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Material and geometric nonlinear isoparametric spline finite strip analysis of perforated thin-walled steel structures-Analytical developments

机译:多孔薄壁钢结构的材料和几何非线性等参样条有限条分析-分析进展

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This paper presents the analytical developments of the application of the Isoparametric Spline Finite Strip Method (ISFSM) to the material inelastic and geometric nonlinear analysis of perforated thin-walled steel structures. The general theory of the ISFSM is briefly introduced. The formulations of the kinematics, strain-displacement and constitutive assumptions are presented, and the tangential stiffness matrix is derived by applying the incremental equilibrium condition. The requirements for strip continuity and boundary conditions are also discussed. In particular, the plasticity theory and the methods to integrate the 'rate equations' are emphasized, and the related 'backward Euler return method' and use of a 'consistent material modulus' are highlighted. The present isoparametric spline finite strip analysis is verified against a number of analyses of perforated and non-perforated plates and plate assemblages, as described in the companion paper (Yao and Rasmussen, submitted for publication) [1], demonstrating its accuracy and efficiency for the predictions of the inelastic post-buckling behavior of perforated thin-walled steel structures.
机译:本文介绍了等参数样条有限条法(ISFSM)在带孔薄壁钢结构材料的材料非弹性和几何非线性分析中的应用分析进展。简要介绍了ISFSM的一般理论。给出了运动学,应变位移和本构假设的公式,并通过应用增量平衡条件推导了切向刚度矩阵。还讨论了带钢连续性和边界条件的要求。特别是,强调了可塑性理论和整合“速率方程”的方法,并着重强调了相关的“后向欧拉返回法”和“一致材料模量”的使用。正如同篇论文(Yao和Rasmussen,已提交出版)[1]中所述,目前的等参样条有限条分析已针对许多穿孔板和非穿孔板以及板组合进行了分析[1],证明了其准确性和有效性。多孔薄壁钢结构无弹性后屈曲行为的预测。

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