Physically reliable 3D styled shape generation via structure-aware topology optimization in unified latent space

被引:0
作者
Ijaz, Haroon [1 ]
Wang, Xuwei [1 ]
Chen, Wei [1 ]
Lin, Hai [1 ]
Li, Ming [1 ]
机构
[1] Zhejiang Univ, State Key Lab CAD&CG, Hangzhou 310027, Peoples R China
关键词
Generative design; 3D shape creation; Topology optimization; Variational autoencoder; Finite element analysis; Global convergent MMA;
D O I
10.1016/j.cad.2025.103864
中图分类号
TP31 [计算机软件];
学科分类号
081202 ; 0835 ;
摘要
We propose a novel approach to structure-aware topology optimization (SATO) to generate physically plausible multi-component structures with diverse stylistic variations. Traditional TO methods often operate within a discrete voxel-defined design space, overlooking the underlying structure-aware, which limits their ability to accommodate stylistic design preferences. Our approach leverages variational autoencoders (VAEs) to encode both geometries and corresponding structures into a unified latent space, capturing part arrangement features. The design target is carefully formulated as a topology optimization problem taking the VAE code as design variables under physical constraints, and solved numerically via analyzing the associated sensitivity with respect to the VAE variables. Our numerical examples demonstrate the ability to generate lightweight structures that balance geometric plausibility and structural performance with much enhanced stiffness that outperforms existing generative techniques. The method also enables the generation of diverse and reliable designs, maintaining structural integrity throughout, via a direct smooth interpolation between the optimized designs. The findings highlight the potential of our approach to bridge the gap between generative design and physics-based optimization by incorporating deep learning techniques.
引用
收藏
页数:13
相关论文
共 59 条
  • [1] Topology optimization of 2D structures with nonlinearities using deep learning
    Abueidda, Diab W.
    Koric, Seid
    Sobh, Nahil A.
    [J]. COMPUTERS & STRUCTURES, 2020, 237
  • [2] Allaire Gregoire., 2015, A review of adjoint methods for sensitivity analysis, uncertainty quantification and optimization in numerical codes
  • [3] [Anonymous], 2014, NIPS 2014 WORKSH DEE
  • [4] Asperti A, 2021, SN Comput Sci, V2
  • [5] Bendsoe MP, 2013, Topology optimization: theory, methods and applications
  • [6] Binninger A, 2023, Comput Graph Forum, V43
  • [7] Capturing simulation intent in an ontology: CAD and CAE integration application
    Boussuge, Flavien
    Tierney, Christopher M.
    Vilmart, Harold
    Robinson, Trevor T.
    Armstrong, Cecil G.
    Nolan, Declan C.
    Leon, Jean-Claude
    Ulliana, Federico
    [J]. JOURNAL OF ENGINEERING DESIGN, 2019, 30 (10-12) : 688 - 725
  • [8] Shape optimization with topological changes and parametric control
    Chen, Jiaqin
    Shapiro, Vadim
    Suresh, Krishnan
    Tsukanov, Igor
    [J]. INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2007, 71 (03) : 313 - 346
  • [9] SDFusion: Multimodal 3D Shape Completion, Reconstruction, and Generation
    Cheng, Yen-Chi
    Lee, Hsin-Ying
    Tulyakov, Sergey
    Schwing, Alexander
    Gui, Liangyan
    [J]. 2023 IEEE/CVF CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION, CVPR, 2023, : 4456 - 4465
  • [10] A novel discrete adjoint-based level set topology optimization method in B-spline space
    Deng, Hao
    [J]. OPTIMIZATION AND ENGINEERING, 2024, 25 (03) : 1505 - 1530