Cristin-resultat-ID: 1635141
Sist endret: 26. november 2018, 13:59
Resultat
Vitenskapelig foredrag
2018

Trivariate Spline Representation for IGA and Additive Manufacturing

Bidragsytere:
  • Tor Dokken

Presentasjon

Navn på arrangementet: SIAM Annual Meeting
Sted: Portland, Oregon
Dato fra: 9. juli 2018
Dato til: 13. juli 2018

Arrangør:

Arrangørnavn: Society for Industrial and Applied Mathematics

Om resultatet

Vitenskapelig foredrag
Publiseringsår: 2018

Klassifisering

Vitenskapsdisipliner

Anvendt matematikk

Emneord

Splineteknologi • Additiv tilvirkning

Beskrivelse Beskrivelse

Tittel

Trivariate Spline Representation for IGA and Additive Manufacturing

Sammendrag

The challenges of geometric representation for Additive Manufacturing (AM) are many. Material properties can vary through the object, lattice structure and internal voids are used for improving performance. State-of-the-art CAD-tools are not well suited for AM as they are b-rep based: An object is represented by its inner and outer hulls. b-rep representation was developed more than 3 decades ago targeting design for subtractive/abrasive manufacturing. IsoGeometric Analysis (IGA) [Hughes 2005] bridge the gap between CAD and Finite Element Analysis. The shape functions in FEM are replaced by B-splines, allowing higher order continuity between elements and accurate shape representation. However, going from b-rep CAD models to 3-variate B-spline based IGA models is as complex as meshing CAD-models. Thus, research started addressing 3-variate spline based CAD-models that can be used directly in IGA [EC FoF project www.caxman.eu]. Continuously varying properties inside an object can be represented by additional spline functions connected to the geometry through a shared parametrization. For objects to be built from multi materials, is easy to see that such fields can be used for specifying the material mixture imitating RGB in colour representation. However, these fields also have a potential to be used as parameters for procedural generation of lattice structures: Required density; required geometry or property anisotropy, etc.

Bidragsytere

Tor Dokken

  • Tilknyttet:
    Forfatter
    ved Mathematics and Cybernetics ved SINTEF AS
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