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Article Dans Une Revue ACM Transactions on Graphics Année : 2018

Polyhedral Voronoi diagrams for additive manufacturing

Samuel Hornus
Haichuan Song
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Sylvain Lefebvre
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Résumé

A critical advantage of additive manufacturing is its ability to fabricate complex small-scale structures. These microstructures can be understood as a metamaterial: they exist at a much smaller scale than the volume they fill, and are collectively responsible for an average elastic behavior different from that of the base printing material making the fabricated object lighter and/or flexible along specific directions. In addition, the average behavior can be graded spatially by progressively modifying the microstructure geometry. The definition of a microstructure is a careful trade-off between the geometric requirements of manufacturing and the properties one seeks to obtain within a shape: in our case a wide range of elastic behaviors. Most existing microstructures are designed for stereolithography (SLA) and laser sintering (SLS) processes. The requirements are however different than those of continuous deposition systems such as fused filament fabrication (FFF), for which there is currently a lack of microstructures enabling graded elastic behaviors. In this work we introduce a novel type of microstructures that strictly enforce all the requirements of FFF-like processes: continuity, self-support and overhang angles. They offer a range of orthotropic elastic responses that can be graded spatially. This allows to fabricate parts usually reserved to the most advanced technologies on widely available inexpensive printers that also benefit from a continuously expanding range of materials.
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Dates et versions

hal-01697103 , version 1 (30-01-2018)
hal-01697103 , version 2 (14-05-2018)

Identifiants

Citer

Jonàs Martínez, Samuel Hornus, Haichuan Song, Sylvain Lefebvre. Polyhedral Voronoi diagrams for additive manufacturing. ACM Transactions on Graphics, 2018, Proceedings of SIGGRAPH 2018, 37 (4), pp.15. ⟨10.1145/3197517.3201343⟩. ⟨hal-01697103v2⟩
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