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Dynamic Instability in Shallow Arches under Transversal Forces and Plane Frames with Semirigid Connections

机译:横向力和平面框架半刚性连接作用下浅拱的动力失稳

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Structural engineering demands increasingly lighter systems, which can cause instability problems and compromise performance. A high slenderness index of a structural element makes it susceptible to instability. It is important to understand the problem, the limits of stability, and its postcritical behavior. An example that can occur in collapsed arches under a cross load is the dynamic snap-through behavior, where the structure in a given equilibrium condition jumps to a new remote equilibrium setting, causing usually sudden curvature. The semirigid connections are a source of physical nonlinearity and can influence the overall stability of the structural system, in addition to the distribution of stresses in the same system. Conventional approaches make use of static considerations. However, instability problems are inherently evolutionary processes, so a transient analysis is necessary for a complete description of structural behavior. The present work evaluates the geometrically nonlinear dynamic behavior of collapsed arches subjected to transverse force and plane frames with semirigid connections. The time domain responses, via Newmark's Method and positional formulation of the Finite Element Method, were obtained in terms of displacements, velocities, acceleration, and phase diagrams.
机译:结构工程要求越来越轻的系统,这可能会导致不稳定问题并影响性能。结构元件的高细长指数使其易于不稳定。重要的是要了解问题,稳定性的极限及其后临界行为。在横向荷载作用下倒塌的拱形结构中可能发生的一个例子是动态咬合行为,其中结构在给定的平衡条件下跳至新的远程平衡设置,通常会导致突然的曲率。半刚性连接是物理非线性的来源,除了会影响同一系统中的应力分布外,还会影响结构系统的整体稳定性。常规方法利用静态考虑。但是,不稳定性问题本质上是进化过程,因此对于完整描述结构行为,必须进行瞬态分析。本工作评估了承受横向力和半刚性连接的平面框架的倒塌拱的几何非线性动力学行为。通过位移,速度,加速度和相位图,通过纽马克方法和有限元方法的位置公式获得了时域响应。

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