Hamiltonian Quasigeodesics yield Nets
arXiv:2206.05353
Abstract
This note establishes that every polyhedron that has a Hamiltonian quasigeodesic can be edge-unfolded to a net, and shows that the class of such polyhedra is infinite.
8 pages, 5 figures, 6 references. v3 remarks that classes of antiprisms satisfy the main theorem, but do not advance on Durer's problem