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Home All issues Volume 16 (2025) Int. J. Simul. Multidisci. Des. Optim., 16 (2025) 23 References
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Issue
Int. J. Simul. Multidisci. Des. Optim.
Volume 16, 2025
Article Number 23
Number of page(s) 9
DOI https://doi.org/10.1051/smdo/2025025
Published online 07 October 2025
  1. O. Sigmund, K. Maute, Topology optimization approaches, Struct. Multidisc. Optim. 48, 1031–1055 (2013) [Google Scholar]
  2. J. Zhu, H. Zhou, C. Wang, L. Zhou, S. Yuan, W. Zhang, A review of topology optimization for additive manufacturing: status and challenges, Chin. J. Aeronaut. 34, 91–110 (2021) [Google Scholar]
  3. O. Sigmund, A 99 line topology optimization code written in Matlab, Struct. Multidisc. Optim. 21, 120–127 (2001) [CrossRef] [Google Scholar]
  4. T. Liu, S. Wang, B. Li, L. Gao, A level-set-based topology and shape optimization method for continuum structure under geometric constraints, Struct. Multidisc. Optim. 50, 253–273 (2014) [Google Scholar]
  5. X. Huang, Y.M. Xie, A new look at ESO and BESO optimization methods, Struct. Multidisc. Optim. 35, 89–92 (2008) [Google Scholar]
  6. X. Li, J. Zhu, P. Wei, C. Su, Topology optimization design of microstructures with zero Poisson's ratio, Int. J. Simul. Multidisci. Des. Optim. 15, 12 (2024) [Google Scholar]
  7. Y.A. Nogoud, O. Mohamed, M. Kamal Alden, A. Abuelnuor, Reducing the amount of fuel consumed by adjusting the location of the center of gravity, Results Eng. 20, 101482 (2023) [Google Scholar]
  8. M. Bakhtiarinejad, S. Lee, J. Joo, Component allocation and supporting frame topology optimization using global search algorithm and morphing mesh, Struct. Multidisc. Optim. 55, 297–315 (2017) [Google Scholar]
  9. Q. Cao, N. Dai, J. Bai, H. Dai, A dimensionality reduction optimization method for thin-walled parts to realize center of mass control and lightweight design, Eng. Optim. 0, 1––17 (2024) https://doi.org/10.1080/0305215X.2024.2350648 [Google Scholar]
  10. L. Liang, J. Zhang, L.-P. Chen, X.-H. Zhang, FVM-based multi-objective topology optimization and Matlab implementation, in: 2010 International Conference on Computer Application and System Modeling (ICCASM 2010) (IEEE, Taiyuan, China, 2010), pp. V1-672–V1-678 [Google Scholar]
  11. S. Osher, J.A. Sethian, Fronts propagating with curvature-dependent speed: algorithms based on Hamilton-Jacobi formulations, J. Comput. Phys. 79, 12–49 (1988) [NASA ADS] [CrossRef] [Google Scholar]
  12. J.A. Sethian, A. Wiegmann, Structural boundary design via level set and immersed interface methods, J. Comput. Phys. 163, 489–528 (2000) [Google Scholar]
  13. S. Osher, F. Santosa, Level set methods for optimization problems involving geometry and constraints: I. Frequencies of a two-density inhomogeneous drum, J. Comput. Phys. 171, 272–288 (2001) [CrossRef] [MathSciNet] [Google Scholar]
  14. M.Y. Wang, X. Wang, D. Guo, A level set method for structural topology optimization, Comput. Methods Appl. Mech. Eng. 192, 227–246 (2003) [Google Scholar]
  15. X. Huang, Y.M. Xie, Bi-directional evolutionary topology optimization of continuum structures with one or multiple materials, Comput. Mech. 43, 393–401 (2009) [Google Scholar]
  16. P. Wei, Z. Li, X. Li, M.Y. Wang, An 88-line MATLAB code for the parameterized level set method based topology optimization using radial basis functions, Struct. Multidisc. Optim. 58, 831–849 (2018) [Google Scholar]
  17. D. Chen, P. Kumar, Y. Kametani, Y. Hasegawa, Multi-objective topology optimization of heat transfer surface using level-set method and adaptive mesh refinement in OpenFOAM, Int. J. Heat Mass Transf. 221, 125099 (2024) [Google Scholar]
  18. K. Hamza, M. Aly, H. Hegazi, K. Saitou, Multi-objective topology optimization of multi-component continuum structures via an explicit level-set approach, Struct. Multidisc. Optim. 51, 733–748 (2015) [Google Scholar]
  19. P. Meliga, W. Abdel Nour, D. Laboureur, D. Serret, E. Hachem, Multi-objective topology optimization of conjugate heat transfer using level sets and anisotropic mesh adaptation, Fluids 9, (2024) [Google Scholar]
  20. N.P. Van Dijk, M. Langelaar, F. Van Keulen, Explicit level‐set‐based topology optimization using an exact Heaviside function and consistent sensitivity analysis, Num. Meth. Eng. 91, 67–97 (2012) [Google Scholar]
  21. Y. Wang, Z. Kang, A velocity field level set method for shape and topology optimization, Num. Meth. Eng. 115, 1315–1336 (2018) [Google Scholar]
  22. J. Sokolowski, J.-P. Zolesio, Shape derivatives for linear problems, in: Introduction to Shape Optimization (Springer, Berlin, Heidelberg, 1992), pp. 117–162 [Google Scholar]
  23. P. Wei, M.Y. Wang, The augmented lagrangian method in structural shape and topology optimization with RBF based level set method, in: The Forth China-Japan-Korea Joint Symposium on Optimization of Structural and Mechanical Systems 2006, Kunming, China, 6–9 November [Google Scholar]
  24. S. Yamasaki, T. Nomura, A. Kawamoto, K. Sato, K. Izui, S. Nishiwaki, A level set-based topology optimization method using the augmented lagrangian method, JEE 6, 387–399 (2011) [Google Scholar]

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