On the coupling of local 3D solutions and global 2D shell theory in structural mechanics

被引:2
|
作者
Quaranta G. [1 ]
Ziane M. [1 ]
Daim F. [1 ]
Abisset-Chavanne E. [2 ]
Duval J.-L. [1 ]
Chinesta F. [2 ]
机构
[1] ESI Group, Parc Icade, Immeuble le Seville, 3 bis, Saarinen, CP 50229, RUNGIS CEDEX
[2] PIMM, ENSAM ParisTech ESI GROUP Chair on Advanced Modeling and Simulation of Manufacturing Processes, 151 Boulevard de l’Hopital, Paris
基金
欧盟地平线“2020”;
关键词
Dynamics; In-plane-out-of-plane separated representations; PGD; Plate and shells theories;
D O I
10.1186/s40323-019-0125-z
中图分类号
学科分类号
摘要
Most of mechanical systems and complex structures exhibit plate and shell components. Therefore, 2D simulation, based on plate and shell theory, appears as an appealing choice in structural analysis as it allows reducing the computational complexity. Nevertheless, this 2D framework fails for capturing rich physics compromising the usual hypotheses considered when deriving standard plate and shell theories. To circumvent, or at least alleviate this issue, authors proposed in their former works an in-plane-out-of-plane separated representation able to capture rich 3D behaviors while keeping the computational complexity of 2D simulations. However, that procedure it was revealed to be too intrusive for being introduced into existing commercial softwares. Moreover, experience indicated that such enriched descriptions are only compulsory locally, in some regions or structure components. In the present paper we propose an enrichment procedure able to address 3D local behaviors, preserving the direct minimally-invasive coupling with existing plate and shell discretizations. The proposed strategy will be extended to inelastic behaviors and structural dynamics. © 2019, The Author(s).
引用
收藏
相关论文
共 50 条
  • [1] A MATLAB code package for 2D/3D local slope estimation and structural filtering
    Wang, Hang
    Chen, Yunfeng
    Saad, Omar M.
    Chen, Wei
    Oboue, Yapo Abole Serge Innocent
    Yang, Liuqing
    Fomel, Sergey
    Chen, Yangkang
    GEOPHYSICS, 2022, 87 (03) : F1 - F14
  • [2] Quantification of local boundary migration in 2D/3D
    Zhang, Yubin
    40TH RISO INTERNATIONAL SYMPOSIUM ON MATERIALS SCIENCE: METAL MICROSTRUCTURES IN 2D, 3D AND 4D, 2019, 580
  • [3] NUMERICAL SOLUTIONS OF 2D AND 3D SLAMMING PROBLEMS
    Yang, Q.
    Qiu, W.
    INTERNATIONAL JOURNAL OF MARITIME ENGINEERING, 2011, 153 : A89 - A97
  • [4] Structural diffusion in 2D and 3D random flows
    Malik, NA
    ADVANCES IN TURBULENCES VI, 1996, 36 : 619 - 620
  • [5] 2D or 3D?
    Mills, R
    COMPUTER-AIDED ENGINEERING, 1996, 15 (08): : 4 - 4
  • [6] 2-DIMENSIONAL (2D) LOCAL MOTION INFORMATION NEEDED FOR 3D GLOBAL MOTION COMPUTATION
    RUBIN, N
    SOLOMON, S
    HOCHSTEIN, S
    INVESTIGATIVE OPHTHALMOLOGY & VISUAL SCIENCE, 1994, 35 (04) : 1257 - 1257
  • [7] Segmentation of ultrasound images - multiresolution 2D and 3D algorithm based on global and local statistics
    Boukerroui, D
    Baskurt, A
    Noble, JA
    Basset, O
    PATTERN RECOGNITION LETTERS, 2003, 24 (4-5) : 779 - 790
  • [8] Global Multi-modal 2D/3D Registration via Local Descriptors Learning
    Markova, Viktoria
    Ronchetti, Matteo
    Wein, Wolfgang
    Zettinig, Oliver
    Prevost, Raphael
    MEDICAL IMAGE COMPUTING AND COMPUTER ASSISTED INTERVENTION, MICCAI 2022, PT VI, 2022, 13436 : 269 - 279
  • [9] Backwards waves in a fluid-filled cylindrical shell: comparison of 2D shell theories with 3D theory of elasticity
    Filippenko, George V.
    Wilde, Maria V.
    2018 DAYS ON DIFFRACTION (DD), 2018, : 112 - 117
  • [10] A localized Fourier collocation method for 2D and 3D elastic mechanics analysis: Theory and MATLAB code
    Li, Xiaokun
    Zhou, Zhiyuan
    Gu, Yan
    Qu, Wenzhen
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2024, 158 : 1 - 11