骨的一些关键几何特征进行比较,评估了所开发模型表征小梁骨的能力。结果该模型提供了在相对低孔隙度以及板状和棒状结构下提供孔隙互连性的可能性。所生成模型的力学性能可通过数值模拟和分析方法进行预测。在相同孔隙度下,其渗透率优于Sawbones。这些模型还显示了匹配关键几何特征的一些椎体结构的能力。结论采用Voronoi镶嵌和布尔运算,成功建立了一种改进的模拟骨小梁结构的数值模型。通过提供更多样化和代表性的小梁骨结构,这有望使计算和实验研究受益。
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An improved trabecular bone model based on Voronoi tessellation.
BACKGROUND AND OBJECTIVE Accurate numerical and physical models of trabecular bone, correctly representing its complexity and variability, could be highly advantageous in the development of e.g. new bone-anchored implants due to the limited availability of real bone. Several Voronoi tessellation-based porous models have been reported in the literature, attempting to mimic the trabecular bone. However, these models have been limited to lattice rod-like structures, which are only structurally representative of very high-porosity trabecular bone. The objective of this study was to provide an improved model, more representative of trabecular bone of different porosity. METHODS Boolean operations were utilized to merge scaled Voronoi cells, thereby introducing different structural patterns, controlling porosity and to some extent anisotropy. The mechanical properties of the structures were evaluated using analytical estimations, numerical simulations, and experimental compression tests of 3D-printed versions of the structures. The capacity of the developed models to represent trabecular bone was assessed by comparing some key geometric features with trabecular bone characterized in previous studies. RESULTS The models gave the possibility to provide pore interconnectivity at relatively low porosities as well as both plate- and rod-like structures. The mechanical properties of the generated models were predictable with numerical simulations as well as an analytical approach. The permeability was found to be better than Sawbones at the same porosity. The models also showed the capability of matching e.g. some vertebral structures for key geometric features. CONCLUSIONS An improved numerical model for mimicking trabecular bone structures was successfully developed using Voronoi tessellation and Boolean operations. This is expected to benefit both computational and experimental studies by providing a more diverse and representative structure of trabecular bone.
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