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Investigation of a Cross-Section with a Constant Transverse Shear Stress Distribution Using a Numerical Approach

机译:横向剪切应力分布恒定的截面的数值方法研究

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A structural beam which is subjected to shear forces acting perpendicularly to its longitudinal axis will experience longitudinal and transverse shear stresses. In beams where failure in the transverse direction is plausible, it is desirable to maintain a constant transverse shear stress over the beam cross-section to avoid stress concentrations and to use the least amount of material. A numerical approach to the inverse problem of solving for a beam cross-section with a constant transverse shear stress distribution was investigated in this study using Microsoft Excel’s Solver and Matlab. The efficiency and shape of the developed cross-section were dependent on the number of elements used to discretize the cross-section. As the number of elements approached infinity, the shape of the cross-section became infinitely thin at the top and infinitely wide at the neutral axis, while also approaching an efficiency of 100%. It is therefore determined that this is an ill-posed inverse problem and no such perfect cross-section exists.
机译:承受垂直于其纵轴作用的剪切力的结构梁将承受纵向和横向剪切应力。在可能发生横向破坏的梁中,希望在梁的横截面上保持恒定的横向剪应力,以避免应力集中并使用最少的材料。在这项研究中,使用Microsoft Excel的Solver和Matlab,研究了一种求解具有恒定横向剪切应力分布的梁截面的反问题的数值方法。形成的横截面的效率和形状取决于用来离散化横截面的元素数量。随着元素数量接近无穷大,横截面的形状在顶部变得无限薄,在中性轴处变得无限宽,同时效率也达到了100%。因此,可以确定这是一个不适定的逆问题,并且不存在这样的理想横截面。

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