基于宏观元素建模的扩展表述 - 单搭接粘接接头的应用

IF 4.4 2区 工程技术 Q1 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Computers & Structures Pub Date : 2024-11-20 DOI:10.1016/j.compstruc.2024.107589
Sébastien Schwartz, Éric Paroissien, Frédéric Lachaud
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引用次数: 0

摘要

本文介绍了基于宏元素(ME)模型的扩展表述,即仅用一个四节点元素来表示整个重叠部分的粘附物和粘合剂。与早期的建模、基于连续介质 ME(CME)和离散介质 ME(DME)的模型相比,粘合剂部分也被建模为平面连续介质,可以自由假设高阶位移场。基于扩展连续介质模型(ECME)和扩展离散介质模型(EDME)的建模可以单独设置每个连续层的位移场阶数,还可以使用弹簧丰富界面或边界条件建模,使自由边缘的应力消失。本文介绍了无粘合剂粘合剂和有粘合剂重叠粘合剂的刚度矩阵计算方法和公式。通过比较平面应变有限元(FE)模型和基于 ME 的扩展模型的结果,对单搭接几何形状进行了评估。薄粘合剂和厚粘合剂的案例研究均显示出良好的一致性。
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Extended formulation of macro-element based modelling – Application to single-lap bonded joints
An extended formulation of the macro-element (ME) based models, representing for both adherends and adhesive along the entire overlap in only one four-node element, is presented. Compared to earlier modelling, continuum ME (CME) and discrete ME (DME) based models, the adherend parts are also modelled as plane continuum media, for which high order displacement fields are freely supposed. Both extended CME (ECME) and extended DME (EDME) based modelling can have their displacement field orders of each continuum layer be set individually, and can be enriched using springs for interfaces or boundary conditions modelling, allowing the stresses to vanish at the free edges. The methodology and formulation of the stiffness matrix for both the adherend without adhesive and the bonded overlap is presented. The assessment is performed for a single-lap joint geometry by comparison results from a plane strain finite element (FE) model with extended ME-based models. Good agreements are shown for both thin and thick adhesive case studies.
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来源期刊
Computers & Structures
Computers & Structures 工程技术-工程:土木
CiteScore
8.80
自引率
6.40%
发文量
122
审稿时长
33 days
期刊介绍: Computers & Structures publishes advances in the development and use of computational methods for the solution of problems in engineering and the sciences. The range of appropriate contributions is wide, and includes papers on establishing appropriate mathematical models and their numerical solution in all areas of mechanics. The journal also includes articles that present a substantial review of a field in the topics of the journal.
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