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Analytical Solution to the Boundary Value Problem of Steady Creep of a Nonaxisymmetric Thick-Walled Tube under the Action of Internal Pressure

机译:内部压力作用下非共激厚壁管稳态蠕变边值问题的分析解

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摘要

The boundary value problem of the steady-state creep of a nonaxisymmetric thick-walled tube under the action of internal pressure is considered under the assumption that the material is incompressible for creep deformations. An approximate analytical solution of the problem by the small parameter method up to the third order of approximation, inclusively, for a plane deformed state is presented. The small parameter in the problem is the displacement of the centers of the inner and outer radii of the tube. The error in solving the problem is estimated by comparing the approximate analytical solution with a numerical solution obtained by the finite element method for some special cases. The analytical and numerical solutions for stresses are analyzed by dependence on the small parameter and the stress exponent of the steady-state creep. The error of the approximate analytical solution for the stress tensor components in the minimum cross section is analyzed in accordance with the industrial standards for the permissible deviation of the wall thickness in the industrial production of tubes.
机译:在该假设下考虑了在内部压力作用下的非共激厚壁管的稳态蠕变的边值问题在该蠕变变形的不可压缩的情况下考虑了内部压力的作用。呈现了通过小参数方法的近似分析解决问题,该方法由近似的三阶,包合地,用于平面变形状态。问题中的小参数是管的内部和外部半径的中心的位移。通过将近似分析解与通过用于一些特殊情况获得的有限元方法获得的数值溶液的近似分析解决方案来估计解决问题的误差。通过依赖于小参数和稳态蠕变的应力指数来分析应力的分析和数值溶液。根据工业生产在工业生产中的壁厚偏差的工业标准,分析了最小横截面中应力张量组分的近似分析解决方案的误差。

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