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一种计算收缩状态下粘结界面顺应性的方法:I类洞的验证

A method for calculating the compliance of bonded-interfaces under shrinkage: validation for Class I cavities.

作者信息

Rodrigues Flávia P, Lima Raul G, Muench Antonio, Watts David C, Ballester Rafael Y

机构信息

Department of Dental Materials and Prosthodontics, School of Dentistry, Institute of Science and Technology, UNESP - Univ Estadual Paulista, São José dos Campos, SP, Brazil; Biomaterials Unit, University of Birmingham, School of Dentistry, Birmingham, UK.

Department of Mechanical Engineering, University of São Paulo, School of Engineering, São Paulo, SP, Brazil.

出版信息

Dent Mater. 2014 Aug;30(8):936-44. doi: 10.1016/j.dental.2014.05.032. Epub 2014 Jun 18.

Abstract

OBJECTIVE

The compliance for tooth cavity preparations is not yet fully described in the literature. Thus, the objectives were to present a finite element (FE) method for calculating compliance and to apply this to peak shrinkage stress regions in model cavities restored with resin-composite.

METHODS

Three groups of FE-models were created, with all materials considered linear, homogeneous, elastic and isotropic: (a) a pair of butt-joint bonded cubic prisms (dentin/resin-composite), with dentin of known compliance (0.0666 μm/N). Free ends were fixed in the Z-axis direction. A 1% volumetric shrinkage was simulated for the resin-composite. Mean displacements in the Z direction at each node at the dentin-resin interface were calculated and divided by the sum of normal contact forces in Z for each node. (b) A series of more complex restored cavity configurations for which their compliances were calculated. (c) A set of 3D-FE beam models, of 4 mm × 2 mm cross-section with lengths from 2 to 10mm, were also analyzed under both tensile and bending modes.

RESULTS

The compliance calculated by FEM for the butt-joint prisms was 0.0652 μm/N and corresponded well to the analytical value (0.0666 μm/N). For more accurate representations of the phenomenon, such as the compliance of a cavity or any other complex structure, the use of the displacement-magnitude was recommended, as loading by isotropic contraction also produces transversal deformations. For the beam models, the compliance was strongly dependent upon the loading direction and was greater under bending than in tension.

SIGNIFICANCE

The method was validated for the compliance calculation of complex structures subjected to shrinkage stress such as Class I 'cavities'. The same FEM parameters could be applied to calculate the real compliance of any interface of complex structures. The compliance concept is improved by considering specific load directions.

摘要

目的

文献中尚未充分描述牙洞制备的顺应性。因此,本研究的目的是提出一种计算顺应性的有限元(FE)方法,并将其应用于用树脂复合材料修复的模型牙洞的峰值收缩应力区域。

方法

创建了三组有限元模型,所有材料均视为线性、均匀、弹性和各向同性:(a)一对对接粘结的立方棱柱(牙本质/树脂复合材料),牙本质的顺应性已知(0.0666μm/N)。自由端在Z轴方向固定。对树脂复合材料模拟1%的体积收缩。计算牙本质-树脂界面处每个节点在Z方向上的平均位移,并除以每个节点在Z方向上的法向接触力之和。(b)一系列更复杂的修复牙洞构型,并计算其顺应性。(c)还分析了一组横截面为4mm×2mm、长度为2至10mm的三维有限元梁模型在拉伸和弯曲模式下的情况。

结果

有限元法计算的对接棱柱的顺应性为0.0652μm/N,与分析值(0.0666μm/N)吻合良好。为了更准确地描述该现象,如牙洞或任何其他复杂结构的顺应性,建议使用位移大小,因为各向同性收缩加载也会产生横向变形。对于梁模型,顺应性强烈依赖于加载方向,弯曲时的顺应性大于拉伸时的顺应性。

意义

该方法在计算受收缩应力作用的复杂结构(如I类“牙洞”)的顺应性方面得到了验证。相同的有限元参数可用于计算复杂结构任何界面的实际顺应性。通过考虑特定的加载方向,顺应性概念得到了改进。

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