A moving morphable component‐based topology optimization approach considering transient structural dynamic responses

DOI10.1002/nme.6872OpenAlexW3211724598WikidataQ112878966 ScholiaQ112878966MaRDI QIDQ6089264

Xing-lin Guo, Zongliang Du, Xu Guo, Youwei Zhang, Wei Sheng Zhang, Jia-lin Li, Chang Liu

Publication date: 17 November 2023

Published in: International Journal for Numerical Methods in Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/nme.6872

zbMATH Keywords

dynamical systemstime integrationtopology designimplicitmoving morphable componentmode reduction techniquetransient structural dynamic response

Mathematics Subject Classification ID

Topological methods for optimization problems in solid mechanics (74P15) Dynamical problems in solid mechanics (74Hxx)

Cites Work

• Unnamed Item
• Topological design of freely vibrating continuum structures for maximum values of simple and multiple eigenfrequencies and frequency gaps
• Some symmetry results for optimal solutions in structural optimization
• Symmetry properties in structural optimization: some extensions
• A review of optimization of structures subjected to transient loads
• Structural topology optimization for frequency response problem using model reduction schemes
• Multiple eigenvalues in optimization problems
• Generating optimal topologies in structural design using a homogenization method
• Structural optimization using sensitivity analysis and a level-set method.
• Dynamic topology optimization of piezoelectric structures with active control for reducing transient response
• Explicit layout control in optimal design of structural systems with multiple embedding components
• A level set method for structural topology optimization.
• Kriging-assisted topology optimization of crash structures
• Explicit and efficient topology optimization of frequency-dependent damping patches using moving morphable components and reduced-order models
• Explicit structural topology optimization based on moving morphable components (MMC) with curved skeletons
• The method of moving asymptotes—a new method for structural optimization
• Design of multiphysics actuators using topology optimization. I: One-material structures. II: Two-material structures.

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