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We present Diffusion Structures, a family of resilient shell structures fromthe eigenfunctions of a pair of novel diffusion operators. This approach isbased on Michell's theorem but avoids expensive non-linear optimization withcomputation that amounts to constructing and solving two generalized eigenvalueproblems to generate two sets of stripe patterns. This structure family can begenerated quickly, and navigated in real-time using a small number of tuneableparameters.

Diffusion Structures for Architectural Stripe Pattern Generation