• Aucun résultat trouvé

Active Printed Materials for Complex Self-Evolving Deformations

N/A
N/A
Protected

Academic year: 2021

Partager "Active Printed Materials for Complex Self-Evolving Deformations"

Copied!
9
0
0

Texte intégral

Figure

Figure 2 | (A) Stratasys Connex 500 Multi-Material 3D Printer. (B) Folding primitive in R 3 requires two degrees of freedom
Table 3 | Material components of the expanding printable mater- mater-ial. It is composed of hydrophilic acrylated monomers that create linear chains upon polymerization with a small amount of  difunc-tional acrylate molecules
Figure 3 | (A) Renderings of an initial joint and its folding (upper row), with their corresponding spring-mass systems shown in the lower row
Figure 5 | Deformation of a grid into a double curvature surface (convex and concave)

Références

Documents relatifs

Digital Equipment Corporation assumes no responsibility for the use or reliability of its software on equipment that is not supplied by DIGITAL.. Copyright @

4.2.3 Phase 3: conceptual design of FC-DSS FC-DSS Figure 7 integrates the tools used by experts, MFFP planners and BFEC analysts and provides a shared data management module for

We show that if a group automorphism of a Cremona group of arbitrary rank is also a homeomorphism with respect to either the Zariski or the Euclidean topology, then it is inner up to

Client and application implementers must consider that the existence of a given value in the vendorName or vendorVersion attribute is no guarantee that the server was

But the “isomorphism” hypothesis introduced by Gestalt psychology actually provides Koffka with a very easy and interesting answer to this objection: according to

The geometric monodromy of a curve singularity in the complex plane determines the local topology of the singularity.. As

L’accès aux archives de la revue « Annales de la faculté des sciences de Toulouse » ( http://picard.ups-tlse.fr/~annales/ ) implique l’accord avec les conditions

deformation space of a polygonal linkage in one of the model spaces of constant curvature using techniques coming from the theory of deformations of flat