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An orthogonal self-stress matrix for efficient analysis of cyclically symmetric space truss structures via force method

机译:正交自应力矩阵,通过力法有效分析周期对称空间桁架结构

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摘要

The analysis of structures is normally carried out through displacement method while the force method is considered as an alternative approach for this purpose and used on occasion. The generation of compatibility conditions (the transpose of self-stress matrix) is one of the major and complicated parts of any structural analysis using force method. In this paper, an efficient method is proposed for producing orthogonal self-stress matrix related to space truss structures with cyclic symmetry. This is actually performed by eigen-decomposition of a special matrix having the same null basis as in equilibrium matrix. Then, the advantages of the obtained compatibility conditions are demonstrated with respect to different formulations such as standard force method, eigen force method and integrated force method. Finally, the efficiency of the presented method is comprehensively compared with three well-known numerical methods and tested on a set of practical examples. The results indicate clearly the significant superiority of the proposed approach in terms of both computational time and the accuracy of the results.
机译:结构分析通常通过位移法进行,而力法被认为是为此目的的一种替代方法,并有时使用。相容条件的产生(自应力矩阵的转置)是使用力法进行任何结构分析的主要和复杂部分之一。本文提出了一种有效的方法来产生与周期对称的空间桁架结构有关的正交自应力矩阵。实际上,这是通过对具有与平衡矩阵相同的空基的特殊矩阵进行特征分解来执行的。然后,针对标准力法,特征力法,积分力法等不同的配方,论证了所得相容条件的优点。最后,将所提出的方法的效率与三种众所周知的数值方法进行了全面比较,并在一组实际示例中进行了测试。结果清楚地表明了该方法在计算时间和结果准确性方面的显着优势。

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