Sequential method of topological optimization in multi-component systems

被引:1
作者
Ferro, Rafael Marin [1 ]
Pavanello, Renato [2 ]
机构
[1] Inst Fed Ciencia & Tecnol, Coordenacao Engn Mecan, IFES, BR-29192733 Aracruz, ES, Brazil
[2] Univ Estadual Campinas, Fac Engn Mecan, Dept Mecan Computac, BR-13083860 Campinas, SP, Brazil
关键词
multi-component; structural topology optimization; finite element method; gmsh; FEniCS; Dolfin Adjoint; Ipopt; LAYOUT; DESIGN;
D O I
10.1590/1679-78257576
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
Topology optimization research has focused on structures of a single domain or component. The single component configuration fails to capture the complexity of real multi-component structures. It is necessary to develop new methods and numerical strategies to solve multi-component systems. In this work, we propose a new approach considering a sequential method of topological optimization in multi-component systems. The proposed algorithm for topology optimization of multi-component systems is sequential. It optimizes the first component, the result found is included in the analysis of the optimization of the next component and thus it continues analyzing consecutively all the components until the last one. This methodology is the only one that performs sequential optimization using open-source tools. The implementation of sequential method is developed in four processes: development of the multi-component mesh, numerical structural analysis through the FEM, sensitivity analysis and a final optimization. A comparison is made with an optimization of multi- component systems in a normal way using three commonly seen examples.
引用
收藏
页数:18
相关论文
共 31 条
[1]  
Alnæs MS, 2015, V3, P9, DOI [10.11588/ans.2015.100.20553, DOI 10.11588/ANS.2015.100.20553, 10.11588/ans.2015.100.20553]
[2]   Topology optimization based on a two-dimensional swirl flow model of Tesla-type pump devices [J].
Alonso, Diego Hayashi ;
Nogueira de Sa, Luis Fernando ;
Romero Saenz, Juan Sergio ;
Nelli Silva, Emilio Carlos .
COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2019, 77 (09) :2499-2533
[3]   Simultaneous topology and fastener layout optimization of assemblies considering joint failure [J].
Ambrozkiewicz, Olaf ;
Kriegesmann, Benedikt .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2021, 122 (01) :294-319
[4]  
ANDREI N., 2022, Springer Optimization and Its Applications, V195, DOI [10.1007/978-3-031-08720-217, DOI 10.1007/978-3-031-08720-217]
[5]  
Bendsoe M., 2003, Topology Optimization, V2nd, DOI [10.1007/978-3-662-05086-6, DOI 10.1007/978-3-662-05086-6]
[6]   Design of multi-component structural systems for optimal layout topology and joint locations [J].
Chickermane, H ;
Gea, HC .
ENGINEERING WITH COMPUTERS, 1997, 13 (04) :235-243
[7]  
CHIREHDAST M., 1996, Optimal design of spot-weld and adhesive bond pattern, DOI [10.4271/960812, DOI 10.4271/960812]
[8]   Topology optimization applied to the design of actuators driven by pressure loads [J].
de Souza, Eduardo Moscatelli ;
Silva, Emilio Carlos Nelli .
STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2020, 61 (05) :1763-1786
[9]   CHECKERBOARD PATTERNS IN LAYOUT OPTIMIZATION [J].
Diaz, A ;
Sigmund, O .
STRUCTURAL OPTIMIZATION, 1995, 10 (01) :40-45
[10]   AUTOMATED DERIVATION OF THE ADJOINT OF HIGH-LEVEL TRANSIENT FINITE ELEMENT PROGRAMS [J].
Farrell, P. E. ;
Ham, D. A. ;
Funke, S. W. ;
Rognes, M. E. .
SIAM JOURNAL ON SCIENTIFIC COMPUTING, 2013, 35 (04) :C369-C393