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Axisymmetric circumferential internal crack problem of a thick-walled cylinder with inner and outer claddings

机译:带有内外包层的厚壁圆筒的轴对称周向内部裂纹问题

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The elastostatic axisymmetric problem for a long thick-walled cylinder containing an axisymmetric circumferential internal crack with two claddings is considered. The claddings having different elastic properties than the hollow cylinder are assumed to be bonded to inner and outer Wall of the hollow cylinder. The problem is formulated in terms of a singular integral equation of a well known type, the derivative of the crack surface displacement being the density function, using the standard transform technique. By using appropriate quadrature formulas, the integral equation is reduced to a system of linear algebraic equations. This system is solved numerically and the related stress-intensity factors are calculated for the cases of hollow cylinder with two claddings bonded to inner and outer wall of the cylinder, a cladding bonded to inner wall of the cylinder, a cladding bonded to outer wall of the cylinder and no cladding under axial tensile load. The influence of the geometrical configuration, the claddings and internal crack length on the stress-intensity factors is shown graphically.
机译:考虑了带有两个包层的轴对称圆周内部裂纹的长壁厚圆柱体的弹性静力轴对称问题。假定具有与空心圆柱体不同的弹性的覆层粘结到空心圆柱体的内壁和外壁上。使用标准变换技术,用众所周知的类型的奇异积分方程来表示问题,裂纹表面位移的导数是密度函数。通过使用适当的正交公式,积分方程可简化为线性代数方程组。对该系统进行了数值求解,并计算了中空圆柱体的情况,其中两个圆柱体分别粘结在圆柱体的内壁和外壁上,一个圆柱体粘结在圆柱体的内壁上,一个圆柱体粘结在圆柱体的外壁上圆柱体,在轴向拉伸载荷下无覆层。图形显示了几何形状,包层和内部裂纹长度对应力强度因子的影响。

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