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Investigations of strain and stress state and capacity in short cylindrical shells under internal pressure

机译:内部压力下短圆柱壳体应变和应力状态和容量的研究

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In the paper it has been assumed that a triaxial stress and strain state occurs in a shell. The finite element method was used and owing to that digitization of the problem was possible. Such digitization was necessary for a numerical analysis of the moment stress state in the shell. On the ground of physical relations of the Prandtl-Reuss plastic flow theory an algorithm was formulated. The algorithm was a basis of calculating strains and stresses and determining capacity in a short cylindrical shell with rigid bottoms. The shell was subject to internal pressure. Experiments were carried out, as well. The results obtained with: equations of the membraneous shell theory, using plastic flow theory, relations of the finite element method, takingthe moment state in the shell into consideration were compared with the results of experiments. From the obtained strain curve for a given material the necessary parameters for calculations were determined. It has been shown that the experimental results approximately confirm the results obtained with the finite element method. The results obtained with the membraneous theory of shells are considerably different1 mainly in the area adjoining on the rigid flanges.
机译:在本文中,已经假设在壳中发生三轴应力和应变状态。使用有限元方法,并且由于问题的数字化是可能的。这种数字化对于壳体中的力矩应力状态的数值分析是必要的。在Prandtl-Reuss塑料流动理论的物理关系的基础上,配制了一种算法。该算法是计算菌株和应力的基础,以及具有刚性底部的短圆柱壳中的能力。壳体受内压。还进行了实验。用:膜壳理论的方程式获得的结果,使用塑料流动理论,有限元方法的关系,考虑到壳体中的时刻状态,与实验结果进行了比较。从所获得的应变曲线对于给定材料,确定了计算的必要参数。已经表明,实验结果大致证实了用有限元方法获得的结果。用掩膜理论获得的结果主要不同于刚性法兰的区域。

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