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Euler critical force calculation for laced columns

机译:夹层柱的欧拉临界力计算

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The paper presents a method of solving the buckling problem of laced column as a statically indeterminate structure without analyzing determinants of high order. The flexural and torsional buckling problems of laced column are reduced to the two-point boundary value problem for a difference equation system. The value of Euler critical load is determined as a result of analyzing the fourth order determinant for column with any degree of static indeterminacy. The solution is based on the method of initial values. Stability of columns with any types of lattice (crosswise, serpentine, with batten struts); with any number of lattice panels and with variable lattice spacing can be examined by this manner. The analogy between the flexural and torsional buckling of the laced column is established. It enables one to use the same relations for consideration of both kinds of buckling. The obtained numerical results show that the Euler critical loads calculated by this method can be substantially differed from those based on the approximated Engesser ' s approach. A PC program for checking stability of laced column by designer can be developed on the basis of the present method.
机译:本文提出了一种解决方法,即在不分析高阶行列式的情况下解决作为固定结构的带固定柱的屈曲问题的方法。对于差分方程组,带夹柱的弯曲和扭转屈曲问题被简化为两点边值问题。欧拉临界载荷的值是通过分析具有任意静态不确定性的圆柱的四阶行列式确定的。该解决方案基于初始值的方法。具有任何类型的晶格(横向,蛇形和板条撑杆)的圆柱的稳定性;可以通过这种方式检查具有任意数量的格子板和可变格子间距的产品。建立了带夹柱的弯曲屈曲和扭转屈曲的类比。它使人们可以使用相同的关系来考虑两种屈曲。所得的数值结果表明,用这种方法计算出的欧拉临界载荷与基于近似恩格斯方法的临界载荷有很大的不同。在本方法的基础上,可以开发出一种由设计人员检查夹层柱稳定性的PC程序。

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