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Elastic-plastic fracture analysis of stiffened plate under bending load

机译:弯曲载荷作用下加劲板的弹塑性断裂分析

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Compared with plane fracture problem, elastic-plastic fracture problem of stiffened plate under bending has its particularity and inevitability for research, and its essence is a three-dimensional fracture mechanics problem. The aim of this paper is to develop a method to analyze bending elastic-plastic fracture of stiffened plates with crack in plate based on Dugdale model, combined with the Paris displacement formula and generalized variational principle, and the three-dimensional fracture problem is transformed into a two-dimensional problem. The Paris displacement formula and generalized variational principle are applied to calculate the displacement of a stiffened plate with central-through crack under uniaxial moment and yield strength in plastic zone. By discretizing stiffened plate into stiffener and plate, the generalized variational principle is combined with deformation compatibility equation to define the node shearing effect of the stiffener. Numerical simulation is carried out by finite element software ANSYS, a procedure for determination of crack-tip plastic zone and crack tip opening displacement (CTOD) has been proposed for stiffened plates with different stiffness, allowing for the existence of a central through crack in the plate, the results from the theoretical model are compared with those of the finite element results. The validity of the developed method is demonstrated by comparing with the FEM results in an illustrative example. It is found that the results from the method agree well with those from the FEM. It is shown that the theoretical model results are reliable compared with those from FEM. The model well reflects the fracture behavior of stiffened plate and the anti-crack property of stiffener; the results have important significance in the low cycle fatigue research on hull structures.
机译:与平面断裂问题相比,加筋板在弯曲状态下的弹塑性断裂问题具有其特殊性和研究的必然性,其实质是三维断裂力学问题。本文旨在基于Dugdale模型,结合Paris位移公式和广义变分原理,开发一种分析带有板裂纹的加筋板弯曲弹塑性断裂的方法,并将三维断裂问题转化为一个二维问题。应用巴黎位移公式和广义变分原理,计算了单轴弯矩作用下加筋区域中塑性区屈服强度下加筋板的位移。通过将加劲板离散化为加劲肋和板,将广义变分原理与变形相容方程相结合,以定义加劲肋的节点剪切效应。通过有限元软件ANSYS进行数值模拟,提出了一种确定具有不同刚度的加劲板的裂纹尖端塑性区和裂纹尖端张开位移(CTOD)的程序,从而允许在中心存在中心贯通裂纹。板,理论模型的结果与有限元结果进行比较。通过在一个说明性示例中与FEM结果进行比较,证明了所开发方法的有效性。结果发现,该方法的结果与FEM的结果吻合良好。结果表明,理论模型结果与有限元法相比是可靠的。该模型很好地反映了加劲板的断裂行为和加劲肋的抗裂性能。研究结果对船体结构低周疲劳研究具有重要意义。

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