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A NEW DERIVATION OF THE BUCKLING THEORY OF THIN-WALLED BEAMS

机译:薄壁梁屈曲理论的新推导

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There existed two formulae at present for calculation of flexural-torsional buckling moments of thin-walled beams with monosymmetric Ⅰ-sections. This paper compared the stability theories from which these formulae were derived. This paper presented a buckling analysis of Ⅰ-sectional beams based on the stability theory of shells, which is certainly superior to the beam theories because fewer assumptions are adopted to establish the shell buckling theory. Totally 36 Ⅰ-sectional beams were analyzed using the FEM program ANSYS, among which 12 have doubly symmetrical sections, 12 tensile flange strengthened and 12 compressed flange enlarged. The element SHELL63 was used in the analysis. It was found that the shell buckling analysis verified the traditional formula, not the newer, seemly more rational theory. This paper presented a new derivation of the flexural-torsional buckling theory of thin-walled beams. This new derivation, which is in agreement with the results of shell buckling analysis, verified the traditional formula.
机译:目前有两个公式用于计算单对称Ⅰ型截面薄壁梁的弯扭屈曲力矩。本文比较了从中得出这些公式的稳定性理论。本文基于壳的稳定性理论对Ⅰ型截面梁进行了屈曲分析,由于建立壳屈曲理论的假设较少,因此它肯定优于梁理论。利用有限元程序ANSYS对36条Ⅰ型截面梁进行了分析,其中十二个截面具有双对称性,十二个受拉翼缘加强,十二个受压翼缘扩大。分析中使用了元素SHELL63。发现壳屈曲分析验证了传统公式,而不是更新的,似乎更合理的理论。本文提出了薄壁梁的弯扭屈曲理论的新推导。该新推导与壳屈曲分析的结果一致,验证了传统公式。

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