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A high precision coupled bending-extension triangular finite element for laminated plates

机译:层压板的高精度耦合弯曲-延伸三角形有限元

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It is well recognized that the estimation of interlaminar stresses and strain energy release rates is important in designing laminated composite panels, Generally coupled bending-extension finite elements are necessary to study laminates to include the effects of cupling and/or combined transverse and extensional loads. Such elements are normally formulated adapting the classical theory of bending and extension. While the classical laminated plate theory of bending has provision to obtain interlaminar stresses due to transverse loading, it is necessary to include certain higher order terms in the extensional theory in order to obtain the interlaminar stresses due to inplane loads. A high precision triangular element based on a theory which includes both the bending and extension with necessary higher order terms is presented in this paper. The performance of this element is validated with the aid of examples. Numerical results for displacements in symmetric and unsymmetric laminates under bending loads have been given. Numerical results for interlaminar stresses in symmetric and unsymmetric laminates have been given for the wellknown benchmark problem of a coupon with free edges. Strain energy release rate components at the delamination tip in coupons with unsymmetric sublaminates have been given.
机译:众所周知,层间应力和应变能释放速率的估计在设计层压复合板时很重要。通常,需要结合弯曲-延伸有限元来研究层压板,以包括杯形和/或组合的横向和拉伸载荷的影响。通常根据经典的弯曲和延伸理论来配制此类元素。尽管经典的叠层板弯曲理论已准备好获得由于横向载荷引起的层间应力,但有必要在延伸理论中包括某些较高阶项,以便获得由于面内载荷引起的层间应力。本文提出了一种基于理论的高精度三角形元件,该理论包括弯曲和延伸以及必要的高阶项。借助示例验证此元素的性能。给出了对称和非对称层板在弯曲载荷下位移的数值结果。对于带有自由边缘的试样的众所周知的基准问题,已经给出了对称和非对称层压板中层间应力的数值结果。给出了带有不对称亚层板的试样在分层尖端处的应变能释放速率分量。

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