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Creators/Authors contains: "Matsumoto, Elisabetta A"

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  1. We present our current progress on a virtual reality sandbox experience equipped with a toolset to create interactive vector fields and vector calculus operations. The aim of the project is to empower the student’s understanding of vector field and assist in the development of their intuition. The source code for this project is open-source and available at https://github.com/OthmanAlrawi/Visualizing-Vector-Fields. 
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  2. We describe geared versions of Buckminster Fuller’s jitterbug mechanism, and a variant cuboctahedral mechanism. In the cuboctahedral case, differences between the triangular and square faces led us to a numerical method to construct acircular gears, allowing for rotation rates that vary with angle. 
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  3. In 2015, the third author launched a successful Kickstarter campaign to fund the purchase of an industrial knitting machine. The Kickstarter rewards were scarves, each procedurally knitted in a unique two-colour pattern: the output of a elementary cellular automaton. The scarves are double knit (double bed jacquard in machine knitting parlance), meaning that the scarf has two layers of different colours, that swap positions back and forth to produce the pattern on the scarf. This implies that the pattern on the back side of the scarf is the colour reverse of the pattern on the front side. A corresponding “inverse” elementary cellular automaton produces the pattern on the back. We wondered if it would be possible to produce a Möbius strip scarf, in which the front becomes the back whilst seamlessly continuing the development of a single elementary cellular automaton. This paper describes our discoveries. 
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  4. We describe our initial explorations in simulating non-euclidean geometries in virtual reality. Our simulations of three-dimensional hyperbolic space are available at h3.hypernom.com. The code is available at github.com/hawksley/hypVR. 
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  5. We describe our initial explorations in simulating non-euclidean geometries in virtual reality. Our simulation of the product of two-dimensional hyperbolic space with one-dimensional euclidean space is available at h2xe.hypernom.com. 
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