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2-D constitutive equations for orthotropic Cosserat type laminated shells in finite element analysis

机译:正交各向异性Cosserat型层合壳的二维本构方程的有限元分析

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We propose 2-D Cosserat type orthotropic constitutive equations for laminated shells for the purpose of initial failure estimation in a laminate layer. We use nonlinear 6-parameter shell theory with asymmetric membrane strain measures and Cosserat kinematics as the framework. This theory is specially dedicated to the analysis of irregular shells, inter alia, with orthogonal intersections, since it takes into account the drilling rotation degree of freedom. Therefore, the shell is endowed naturally with 6 degrees of freedom: 3 translations and 3 rotations. The proposed equations are formulated from the statement of the generalized Cosserat plane stress with additional transverse shear components and integrated over the shell's thickness using the equivalent single layer approach (ESL). The resulting formulae are implemented into the own Fortran code enabling nonlinear shell analysis. Some numerical results are presented to show the performance of the proposed approach.
机译:我们提出了用于层合壳的二维Cosserat型正交异性本构方程,以用于层合层的初始破坏估计。我们使用具有非对称膜应变测量和Cosserat运动学的非线性六参数壳理论。由于该理论考虑了钻孔旋转的自由度,因此特别致力于分析不规则壳体,尤其是具有正交相交的壳体。因此,壳体自然具有6个自由度:3个平移和3个旋转。拟议的方程式是根据广义Cosserat平面应力与附加的横向剪切分量的陈述来公式化的,并使用等效单层方法(ESL)在壳体的厚度上进行积分。生成的公式将实施到自己的Fortran代码中,从而可以进行非线性外壳分析。提出了一些数值结果,表明了该方法的性能。

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