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Analytical solutions of in-plane static problems for non-uniform curved beams including axial and shear deformations

机译:非均匀弯曲梁面内静力学问题的解析解,包括轴向变形和剪切变形

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摘要

Exact analytical solutions for in-plane static problems of planar curved beams with variable curvatures and variable cross-sections are derived by using the initial value method. The governing equations include the axial extension and shear deformation effects. The fundamental matrix required by the initial value method is obtained analytically. Then, the displacements, slopes and stress resultants are found analytically along the beam axis by using the fundamental matrix. The results are given in analytical forms. In order to show the advantages of the method, some examples are solved and the results are compared with the existing results in the literature. One of the advantages of the proposed method is that the high degree of statically indeterminacy adds no extra difficulty to the solution. For some examples, the deformed shape along the beam axis is determined and plotted and also the slope and stress resultants are given in tables.
机译:利用初始值方法,得出了曲率和横截面可变的平面弯曲梁的平面内静问题的精确解析解。控制方程包括轴向延伸和剪切变形效应。通过解析获得初始值方法所需的基本矩阵。然后,使用基本矩阵沿梁轴解析地找到位移,斜率和应力合力。结果以分析形式给出。为了显示该方法的优点,解决了一些例子,并将结果与​​文献中的现有结果进行了比较。所提出方法的优点之一是高度的静态不确定性不增加解决方案的额外难度。对于某些示例,确定并绘制沿光束轴的变形形状,并在表中给出斜率和应力合力。

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