MOCCA: modeling and optimizing cone-joints for complex assemblies
Ziqi Wang, Peng Song, Mark Pauly
Abstract
We present a computational framework for modeling and optimizing complex assemblies using cone joints. Cone joints are integral joints that generalize traditional single-direction joints such as mortise and tenon joints to support a general cone of directions for assembly. This additional motion flexibility not just reduces the risk of deadlocking for complex joint arrangements, but also simplifies the assembly process, in particular for automatic assembly by robots. On the other hand, compared to planar contacts, cone joints restrict relative part movement for improved structural stability. Cone joints can be realized in the form of curved contacts between associated parts, which have demonstrated good mechanical properties such as reduced stress concentration. To find the best trade-off between assemblability and stability, we propose an optimization approach that first determines the optimal motion cone for each part contact and subsequently derives a geometric realization of each joint to match this motion cone. We demonstrate that our approach can optimize cone joints for assemblies with a variety of geometric forms, and highlight several application examples.
Ask about this paper
Ask your agent about it.
Lune has read the top-tier papers around this one, so every answer names the papers it rests on.
Your agent calls
Lunesearch_papers
Free to start. No credit card required.
Terminal
Install the CLIlune papers get 76da8d59-6260-4b13-9e42-7e0def28d2c9Related papers
- Computational Design of Coordinate-Motion AssembliesYukun Lu, Ke Chen, Ligang Liu, Peng SongSIGGRAPH 2026
- Category-Level Multi-Part Multi-Joint 3D Shape AssemblyYichen Li, Kaichun Mo, Yueqi Duan, He Wang et al.CVPR 2024
- A Temporal Coherent Topology Optimization Approach for Assembly Planning of Bespoke Frame StructuresZiqi Wang, Florian Kennel-Maushart, Yijiang Huang, Bernhard Thomaszewski et al.SIGGRAPH 2023 · 10 citations
- StructCurves: Interlocking Block-Based Line StructuresZezhou Sun, Devin J. Balkcom, Emily WhitingUIST 2024 · 7 citations
- Inverse Design of Discrete Interlocking Materials with Desired Mechanical BehaviorPengbin Tang, Bernhard Thomaszewski, Stelian Coros, Bernd BickelSIGGRAPH 2025 · 1 citation
