FURTHER DISCUSSION ON THE ANALYTICAL SOLUTIONS TO CURVED BEAM AND STRAIGHT BEAM

Yinggang Zhao; Yuwei Yang; Yingtao Zhao; Yang Gao; Minzhong Wang

doi:10.6052/1000-0879-22-102

FURTHER DISCUSSION ON THE ANALYTICAL SOLUTIONS TO CURVED BEAM AND STRAIGHT BEAM

Yinggang Zhao^*, Yuwei Yang, Yingtao Zhao, Yang Gao, Minzhong Wang

^*此作品的通讯作者

宇航学院

科研成果: 期刊稿件 › 文章 › 同行评审

2 引用（Scopus）

摘要

Bending of curved beams by forces at the end are typical elastic problem solved in polar coordinates, which are similar to cantilever problems in rectangular coordinates. The solutions of the curved beam problems will degenerate to straight cantilever beam with the curvature radius of curved beam tending to infinite, which shows the relationship between the curved beam bending problem and the straight beam bending problem.

源语言	英语
页（从-至）	1189-1194
页数	6
期刊	Mechanics in Engineering
卷	44
期	5
DOI	https://doi.org/10.6052/1000-0879-22-102
出版状态	已出版 - 10月 2022

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Zhao, Y., Yang, Y., Zhao, Y., Gao, Y., & Wang, M. (2022). FURTHER DISCUSSION ON THE ANALYTICAL SOLUTIONS TO CURVED BEAM AND STRAIGHT BEAM. Mechanics in Engineering, 44(5), 1189-1194. https://doi.org/10.6052/1000-0879-22-102

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abstract = "Bending of curved beams by forces at the end are typical elastic problem solved in polar coordinates, which are similar to cantilever problems in rectangular coordinates. The solutions of the curved beam problems will degenerate to straight cantilever beam with the curvature radius of curved beam tending to infinite, which shows the relationship between the curved beam bending problem and the straight beam bending problem.",

keywords = "Taylor expansion, bending of beam, curved beam, straight beam",

author = "Yinggang Zhao and Yuwei Yang and Yingtao Zhao and Yang Gao and Minzhong Wang",

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AU - Zhao, Yinggang

AU - Yang, Yuwei

AU - Zhao, Yingtao

AU - Gao, Yang

AU - Wang, Minzhong

PY - 2022/10

Y1 - 2022/10

N2 - Bending of curved beams by forces at the end are typical elastic problem solved in polar coordinates, which are similar to cantilever problems in rectangular coordinates. The solutions of the curved beam problems will degenerate to straight cantilever beam with the curvature radius of curved beam tending to infinite, which shows the relationship between the curved beam bending problem and the straight beam bending problem.

AB - Bending of curved beams by forces at the end are typical elastic problem solved in polar coordinates, which are similar to cantilever problems in rectangular coordinates. The solutions of the curved beam problems will degenerate to straight cantilever beam with the curvature radius of curved beam tending to infinite, which shows the relationship between the curved beam bending problem and the straight beam bending problem.

KW - Taylor expansion

KW - bending of beam

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KW - straight beam

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FURTHER DISCUSSION ON THE ANALYTICAL SOLUTIONS TO CURVED BEAM AND STRAIGHT BEAM

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