Exploring Szpakowski’s Linear Ideas

Year: 2019 Authors: Robert Bosch; Abagael Cheng; Ari Smith

Core claim

Szpakowski’s linear ideas can be understood as Hamiltonian, symmetric, periodic structures and successfully reimagined on curved and polyhedral surfaces.

Topics

single-line drawings, Hamiltonian paths, surface mappings, symmetry, 3D printing

Domains

graph theory, Hamiltonian cycles, topology, geometry, generative art, architectural drawing, paper sculpture, 3D printing

Methods

reproduction and grid overlay, surface mapping, Rhinoceros 3D rendering, Shapeways fabrication

Media

ink on tracing paper, graph paper, 3D printed models, paper strip

Source status

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