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Ultimate strength prediction by semi-analytical analysis of stiffened plates with various boundary conditions

机译:通过对各种边界条件下的加筋板进行半分析来预测极限强度

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Semi-analytical elastic methods for stiffened plate analysis are computationally very efficient. In addition to eigenvalue analysis, such methods may also offer a viable approach for the prediction of ultimate strength limits (USLs) of the plates when combined with appropriate strength criteria. In this paper, existing strength criteria are discussed, and extended criteria proposed for plates with various stiffener arrangements and boundary conditions such as full out-of-plane supports along all edges or plates with a free or partially stiffened edge. The extended criteria reflect in a simplified manner the effect of redistribution of stresses due to the formation of local plastic regions at stiffeners, supporting edges and in the plate interior. The equilibrium path is traced using large deflection theory and the Rayleigh-Ritz approach on an incremental form. The approach is able to account for the reserve strength of slender plates in the postbuckling region. With the considered criteria included, good agreement is obtained with results from fully nonlinear finite element analyses for different support conditions and for a variety of plate and stiffener dimensions.
机译:加筋板分析的半解析弹性方法在计算上非常有效。除了特征值分析外,当与适当的强度标准结合使用时,此类方法还可为预测板的极限强度极限(USL)提供可行的方法。在本文中,将讨论现有的强度标准,并针对具有各种加劲肋布置和边界条件(例如沿所有边缘的完全平面外支撑或具有自由或部分加劲边缘的板)的扩展标准提出建议。扩展的标准以简化的方式反映了由于在加强筋,支撑边缘和板内部形成局部塑性区域而引起的应力重新分布的影响。平衡路径使用大挠度理论和瑞利-里兹方法以增量形式进行追踪。该方法能够解决后屈曲区域中细长板的储备强度。包括考虑在内的标准,对于不同的支撑条件以及各种板和加劲肋尺寸,完全非线性有限元分析的结果将获得良好的一致性。

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