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Finite element analysis of three common tensile tests with induced flaws.

机译:三种常见的带有缺陷的拉伸试验的有限元分析。

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摘要

Three common tests to evaluate the tensile strength of dental composites are the three point bending, four point bending, and biaxial flexural test. The protocol for these tests are laid out in the ASTM standards D790 and ISO 6872. The purpose of this study is to investigate these tests for mathematical validity when compared to finite element analysis solutions as well as explore the effect of induced flaws on the outcome of these tests. The tests were modeled using the finite element analysis program Cosmos/M 2.5 following the ASDM and ISO standards. Flaws were introduced into the test by randomly assigning two, five, and ten percent of the samples elements with the material properties of air, which would represent voids, in the sample. Twenty tests were conducted for each flaw group. The FEA of the three and four point bending tests was found to be in agreement with the analog equations (analog S = 750, FEA 3 point bending = 759, FEA 4 point bending = 754) while the biaxial flexure test stress was found to be lower then the analog equation (analog S = 76, FEA S = 57.5). The randomness of the flaws produced a variation in the data points that appeared to fit the Weibull distribution. An increasing the flaw percentage, which may lead to larger flaw size, produced little change in the characteristic strength but significant decreases in the Weibull modulus (m). The differences between 2, 5, and 10 percent flaw distribution in the Weibull modulus are significant at the 80% confidence level. This confirms Weibull's assertion that flaws influence the Weibull modulus more then the characteristic strength.
机译:评估牙科复合材料拉伸强度的三种常见测试是三点弯曲,四点弯曲和双轴弯曲测试。这些测试的协议已在ASTM标准D790和ISO 6872中列出。本研究的目的是研究与有限元分析解决方案相比时这些测试的数学有效性,并探讨导致缺陷对结果的影响。这些测试。使用遵循ASDM和ISO标准的有限元分析程序Cosmos / M 2.5对测试进行建模。通过随机分配2%,5%和10%的样品元素具有空气的材料属性(代表样品中的空隙),将缺陷引入到测试中。每个缺陷组进行了二十次测试。发现三点和四点弯曲测试的FEA与模拟方程式(模拟S = 750,FEA 3点弯曲= 759,FEA 4点弯曲= 754)一致,而双轴弯曲测试应力为低于模拟方程式(模拟S = 76,FEA S = 57.5)。缺陷的随机性在数据点上产生了变化,这些数据点似乎符合威布尔分布。裂纹百分比的增加(可能导致更大的裂纹尺寸)在特征强度方面几乎没有变化,而在威布尔模量(m)方面却有明显降低。威布尔模量的2%,5%和10%缺陷分布之间的差异在80%的置信度水平上很明显。这证实了威布尔的断言,即缺陷对威布尔模量的影响远大于特征强度。

著录项

  • 作者

    Thomas, Robert Lawrence.;

  • 作者单位

    University of Illinois at Chicago.;

  • 授予单位 University of Illinois at Chicago.;
  • 学科 Engineering Biomedical.; Engineering Mechanical.; Health Sciences Dentistry.
  • 学位 M.S.
  • 年度 2002
  • 页码 60 p.
  • 总页数 60
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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