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首页> 外文期刊>Research journal of applied science, engineering and technology >On The Simple Derivation of Stress-strain Relationship in Composite Laminated Material of Plate and Shell Structures
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On The Simple Derivation of Stress-strain Relationship in Composite Laminated Material of Plate and Shell Structures

机译:板壳结构复合层合材料应力应变关系的简单推导

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摘要

This study aimed to develop a model to accurately predict the stress-strain relationship and proposed for laminated composite material. Lack of accuracy of Classical Shells Theory (CST) in predicting the influence of transverse deformation occurs due to the line normal to the surface is assumed remain straight and normal to the mid-plane before and after deformation. This assumption overestimates the structures too stiff and the deflections too small. Anyway, for very thin structures CST still suitable for isotropic homogeneous material, but the shear transverse deformations were neglected, hence provide inaccurate results for thicker structures. These lacks had been revised by Constant Shear or First Order Shear Deformation Theory (CSDT/FOSDT), but still suffer shear locking phenomenon, because always have constant value in the shear term. This matter had been corrected by Higher Order Shear Deformation Theory (HOSDT) using refined assumption that the line normal to the surface in a parabolic function and not normal to the mid-plane, but normal to the surfaces so it fulfill the zero strain in the surfaces. The stress-strain relationship of laminated composite material is applied by using Higher Order Lamination Theory (HOLT) that adopted from HOSDT that was accurate for any thicknesses variation and complex material.
机译:这项研究旨在开发一种模型,以准确地预测应力-应变关系,并提出用于层压复合材料。由于假设垂直于表面的直线在变形前后保持直线且垂直于中平面,因此经典壳理论(CST)在预测横向变形影响时缺乏准确性。该假设高估了结构太硬且挠度太小。无论如何,对于非常薄的结构,CST仍适用于各向同性均质材料,但忽略了剪切横向变形,因此对于较厚的结构无法提供准确的结果。这些不足已通过“恒定剪切”或“一阶剪切变形理论”(CSDT / FOSDT)进行了修改,但仍会出现剪切锁定现象,因为在剪切项中始终具有恒定值。该问题已通过高阶剪切变形理论(HOSDT)进行了修正,其中使用了精确的假设,即抛物线中的法线垂直于表面,但不垂直于中平面,但垂直于表面,因此它满足了零应变。表面。叠层复合材料的应力-应变关系是使用HOSDT所采用的高阶层压理论(HOLT)进行的,该理论对于任何厚度变化和复杂材料都是准确的。

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