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Shear and bending flexibility in closed-form moment solutions for continuous beams and bridge structures

机译:连续梁和桥梁结构闭合力矩解决方案中的剪切和弯曲柔性

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摘要

Shear deformations can affect final member-end-moments for statically indeterminate continuous beams and frame structures, though for typical civil engineering structures their effect is small and moments can be based on flexural deformations only. When a member is deep relative to span length, however, shear deformations should be considered in the analysis. This can be included in the stiffness method and in a modified form of moment distribution where the carry-over factor is less than one-half due to the added flexibility from shear. In a prior paper the first author presented a new approach for solving statically indeterminate beams and bridge frames, with final end moments given in closed-form expressions. The advantages of this new approach are that no simultaneous equations are required as in the stiffness method, moments are not distributed back and forth as in moment distribution, and manual calculations may be used which give exact results for as many spans as desired. While only flexural deformations were considered in the original paper, this paper presents a closed-form approach that has been modified to include shear deformations. Final expressions are given for continuous beams and bridge frames, providing exact member-end-moments that match results from the stiffness method when shear deformations are included in the analysis.
机译:剪力变形会影响静态不确定的连续梁和框架结构的最终构件弯矩,尽管对于典型的土木工程结构而言,剪力变形的影响很小,并且弯矩只能基于挠曲变形。但是,当一个构件相对于跨度长度较深时,应在分析中考虑剪切变形。这可以包含在刚度方法中,也可以包含在矩量分布的修改形式中,其中,由于剪切作用增加了柔韧性,因此滞留因子小于一半。在先前的论文中,第一作者提出了一种解决静态不确定梁和桥框架的新方法,并以闭式表达式给出了最终的弯矩。这种新方法的优点是,不需要像刚度方法那样需要联立方程,不会像力矩分布那样来回分配力矩,并且可以使用手动计算来提供所需跨度的精确结果。虽然原始论文只考虑了挠曲变形,但本文提出了一种封闭形式的方法,该方法已被修改为包括剪切变形。给出了连续梁和桥梁框架的最终表达式,当在分析中包括剪切变形时,提供了与刚度方法的结果相匹配的精确构件端矩。

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