Three Mathematical Sculptures for the Mathematikon

Year: 2016 Authors: Tom Verhoeff; Koos Verhoeff

Core claim

The sculptures communicate mathematics through form, topology, symmetry, and construction, with their final designs requiring additional mathematical work to make the beam and strip segments meet correctly.

Topics

mathematical sculpture, symmetry, topology, polyhedral graphs

Domains

graph theory, topology, polyhedra, symmetry, sculpture, mathematical art, industrial design, architecture

Methods

Euler cycle construction, Hamilton cycle selection, 3D geometric modeling, miter joint fabrication

Media

stainless steel, polished and blasted surfaces, polyester, wood

Source status

This page publishes metadata and extracted analytical signals only. Raw PDF and full OCR text are kept local for now.