拱式结构几何非线性分析的样条有限点法
Spline Finite Point Method for Geometrically Nonlinear Analysis of Arch Structure
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摘要: 提出了用样条有限点法(SFPM)分析拱式结构几何非线性问题。以位移u和w作为基本未知量,采用3 次B样条函数作为位移函数,从最小势能原理出发,建立了样条离散化的非线性刚度方程,推导了非线性刚度 矩阵的精确显式。Abstract: A spline finite point method for geometrically nonlinear analysis of arch structure is presented. With the displacement componentsuandwtreated as fundamental unknown variables, and the cubicB spline functions as displacement functions, the nonlinear stiffness equations of spline discretization are established based on the principle of minimum potential energy, and the precise explicit expression of the nonlinear tangential stiffness matrix is derived.
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