Hole Through a Hole in a Hole

Hole Through a Hole in a Hole.stl

TOPO Jewelry tray I Keys tray

AMS version.3mf

Topology optimised shelf bracket

Generative Shelf Bracket V2.stl

Chain Link Klein Bottle

This model uses chain link latticing to represent a three-dimensional approximation of the four-dimensional “Klein Bottle.”

See here for video: https://youtu.be/AWJ-R3GBT80 

The concept of a Klein bottle was first described in 1882 by the German mathematician Felix Klein. It is a closed non-orientable surface that has no inside or outside. It is similar to the Möbius strip, but unlike the Möbius strip it has no boundaries and cannot physically exist in three-dimensional space.

In this three-dimensional representation, the surface intersects with itself, but in four-dimensional space the self-intersection can be eliminated. Unfortunately, I don’t have a 4D printer yet.

Modelling this intriguing shape in chain link latticing allows for visualization of the whole surface.


Easter Eggshell 1

Eggshell 1 Gyroid.stl

Topology Tiles – Hex

FK S Hex Tile 2.stl

Log Topology Bowl!

LogTypologyBowl.3mf

Easter Eggshell 9

Eggshell 9 Hexagonal.stl

Topology Tiles – Square

FK S Square Tile 1.stl

Easter Eggshell 3

Eggshell 3 Rotated Square.stl

Easter Eggshell 7

Eggshell 7 Diamond.stl

Easter Eggshell 2

Eggshell 2 Kelvin.stl

Easter Eggshell 5

Eggshell 5 Gyroid Reoriented.stl

Easter Eggshell 4

Eggshell 4 SplitP.stl

Easter Eggshell 6

Eggshell 6 Columns.stl

Easter Eggshell 10

Eggshell 10 F-RD.stl

Easter Eggshell 8

Eggshell 8 Fischer Koch S.stl

Serpentes nTopologus Gyroidicus

This “Serpentes nTopologus Gyroidicus” is part of a series of three articulating snakes demonstrating various ways that nTopology can be used to design unique topology within complex designs. It incorporates the gyroid TPMS into the body of the snake.

See here for video: https://youtu.be/z7fLPr0367s 

These topology snakes use a unique print-in-place ovoid joint designed to maximize available volume and surface area for other design elements.

This joint type is stronger than the interlocking double ring joints used in many articulated designs, so this design is more suitable for use as a fidget or children’s toy.

These snakes are 72cm in length but will print on a 220mm x 220mm build plate.

Like a “ball and socket” joint, the oval-shaped ovoid from one segment is held in place by a similarly shaped socket in the neighbouring segment. Varying the relative dimensions of the ovoid and socket allows for precise control of the movement between each segment. In this design, lateral side-to-side movement is maximized, but rotation and up/down movement is slightly restricted. This more accurately mimics the “tone” and movement patterns of a real snake.

You may get some small adhesions between segments. Simply apply a bit of force to move the joint the first time, and it will be fine after that.


See here for video of similar textured snakes: https://youtu.be/8fIhzqsQP_k 

See here for stable downloads of textured snakes:
Bubble Boa: https://thangs.com/mythangs/file/62591 
Voronoi Viper: https://thangs.com/mythangs/file/62593 
Knurled Nightcrawler: https://thangs.com/mythangs/file/62592 


Malfunctioning Teapot and Teacup

Malfunctioning Teapot.stl

Fischer-Koch C(Y) Lampshade

Lampshade Fischer-Koch C(Y) 200mm.stl

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Hole Through a Hole in a Hole

TOPO Jewelry tray I Keys tray

Topology optimised shelf bracket

Chain Link Klein Bottle

Easter Eggshell 1

Topology Tiles – Hex

Log Topology Bowl!

Easter Eggshell 9

Topology Tiles – Square

Easter Eggshell 3

Easter Eggshell 7

Easter Eggshell 2

Easter Eggshell 5

Easter Eggshell 4

Easter Eggshell 6

Easter Eggshell 10

Easter Eggshell 8

Serpentes nTopologus Gyroidicus

Malfunctioning Teapot and Teacup

Fischer-Koch C(Y) Lampshade