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mathematical musings

March 18, 2013. I was having fun browsing the 3D Printing marketplace Shapeways. And then I stumbled across this. Rubiks Cube by Oskar van Deventer. And my brain exploded a little bit. Van Deventer has designed an impressive collection of cube-like puzzles. Which can only be made by 3D printing. I have an older puzzle by him called Topsy Turvy. Cube, but I like Topsy Turvy as mathematical art, and especially as a faithful embedding of the Mathieu group M12 in physical space. February 23, 2013. With p.

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Area 777 Chasing dreams from mathematics to the real world

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About Matthew Kahle

I am an associate professor in the Department of Mathematics. My research interests are in topology, combinatorics, probability, and statistical mechanics. I am interested in applications algebraic topology, especially in statistics and in materials science. In Spring 2017, I taught Math 4575.

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When the sphere is not round I. This is the first of a series of posts concerning the geometry of unit spheres in normed spaces with the aim of attracting the attention of fellow geometers to a number of delightful open problems. I will start with a couple of problems posed by Juan Jorge Schäffer in his book. 8221;Geometry of Spheres in Normed Spaces. 8221;, Lecture Notes in Pure and Appl. 20, Dekker, NY, 1976.

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mathematical musings

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March 18, 2013. I was having fun browsing the 3D Printing marketplace Shapeways. And then I stumbled across this. Rubiks Cube by Oskar van Deventer. And my brain exploded a little bit. Van Deventer has designed an impressive collection of cube-like puzzles. Which can only be made by 3D printing. I have an older puzzle by him called Topsy Turvy. Cube, but I like Topsy Turvy as mathematical art, and especially as a faithful embedding of the Mathieu group M12 in physical space. February 23, 2013. With p.

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