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Inelastic nonuniform torsion of bars of doubly symmetric cross section by BEM

机译:BEM双重对称截面钢筋的非弹性非均匀扭转

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摘要

In this paper a boundary element method is developed for the inelastic nonuniform torsional problem of simply or multiply connected cylindrical bars of arbitrarily shaped doubly symmetric cross section taking into account the effect of warping shear stresses. The bar is subjected to arbitrarily distributed or concentrated torsional loading along its length, white its edges are subjected to the most general torsional boundary conditions. A displacement based formulation is developed and inelastic redistribution is modeled through a distributed plasticity model exploiting three dimensional material constitutive laws and numerical integration over the cross sections. An incremental - iterative solution strategy is adopted to restore global equilibrium along with an efficient iterative process to integrate the inelastic rate equations. Three boundary value problems with respect to the variable along the bar axis angle of twist, to the primary and to the secondary warping functions are formulated and solved employing the boundary element method. Numerical results are worked out to illustrate the method, demonstrate its efficiency and wherever possible its accuracy.
机译:在本文中,考虑了翘曲剪应力的影响,针对简单或多重连接的任意形状的双对称截面圆柱杆的非弹性非均匀扭转问题,开发了边界元方法。钢筋沿其长度方向承受任意分布或集中的扭转载荷,而其边缘承受最一般的扭转边界条件。开发了基于位移的公式,并通过利用三维材料本构定律和横截面的数值积分的分布式可塑性模型,对非弹性再分布进行建模。采用增量迭代解决方案策略来恢复全局平衡,同时采用有效的迭代过程来整合非弹性速率方程。使用边界元方法,针对沿着棒轴扭转角的变量,初级和次级翘曲函数,提出了三个边界值问题,并加以解决。数值结果说明了该方法,证明了其效率以及可能的准确性。

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