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Shear deformation effect in nonlinear analysis of spatial beams subjected to variable axial loading by BEM

机译:BEM变量轴向载荷的空间梁非线性分析中的剪切变形效果

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In this paper a boundary element method is developed for the nonlinear analysis of beams of arbitrary doubly symmetric simply or multiply connected constant cross section, taking into account shear deformation effect. The beam is subjected in an arbitrarily concentrated or distributed variable axial loading, while the shear loading is applied at the shear center of the cross section, avoiding in this way the induction of a twisting moment. To account for shear deformations, the concept of shear deformation coefficients is used. Five boundary value problems are formulated with respect to the transverse displacements, the axial displacement and to two stress functions and solved using the Analog Equation Method, a BEM based method. Application of the boundary element technique yields a system of nonlinear equations from which the transverse and axial displacements are computed by an iterative process. The evaluation of the shear deformation coefficients is accomplished from the aforementioned stress functions using only boundary integration. Numerical examples with great practical interest are worked out to illustrate the efficiency, the accuracy and the range of applications of the developed method. The influence of both the shear deformation effect and the variableness of the axial loading are remarkable.
机译:在本文中的边界元法对任意双对称简单地或多重连接的恒定的横截面的光束的非线性分析开发的,考虑到剪切变形的效果。该光束在任意浓缩或分布式可变轴向载荷进行,而剪切负载在所述横截面的剪心施加,以这种方式避免了扭转力矩的诱导。以考虑剪切变形,使用剪切变形系数的概念。五个边界值问题配制相对于所述横向位移,轴向位移以及两个应力的功能和使用模拟方程法,基于BEM方法来解决。产生非线性方程从该横向和轴向位移通过迭代过程计算的系统的边界元件技术中的应用。剪切变形系数的评价是从只使用边界积分上述应力函数来完成的。以极大的现实利益数值例子摸索出说明的效率,准确性和开发方法的应用范围。的剪切变形作用而轴向加载的可变性二者的影响是显着的。

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