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The distributed dislocation method applied to the analysis of elastoplastic strain concentrations

机译:分布式位错方法在弹塑性应变浓度分析中的应用

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Conventionally, the use of continuous distributions of dislocations to model plasticity has been confined to the analysis of crack tip plasticity using linear arrays of dislocations, within the framework of plane analysis. By expanding this technique into a distribution of dislocation over an area, a method is developed to model the plasticity at stress raising features such as notches or holes under plane strain conditions. The method explicitly takes account of the boundary conditions by using a dislocation solution which accounts for the presence of the stress-raise itself. Other free boundaries may be modeled more approximately using boundary elements which also correctly include the presence of the stress raiser. The dislocations are distributed over finite sized cells, and the solutions found for the strain fields compare favorably with both finite element and bounding Neuber and Glinka results .
机译:通常,在平面分析的框架内,使用位错的连续分布来建模可塑性仅限于使用位错的线性阵列对裂纹尖端塑性进行分析。通过将该技术扩展为一个区域中位错的分布,开发了一种方法来模拟在平面应变条件下应力增加特征(例如,缺口或孔洞)下的塑性。该方法通过使用位错解决方案显式考虑了边界条件,该位错解决方案考虑了应力升高本身的存在。其他自由边界可以使用边界元素更近似地建模,这些边界元素也正确地包括应力提升器的存在。位错分布在有限大小的单元上,并且为应变场找到的解与有限元以及边界Neuber和Glinka结果均具有可比性。

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