Topology optimization of structures subject to self-weight loading under stress constraints
PurposeThe purpose of this paper is to present an approach for structural weight minimization under von Mises stress constraints and self-weight loading based on the topological derivative method. Although self-weight loading topology has been the subject of intense research, mainly compliance minim...
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Published in | Engineering computations Vol. 39; no. 1; pp. 380 - 394 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Bradford
Emerald Publishing Limited
01.02.2022
Emerald Group Publishing Limited |
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Abstract | PurposeThe purpose of this paper is to present an approach for structural weight minimization under von Mises stress constraints and self-weight loading based on the topological derivative method. Although self-weight loading topology has been the subject of intense research, mainly compliance minimization has been addressed.Design/methodology/approachThe resulting minimization problem is solved with the help of the topological derivative method, which allows the development of efficient and robust topology optimization algorithms. Then, the derived result is used together with a level-set domain representation method to devise a topology design algorithm.FindingsNumerical examples are presented, showing the effectiveness of the proposed approach in solving a structural topology optimization problem under self-weight loading and stress constraint. When the self-weight loading is dominant, the presence of the regularizing term in the formulation is crucial for the design process.Originality/valueThe novelty of this research work lies in the use of a regularized formulation to deal with the presence of the self-weight loading combined with a penalization function to treat the von Mises stress constraint. |
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AbstractList | PurposeThe purpose of this paper is to present an approach for structural weight minimization under von Mises stress constraints and self-weight loading based on the topological derivative method. Although self-weight loading topology has been the subject of intense research, mainly compliance minimization has been addressed.Design/methodology/approachThe resulting minimization problem is solved with the help of the topological derivative method, which allows the development of efficient and robust topology optimization algorithms. Then, the derived result is used together with a level-set domain representation method to devise a topology design algorithm.FindingsNumerical examples are presented, showing the effectiveness of the proposed approach in solving a structural topology optimization problem under self-weight loading and stress constraint. When the self-weight loading is dominant, the presence of the regularizing term in the formulation is crucial for the design process.Originality/valueThe novelty of this research work lies in the use of a regularized formulation to deal with the presence of the self-weight loading combined with a penalization function to treat the von Mises stress constraint. |
Author | Gomes Lopes, Cinthia Batista dos Santos, Renatha |
Author_xml | – sequence: 1 givenname: Renatha orcidid: 0000-0002-8297-2924 surname: Batista dos Santos fullname: Batista dos Santos, Renatha email: renathabat@gmail.com – sequence: 2 givenname: Cinthia orcidid: 0000-0003-4752-3354 surname: Gomes Lopes fullname: Gomes Lopes, Cinthia email: lopesgcinthia@gmail.com |
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Cites_doi | 10.1016/j.jcp.2005.12.015 10.1007/s00158-009-0440-y 10.1007/s00158-020-02780-4 10.1080/10556788.2010.521557 10.1007/s00158-015-1285-1 10.1590/1679-78251252 10.1002/(SICI)1097-0207(19981230)43:8<1453::AID-NME480>3.0.CO;2-2 10.1007/s00158-003-0301-z 10.1016/S0020-7683(98)00201-7 10.1007/s00158-004-0484-y 10.1016/j.cma.2012.04.004 10.1080/0305215X.2019.1639691 10.1002/nme.4676 10.1007/s00158-020-02685-2 10.4171/IFB/286 10.1098/rspa.2019.0861 10.1007/s00158-006-0019-9 10.1007/s00158-009-0425-x 10.1007/s00158-012-0780-x 10.1007/978-3-642-35245-4 10.1016/j.mechrescom.2017.02.005 10.1016/j.finel.2013.07.002 |
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Keywords | Stress constraints Self-weight loading Structural topology optimization Topological derivative method |
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SubjectTerms | Algorithms Compliance Inverse problems Optimization Robustness (mathematics) Structural weight Topology optimization |
Title | Topology optimization of structures subject to self-weight loading under stress constraints |
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