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首页> 外文期刊>Journal of Applied Mechanics: Transactions of the ASME >Improved Viscoelastic Analysis of Laminated Composite and Sandwich Plates With an Enhanced First-Order Shear Deformation Theory
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Improved Viscoelastic Analysis of Laminated Composite and Sandwich Plates With an Enhanced First-Order Shear Deformation Theory

机译:基于增强的一阶剪切变形理论的层合复合材料和夹层板粘弹性分析的改进

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摘要

An enhanced first-order shear deformation theory (EFSDT) is developed for linear viscoelastic analysis of laminated composite and sandwich plates. Improved strain energy expression of the conventional Reissner/Mindlin first-order shear deformation theory (FSDT) through strain energy transformation is derived in the Laplace domain by minimizing the strain energy difference between FSDT and an efficient higher-order zigzag theory (EHOPT). The convolution theorem of Laplace transformation is applied to circumvent the complexity of dealing with linear viscoelastic materials. The present EFSDT with the Laplace domain approach has the same computational advantage of the conventional FSDT while improving upon the accuracy of the viscoelastic response by utilizing the postprocess recovery procedure. The accuracy and efficiency of the proposed theory are demonstrated through the numerical results obtained herein by comparing to those available in the open literature.
机译:建立了增强的一阶剪切变形理论(EFSDT),用于层合复合材料和夹心板的线性粘弹性分析。通过最小化FSDT和有效的高阶之字形理论(EHOPT)之间的应变能差,可以在拉普拉斯域中推导通过应变能变换改进的常规Reissner / Mindlin一阶剪切变形理论(FSDT)的应变能表达式。拉普拉斯变换的卷积定理被用来规避处理线性粘弹性材料的复杂性。具有拉普拉斯域方法的当前EFSDT具有与传统FSDT相同的计算优势,同时通过利用后处理恢复程序提高了粘弹性响应的精度。通过与公开文献中可获得的数值结果进行比较,通过本文获得的数值结果证明了所提出理论的准确性和效率。

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