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A bilateral relationship between stable profiles of pinned-pinned bistable shallow arches

机译:固定固定的双稳态浅拱门稳定型材之间的双边关系

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Arch-profiles in the two force-free stable equilibrium states of shallow bistable arches are related to each other. We derive a two-way, i.e., bilateral, relationship between stress-free initial profile and stressed toggled profile so that pinned-pinned bistable arches of arbitrary profiles can be efficiently analyzed and designed. The derivation relies on representing the initial and toggled profiles with two sets of mode weights corresponding to the buckling mode shapes of a pinned-pinned column. Furthermore, we prove that the fundamental mode weights should be non-zero for an arch to be bistable. The following corollaries arise from the aforementioned relation: (1) symmetry in initial and toggled profiles remains unchanged: (2) all the mode weights other than the fundamental mode weight have the same sign in both stable states; (3) magnitudes of corrugations in stable force-free arch-profiles are approximately equal. Derivations and proofs of the principal relationship and its corollaries as well as examples of analysis and design of bistable arches of arbitrary arch-profiles are presented in the paper. (C) 2018 Elsevier Ltd. All rights reserved.
机译:浅色稳定拱形的两个力稳定平衡状态中的拱形概况彼此相关。我们派生了双向,即双边,无压力初始轮廓和压力切换的型材,以便可以有效地分析和设计独立配置的固定固定的双稳态拱门。派生依赖于表示具有与固定柱柱的屈曲模式形状对应的两组模式权重的初始和切换的配置文件。此外,我们证明了基本模式的权重应该为弓形是保证金的非零。以下是从上述关系产生的以下冠状动脉:(1)初始和切换型材的对称保持不变:(2)除基本模式重量之外的所有模式权重都具有相同的稳定状态标志; (3)无稳定的力的拱形轮廓中的波纹大致相等。本文介绍了主要关系的衍生和凭证及其冠状动脉的分析和设计的例子,以及任意拱形轮廓的双稳态拱形的示例。 (c)2018年elestvier有限公司保留所有权利。

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