Daniel Hambleton retweeted
Spun out of its co-founders’ consulting work with a major sportswear manufacturer, @active_impact-backed @Metafold3D aims to help address the bottleneck at the design side of 3D printing. #CDNtech betakit.com/metafold-3d-secu…
Daniel Hambleton retweeted
Penrose tilings are a beautiful combination of art and math, which is what initially attracted Dr. @wheelissa to geometry! Now she's an expert and professional doing this every day at, not one, but TWO different geometry-based startups. Interview conducted and edited by @egotman
Daniel Hambleton retweeted
More #lattices in bigger volumes! This tetrakaidecahedron lattice print has over 30K unit cells, and over 700K beams. #3Dprinting #metamaterials
Daniel Hambleton retweeted
First prints are starting to come off our V2 printer! #3Dprinter #metamaterials
Daniel Hambleton retweeted
T-5 days to defend this little baby 🎓🦴🦾 @tudelft
Daniel Hambleton retweeted
We printed this #Lattice sample with over 10K unit cells and more than half a million beams. Just getting warmed up for our big prints! Stay tuned! #3Dprinting #metamaterials
Daniel Hambleton retweeted
Our original challenge was: we know how to do tri, quad, and hex patterns on surfaces by parameterization. Can we do Penrose patterns? A Penrose pattern is (2-)aperiodic: it does not admit translational similarities in the plane. So seamless UV parameterization is not possible.
Daniel Hambleton retweeted
While this year's conference is online and not in Toronto, there's no keeping the Toronto out of SGP 🍁 Thanks to Mesh Inc, our local Geometry consultation group @Mesh_Geometry for being a silver level sponsor!
meshconsultants.ca/
Daniel Hambleton retweeted
Doing hardware development during COVID lockdowns has presented some challenges. Also: opportunities! Here is Metafold 3D CTO @Mesh_Geometry deep in video conference with.... our 3D printer.
Daniel Hambleton retweeted
Metafold 3D launches 3D print service for complex geometries, Digital Metal debuts pure copper for binder jetting, and space launch company Orbex to build largest 3D printer in the EU. These stories and more round out this week in additive manufacturing. all3dp.com/1/3d-printing-ind…
Daniel Hambleton retweeted
Nice blog on 3D-printing spinodoid metamaterials and looking beyond periodic lattices! I’ll also be talking about spinodoids and inverse design at the WCCM-ECCOMAS 2020 next week. See you there if you are joining!
medium.com/mesh-consultants/…
Credits: Elissa Ross
Daniel Hambleton retweeted
I stumbled across this amazing website, fascinating. facstaff.susqu.edu/brakke/ev…
Daniel Hambleton retweeted
#UofTCares: #UofT researchers from @UofTDaniels, @UofTInfoFaculty & @UofTArtSci mobilize resources to produce equipment for health-care workers uoft.me/5in
Daniel Hambleton retweeted
Tessagon - Tessellate your favorite 3D surfaces (technically, 2D manifolds) with triangles, hexagons, or a number of other curated tiling types github.com/cwant/tessagon
Daniel Hambleton retweeted
In which I briefly pretend to be a data scientist and say something about home renovation trends in Toronto. Humbly returning to my regular job now. medium.com/mesh-consultants/… @Open_TO @Mesh_Geometry
Daniel Hambleton retweeted
Space filling loops - Infinite lattice of identical interwoven circles, all of which
- divide circumference equally
- have the same twist angle everywhere
- are surrounded by their neighbours in the same way.
Daniel Hambleton retweeted
Today's Workshop on Studying Mathematics Cognition in the Cybernetic Age is streaming now on #FieldsLive! Watch at the link #mathematics #matheducation
fields.utoronto.ca/live
Daniel Hambleton retweeted
Really excited to be at #aectech2019 to give a talk about geometric robustness. I’m glad they put this sign up for me. #mathisfun
Daniel Hambleton retweeted
Terrific talk by @wheelissa on the odyssey of finding good tools for mathematical illustration—and a Choose Your Own Adventure book to go along with it! @ICERM
Daniel Hambleton retweeted
New paper in #siggraphasia2019 about "Chebyshev Nets from Commuting PolyVector Fields" where we introduce a new notion of vector-field integrability that allows us to design these networks of equal edge length. With Andy Sageman-Furnas, Albert Chern, and Mirela Ben-Chen.





































