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PROCEEDINGS OF THE FIFTEENTH INTERNATIONAL CONFERENCE ON CIVIL, STRUCTURAL AND ENVIRONMENTAL ENGINEERING COMPUTING

机译:第十五届国际民用建筑,结构和环境工程计算会议论文集

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摘要

It has been shown that the non-linear behaviour of a pin-ended circular arch with unequal rotational end restraints is complicated. The arch with unequal rotational end restraints under a central concentrated load may have a nonlinear equilibrium path that consists of one, two, or four unstable equilibrium paths and two or four limit points, and it may even have a nonlinear looped equilibrium path in some cases. However, it is conventionally thought that the nonlinear equilibrium path of a pin-ended circular arch under the central concentrated load has only one unstable equilibrium path with two limit points. This paper revisits the non-linear in-plane responses of pin-ended circular arches to the central concentrated load. It is shown that the equilibrium path of the non-linear in-plane responses may also has three, five, or nine equilibrium paths with two, four, and eight limit points. It is found the modified slenderness of an arch plays an important role for the number of the unstable paths and limit points.
机译:已经表明,具有不相等的旋转端部约束的销形圆拱的非线性行为是复杂的。在中心集中载荷下具有不等旋转端约束的拱门可能具有非线性平衡路径,该平衡路径由一个,两个或四个不稳定平衡路径和两个或四个极限点组成,甚至在某些情况下甚至可能具有非线性环状平衡路径。然而,通常认为,在中心集中载荷下,销形圆拱的非线性平衡路径只有一个带有两个极限点的不稳定平衡路径。本文回顾了销形圆拱对中心集中载荷的非线性面内响应。结果表明,非线性平面内响应的平衡路径也可能具有三个,五个或九个具有两个,四个和八个极限点的平衡路径。发现拱形的修长对不稳定路径和极限点的数量起着重要作用。

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