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首页> 外文期刊>Thin-Walled Structures >Analysis of bi-directional functionally graded plates by FEM and a new third-order shear deformation plate theory
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Analysis of bi-directional functionally graded plates by FEM and a new third-order shear deformation plate theory

机译:双向功能梯度板的有限元分析和新的三阶剪切变形板理论

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摘要

Modern structures and components may require advanced materials whose properties vary continuously not only in one specified direction, but also different other directions. In particular, the bi-directional functionally graded materials (2D-FGMs) introduced are expected to have more effective properties, consequently eliminating commonly awkward problems such as local stress concentrations and delamination. In this paper, buckling and bending behaviors of 2D-FGM plates, which are of great importance in the design and development of engineering applications, are numerically analyzed by a finite element model. The plate kinematics are described using a new third-order shear deformation plate theory (TSDT), without the need for special treatment of shear-locking effect and shear correction factors. The present TSDT theory based on rigorous kinematic of displacements, which is shown to be dominated over other preceding theories, is derived from an elasticity formulation, rather by the hypothesis of displacements. The materials are assumed to be graded in two directions and their effective properties are computed through the rule of mixture. The accuracy of the proposed approach assessed on numerical results is confirmed by comparing the obtained results with respect to reference published solutions. The effects of some numerical aspect ratios such as volume fraction, boundary conditions, thickness to length ratio, etc. on static deflections and critical buckling are numerically studied. The investigation of results confirms that such aforementioned aspect ratios have significant effects on the mechanical behaviors of plates.
机译:现代结构和组件可能需要高级材料,这些材料的特性不仅会在一个指定的方向上连续变化,而且在其他方​​向上也会连续变化。特别是,引入的双向功能梯度材料(2D-FGM)有望具有更有效的性能,因此消除了通常棘手的问题,例如局部应力集中和分层。在本文中,通过有限元模型对二维-FGM板的屈曲和弯曲行为进行了数值分析,这在工程应用的设计和开发中非常重要。使用新的三阶剪切变形板理论(TSDT)来描述板的运动学,而无需对剪切锁定效应和剪切校正因子进行特殊处理。当前基于位移的严格运动学的TSDT理论是由弹性公式而不是位移假设推导而来的,该理论被证明优于其他先前的理论。假定材料在两个方向上分级,并且通过混合规则计算其有效性能。通过将获得的结果与参考发布的解决方案进行比较,可以验证所提出方法在数值结果上的准确性。数值研究了某些数字长宽比(例如体积分数,边界条件,厚度与长度之比等)对静态挠度和临界屈曲的影响。对结果的研究证实,上述长宽比对板的机械性能具有重大影响。

著录项

  • 来源
    《Thin-Walled Structures》 |2017年第10期|687-699|共13页
  • 作者单位

    Le Quy Don Tech Univ, Dept Mech, 236 Hoang Quoc Viet, Hanoi, Vietnam;

    VAST, Inst Mech, 18 Hoang Quoc Viet, Hanoi, Vietnam;

    Vietnam Natl Univ, Univ Engn & Technol, Adv Mat & Struct Lab, 144 Xuan Thuy, Hanoi, Vietnam|VNU Vietnam Japan Univ, Infrastruct Engn Program, My Dinh 1, Hanoi, Vietnam;

    Vietnam Natl Univ, Univ Engn & Technol, Adv Mat & Struct Lab, 144 Xuan Thuy, Hanoi, Vietnam;

    Duy Tan Univ, Inst Res & Dev, Da Nang City, Vietnam|Tokyo Inst Technol, Dept Civil & Environm Engn, Meguro Ku, 2-12-1-W8-22 Ookayama, Tokyo 1528552, Japan;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    2D-FGM; FEA; Buckling; Third-order shear deformation theory; Plates;

    机译:2D-FGM;FEA;屈曲;三阶剪切变形理论;板;

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