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GEOMETRIC NONLINEAR ANALYSIS OF STEEL FRAMES CONSIDERING INITIAL IMPERFECTION AND WARPING DEFORMATION

机译:考虑初始缺陷和翘曲变形的钢框几何非线性分析

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To realize accurate structural analysis, based on the theory of continuous medium mechanics and updated Lagrangian formation, a new geometric nonlinear analysis method which can be used to describe even wider range of space steel frames is presented. The stability interpolation functions which are derived from the fourth-order differential equations of the beam-column are adopted to derive second-order elastic stiffness matrix of 3-D beam-column element. In die derivation, torsion-warping interpolation functions are used to consider the warping deformation. With some modifications, die member bowing effect and initial out-of-straightness are also considered. The element can be used to predict accurately the lateral displacement under the effect of axial forces, and the buckling loads due to the axial-torsional and lateral-torsional instabilities. And the proposed approach allows nonlinear behavior of spatial frames to be captured with fewer elements per physical member. Numerical examples are presented and the results show the new matrix is accurate and suitable for the geometric nonlinear analysis of steel frameworks.
机译:为了实现精确的结构分析的基础上,连续介质力学和更新的拉格朗日形成的理论,提出其可以被用来描述甚至更宽范围的空间钢框架的一个新的几何非线性分析方法。其由梁柱的四阶微分方程得到的稳定性的内插函数被采用,以3-d梁柱元件的派生二阶弹性刚度矩阵。在模具推导,扭转扭曲的内插函数被用来考虑翘曲变形。有一些修改,模具构件弯曲效应和初始外的直线度也被考虑。所述元件可以被用来准确地预测的轴向力的作用下的压曲载荷的横向位移,并且由于轴向扭转和横向扭转不稳定性。和所提出的方法允许空间的帧的非线性行为与每个物理部件更少的元件被捕获。数值例子给出,结果表明新的矩阵是用于钢框架的几何非线性分析准确和合适的。

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