Optimization of multilaminated structures using higher-order deformation models

被引:0
|
作者
Soares, CMM [1 ]
Soares, CAM [1 ]
Correia, VMF [1 ]
机构
[1] ESCOLA NAUT INFANTE D HENRIQUE, P-2780 OEIRAS, PORTUGAL
关键词
D O I
暂无
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A refined shear deformation theory assuming a non-linear Variation for the displacement field is used to develop discrete models for the sensitivity analysis and optimization of thick and thin multilayered angle ply composite plate structures. The structural and sensitivity analysis formulation is developed for a family of C-0 Lagrangian elements, with eleven, nine and seven degrees of freedom per node using a single layer formulation. The design sensitivities of structural response for static, free vibrations and buckling situations for objective and/or constraint functions with respect to ply angles and ply thicknesses are developed. These different objectives and/or constraints can be generalized displacements at specified nodes, Hoffman's stress failure criterion, elastic strain energy, natural frequencies of chosen vibration modes, buckling load parameter or the volume of structural material. The design sensitivities are evaluated either analytically or semi-analytically. The accuracy and relative performance of the proposed discrete models are compared and discussed among the developed elements and with alternative models. A few illustrative test designs are discussed to show the applicability of the proposed models.
引用
收藏
页码:133 / 152
页数:20
相关论文
共 50 条
  • [1] Large deformation analysis of piezolaminated smart structures using higher-order shear deformation theory
    Kulkarni, Sudhakar A.
    Bajoria, KamalM
    SMART MATERIALS AND STRUCTURES, 2007, 16 (05) : 1506 - 1516
  • [2] Stable static structures in models with higher-order derivatives
    Bazeia, D.
    Lobao, A. S., Jr.
    Menezes, R.
    ANNALS OF PHYSICS, 2015, 360 : 194 - 206
  • [3] SHAPE OPTIMIZATION OF AXISYMMETRICAL SHELLS USING A HIGHER-ORDER SHEAR DEFORMATION-THEORY
    CSONKA, B
    KOZAK, I
    SOARES, CMM
    SOARES, CAM
    STRUCTURAL OPTIMIZATION, 1995, 9 (02): : 117 - 127
  • [4] Higher-Order Quadruplex Structures
    Petraccone, Luigi
    QUADRUPLEX NUCLEIC ACIDS, 2013, 330 : 23 - 46
  • [5] Network community detection using higher-order structures
    Yu, X.
    Zhu, J.
    BIOMETRIKA, 2024, 111 (03)
  • [6] Higher-order task models
    Dittmar, A
    Forbrig, P
    INTERACTIVE SYSTEMS: DESIGN, SPECIFICATION, AND VERIFICATION, 2003, 2844 : 187 - 202
  • [7] Numerical formulation for the study of the damped composite structures using First and Higher-order Shear Deformation theories
    Faria, A. W.
    de Lima, A. M. G.
    REVISTA INTERNACIONAL DE METODOS NUMERICOS PARA CALCULO Y DISENO EN INGENIERIA, 2014, 30 (02): : 77 - 84
  • [8] Higher-Order Efficiency Conditions for Vector Nonsmooth Optimization Problems Using the Higher-Order Gâteaux Derivatives
    Van Su, Tran
    Hang, Dinh Dieu
    BULLETIN OF THE IRANIAN MATHEMATICAL SOCIETY, 2024, 50 (05)
  • [9] Finite deformation higher-order shell models and rigid-body motions
    Kulikov, G. M.
    Carrera, E.
    INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES, 2008, 45 (11-12) : 3153 - 3172
  • [10] HIGHER-ORDER STRUCTURES OF CHROMATIN IN SOLUTION
    SUAU, P
    BRADBURY, EM
    BALDWIN, JP
    EUROPEAN JOURNAL OF BIOCHEMISTRY, 1979, 97 (02): : 593 - 602