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Dynamic nonlinear analysis of semi-rigid steel frames based on the Finite Particle Method

机译:基于有限粒子法的半刚性钢框架动态非线性分析

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The Finite Particle Method (FPM), based on the Vector Mechanics, is a new structural analysis method. This paper explores the possibility of the proposed method being applied in the dynamic nonlinear analysis of semi-rigid steel frames. Taking the two dimensional beam element as an example, the formulations of the FPM to calculate the dynamic and geometric nonlinear problems are derived. Spring model with zero-length is adopted to simulate the relationship between internal forces and deformations of the semi-rigid steel connections. The nonlinear strengthen spring model is used to analyze the nonlinear behavior of the semi-rigid connection. Explicit time integrations are used to solve equilibrium equations. Comparing to traditional Finite Element Method, iterations and special modifications are not needed during the dynamic nonlinear analysis, which is more advantageous in structural complex behavior analysis. Two numerical examples are presented to analyze the behaviors of rigid and semi-rigid steel frames, and behaviors of linear and nonlinear semi-rigid connections, which demonstrate the accuracy and applicability of this method in dynamic nonlinear analysis.
机译:基于矢量力学的有限颗粒法(FPM)是一种新的结构分析方法。本文探讨了所提出的方法在半刚性钢框架动态非线性分析中的可能性。派遣二维光束元件作为示例,推导了FPM的配方来计算动态和几何非线性问题。采用零长度的弹簧模型来模拟内部力与半刚性钢连接的变形之间的关系。非线性加强弹簧模型用于分析半刚性连接的非线性行为。显式时间集成用于解决均衡方程。与传统的有限元方法相比,在动态非线性分析期间不需要迭代和特殊修改,这在结构复杂行为分析中是更有利的。提出了两个数值例子以分析刚性和半刚性钢框架的行为,以及线性和非线性半刚性连接的行为,其证明了该方法在动态非线性分析中的准确性和适用性。

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