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Simplified method for Euler buckling load of closely star-battened angle column about Y axis

机译:绕Y轴密接星形角柱的欧拉屈曲载荷的简化方法

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The Euler buckling load of a column is an important parameter to decide its ultimate axial compressive capacity by the column curves. When the closely star-battened angle column under compressive force is designed as an integrated single column according to the British and Chinese Codes, its Euler buckling load about Y axis is greatly overestimated. To solve this problem, firstly, a basic element of this column is seen as a frame composed of beams and the formula of its shear stiffness is derived based on the principle of virtual work. The formulas show that: (1) The shear rigidity of the column is not infinitely large as the integrated single columns; (2) The inflection point is not in the middle of the chord angle as the not closely battened column. Secondly, the method to calculate the Euler buckling load including the two properties is proposed. Finally, the above two properties are demonstrated vividly by a finite element model of beam elements, and the accuracy of the proposed method is proven by another finite element model of shell elements. (C) 2016 Elsevier Ltd. All rights reserved.
机译:圆柱的欧拉屈曲载荷是决定圆柱曲线最终轴向抗压能力的重要参数。根据英国和中国规范,将受压缩的星形密接角钢柱设计为整体式单柱时,会大大高估其沿Y轴的欧拉屈曲载荷。为了解决这个问题,首先,将这一列的基本元素视为由梁组成的框架,并根据虚功原理推导其抗剪刚度的公式。计算公式表明:(1)柱的抗剪刚度没有像集成单柱那样无限大。 (2)拐点不像板条那样紧密,不位于弦角的中间。其次,提出了包含两个特性的欧拉屈曲载荷的计算方法。最后,通过梁单元的有限元模型生动地证明了上述两个性质,并通过壳单元的另一有限元模型证明了该方法的准确性。 (C)2016 Elsevier Ltd.保留所有权利。

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