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首页> 外文期刊>Strength of Materials >PROBLEM OF LARGE DISPLACEMENTS OF BURIED PIPELINES. PART 1. WORKING OUT A NUMERICAL PROCEDURE
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PROBLEM OF LARGE DISPLACEMENTS OF BURIED PIPELINES. PART 1. WORKING OUT A NUMERICAL PROCEDURE

机译:埋管的大位移问题。第1部分。计算数字程序

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摘要

An effective numerical iteration procedure has been worked out for the analysis of the stress-strain state of a flat pipeline in a medium with allowance for possible presence of supports and branches. The governing equilibrium equations and geometrical equations used have been written in geometrically nonlinear formulation and supplemented with boundary conditions, obtained analytically for a semi-infinite pipeline under transverse-longitudinal elastic bending. The article considers an elastoplastic law of interaction between pipeline and the ground with the possibility of additional limitation of absolute pipeline displacements. The computational algorithm is based on the concepts of corrective and basic solution. Basic solution is refined in each iteration step using corrective solution. Corrective solution is direct solution of a system of linearized equations, in which, e.g., basic displacements of pipeline are used to determine forces of interaction between the pipe and the ground. The algorithm uses an efficient method of run in each iteration step, which minimizes the number of unknowns. The results of the calculations are compared with numerical and theoretical solutions presented in publications: cantilever curling by the action of end bending moment; laying of an underwater pipeline; stability loss in air, etc.
机译:已经设计出一种有效的数值迭代程序,用于分析介质中扁平管道的应力-应变状态,并考虑到可能存在支撑和分支的情况。所使用的支配平衡方程和几何方程以几何非线性公式编写,并补充了边界条件,该边界条件是通过分析半无限管道在横向-纵向弹性弯曲下获得的。本文考虑了管道与地面之间相互作用的弹塑性定律,并可能进一步限制管道的绝对位移。该计算算法基于纠正和基本解决方案的概念。基本解决方案在每个迭代步骤中使用纠正性解决方案进行完善。校正解是线性方程组的直接解,其中,例如,管道的基本位移用于确定管道与地面之间的相互作用力。该算法在每个迭代步骤中使用一种高效的运行方法,该方法可以最大程度地减少未知数。计算结果与出版物中给出的数值和理论解进行了比较:悬臂在端部弯矩作用下卷曲;铺设水下管道;空气中的稳定性损失等

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