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Interlaminar stresses in composite laminates: Thermoelastic deformation

机译:复合层压板的层间应力:热弹性变形

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An approximate elasticity solution for prediction of the displacement, stress and strain fields within the m-layer, symmetric and balanced angle-ply composite laminate of finite-width and subjected to uniform axial extension was developed earlier [4]. In the present paper, the authors have extended that solution to treat ther-mal stresses and deformations induced by a uniform change in laminate temperature. The results have revealed not only the complex fields within the laminate, but also inter-relationships between the lamina axial and shearing coefficients of thermal expansion and the effective laminate coefficients of thermal expansion. Further, the solution is shown to recover laminated plate theory predictions for thermally induced fields at interior regions of the laminate, thereby confirming the boundary layer nature of the interlaminar phenomena for the thermoelastic case. Finally, the results exhibit the anticipated response in congruence with the mechan-ical solution of Ref. [4] and the thermoelastic results satisfy the conditions of self-equilibration necessary for the finite-width laminate subjected to free thermal deformation. Integration of the stress σ_x over the laminate cross-section in the y-z plane is shown to converge to zero as the number of Fourier terms is increased. While the exact solution for mechanical loading is known to exhibit singular behavior, non-convergence of the inter-laminar shearing strain is also seen to occur at the intersection of the free edge and planes between lamina of+0 and -0 orientation under thermal loading. The analytical results show excellent agreement with the finite-ele-ment predictions for the same boundary-value problem.
机译:较早提出了一种近似弹性解决方案,用于预测有限宽且均匀轴向延伸的m层对称且平衡的角层复合层板中的位移,应力和应变场[4]。在本文中,作者已经扩展了该解决方案,以处理由层压板温度的均匀变化引起的热应力和变形。结果不仅揭示了层压板内部的复杂场,还揭示了层压板轴向和剪切热膨胀系数与有效层压板热膨胀系数之间的相互关系。进一步地,示出了该解决方案恢复了层压板的理论预测,该预测是针对层压板的内部区域处的热感应场的,从而确认了热弹性情况的层间现象的边界层性质。最后,结果显示出与Ref。的机械解决方案一致的预期响应。文献[4]和热弹性结果满足了有限宽度层压板自由热变形所需的自平衡条件。随着傅立叶项数的增加,在y-z平面上的层压截面上的应力σ_x的积分显示收敛为零。尽管已知机械载荷的精确解决方案表现出奇异的行为,但在热载荷下,层间剪切应变的不收敛也出现在自由边缘与+0和-0取向的层板之间的平面的相交处。对于相同的边值问题,分析结果表明与有限元预测非常吻合。

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