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Dynamic stiffness matrix of composite box beams

机译:组合箱梁的动态刚度矩阵

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摘要

For the spatially coupled free vibration analysis of composite box beams resting on elastic foundation under the axial force, the exact solutions are presented by using the power series method based on the homogeneous form of simultaneous ordinary differential equations. The general vibrational theory for the composite box beam with arbitrary lamination is developed by introducing Vlasov degPHI s assumption. Next, the equations of motion and force-displacement relationships are derived from the energy principle and explicit expressions for displacement parameters are presented based on power series expansions of displacement components. Finally, the dynamic stiffness matrix is calculated using force-displacement relationships. In addition, the finite element model based on the classical Hermitian interpolation polynomial is presented. To show the performances of the proposed dynamic stiffness matrix of composite box beam, the numerical solutions are presented and compared with the finite element solutions using the Hermitian beam elements and the results from other researchers. Particularly, the effects of the fiber orientation, the axial force, the elastic foundation, and the boundary condition on the vibrational behavior of composite box beam are investigated parametrically. Also the emphasis is given in showing the phenomenon of vibration mode change.
机译:对于在轴向力作用下位于弹性地基上的组合箱形梁的空间耦合自由振动分析,采用幂级数方法,基于联立常微分方程的齐次形式,给出了精确的解。通过引入Vlasov degPHI s假设,发展了具有任意叠片的复合箱形梁的一般振动理论。接下来,根据能量原理导出了运动和力-位移关系方程,并基于位移分量的幂级数展开给出了位移参数的明确表达式。最后,使用力-位移关系来计算动态刚度矩阵。此外,提出了基于经典埃尔米特插值多项式的有限元模型。为了显示所提出的复合箱形梁动力刚度矩阵的性能,给出了数值解并将其与使用埃尔米特式梁单元的有限元解以及其他研究人员的结果进行了比较。特别地,参数地研究了纤维取向,轴向力,弹性基础和边界条件对复合箱形梁振动特性的影响。还着重于示出振动模式改变的现象。

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