Diffusion Structures for Architectural Stripe Pattern Generation

11/11/2020
by   Abhishek Madan, et al.
0

We present Diffusion Structures, a family of resilient shell structures from the eigenfunctions of a pair of novel diffusion operators. This approach is based on Michell's theorem but avoids expensive non-linear optimization with computation that amounts to constructing and solving two generalized eigenvalue problems to generate two sets of stripe patterns. This structure family can be generated quickly, and navigated in real-time using a small number of tuneable parameters.

READ FULL TEXT

page 2

page 3

page 4

page 5

page 6

page 8

page 9

page 10

research
03/17/2015

Hypoelliptic Diffusion Maps I: Tangent Bundles

We introduce the concept of Hypoelliptic Diffusion Maps (HDM), a framewo...
research
03/03/2015

Anisotropic Diffusion in ITK

Anisotropic Non-Linear Diffusion is a powerful image processing techniqu...
research
04/06/2021

Noise Estimation for Generative Diffusion Models

Generative diffusion models have emerged as leading models in speech and...
research
02/07/2020

Solving high-dimensional eigenvalue problems using deep neural networks: A diffusion Monte Carlo like approach

We propose a new method to solve eigenvalue problems for linear and semi...
research
07/07/2022

Deep spectral computations in linear and nonlinear diffusion problems

We propose a flexible machine-learning framework for solving eigenvalue ...
research
08/24/2022

VisFCAC: An Interactive Family Clinical Attribute Comparison

This paper presents VisFCAC, a visual analysis system that displays fami...
research
05/25/2021

Diffusion Means in Geometric Spaces

We introduce a location statistic for distributions on non-linear geomet...

Please sign up or login with your details

Forgot password? Click here to reset