TECH-MUSINGS

We add some more to this mathoverflow post on convex polygons - and general convex regions - that have multiple least area (and least perim...

One could think of several ways to optimally put N points (call these "vertices") on a spherical surface: ------- 1. Such that th...

Seeking a little clarification on https://arxiv.org/pdf/2004.01034 The paper establishes that there are tilings of the plane by convex qu...

This continues an old thread on oriented containers with latest episode here How does one find the least area convex kite that contains...

Question: Is there any set of polygons that have the same angle set with each member individually incapable of tiling the plane but togeth...

1. Which convex hexagon is worst for packing (ie leaves largest fraction of plane open)? 2. it has been conjectured that the regular heptag...

We add another very speculative claim to those in the last post . "If a convex planar region C has the property for any positive inte...