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Bending Analysis of Plates with Oblique Stiffeners

机译:斜交加强板的弯曲分析

摘要

The most of ship structures are composed of stiffened plates. However analytical method of plates structure with obliqe stiffeners and non-rectangular plates subjected to bending load are not enough to be completed in practical sense. This paper presents an analytical method on strength of non-rectangular plates and plates with oblique stiffeners by improved finite strip method proposed by authors to lighten the volume of calculation and to obtain accurate solution. Displacement functions of strip elements are employed the approximate functions obtained by Kantorovich's method. Those give exact solutions of the equilibrium equation of plate bending in simply supported condition and very close ones to them for other cases. And this dealing is effective to make decrease of discretization errors. The problems on geometric extension contained in non-rectangular plates and oblique stiffeners are settled by using the method oflinear transformations of variables and by applying Fourier's approximation. This procedure is able to integrate analytically at the calculation of stiffness matrix and load matrix and on the contrary it is necessary to integrate numerically in the case of using of the shape functions in establishment of coordinates transformations. To investigate accuracy and convergence of solution, we analize a square plate subjected to bending load by using non-rectangular elements and this results prove that comparatively accurate solution is able to be obtained by this method in spite of a few degree of freedom. The effectiveness of the shape of element is demonstrated to analize a bending plate in rhomboidal shape and plate structure with oblique stiffeners. The effects of oblique stiffeners for plate according to varying slant angle are clarified.
机译:多数船舶结构由加劲板组成。然而,具有倾斜加劲肋的板结构和非矩形板承受弯曲载荷的分析方法在实际意义上还不够完善。本文提出了一种改进的有限条带法,对非矩形板和斜加劲肋板的强度进行了分析,以减轻计算量,获得精确的解。条形单元的位移函数采用通过Kantorovich方法获得的近似函数。这些给出了简单支撑条件下板弯曲平衡方程的精确解,而在其他情况下则非常接近。并且这种处理有效地减少了离散误差。通过使用变量的线性变换方法并应用傅立叶逼近法,解决了非矩形板和斜加劲肋中几何扩展的问题。该过程能够在刚度矩阵和载荷矩阵的计算中进行分析积分,相反,在建立坐标变换时使用形状函数的情况下,有必要进行数值积分。为了研究解决方案的精度和收敛性,我们使用非矩形元素对承受弯曲载荷的方形板进行了分析,结果证明,尽管有几个自由度,但通过这种方法仍可以得到比较准确的解决方案。元素形状的有效性已被证明可以将菱形弯曲板和带有倾斜加强板的板结构进行分析。阐明了根据不同的倾斜角度的斜板加劲肋的作用。

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