HyperArt

Brought to you by: ajitomatix

Last Update: 2013-04-15

Get an email when there's a new version of HyperArt

HyperArt (Hyperbolic Art) lets you view and design hyperbolic repeating patterns similar to M. C. Escher's Circle Limit I-IV patterns. The software is based on algorithms developed by Dr Douglas Dunham from University of Minnesota, Duluth.

Project Activity

See All Activity >

Follow HyperArt

HyperArt Web Site

Other Useful Business Software

Ship Agents Faster

Transform your applications and workflows into powerful agentic systems at global scale.

Gemini Enterprise Agent Platform lets you rapidly build, scale, govern and optimize production-ready agents grounded in your organization's data. The platform enables developers to build custom or pre-built agents for virtually any use case. New customers get $300 in free credits.

Get Started Free

Rate This Project

User Reviews

Be the first to post a review of HyperArt!

Additional Project Details

Registered

2005-06-13

Report inappropriate content

Ship Agents Faster

Transform your applications and workflows into powerful agentic systems at global scale.

Get Started Free

Recommended Projects

TTCalc - a mathematical calculator
TTCalc is an open source bignum mathematical calculator. It features arithmetical functions, trigonometric functions, inverse trigonometric functions, hyperbolic functions, inverse hyperbolic functions, logical operators, logarithms and so on.
WDSolve
WDSolve is a black box solver for nonlinear hyperbolic partial differential equations. WDSolve is based on the Wave Digital method, leading to explicit finite difference schemes with superior stability properties.
Trixi.jl
Trixi.jl: Adaptive high-order numerical simulations of hyperbolic PDEs
psimpl
psimpl - generic n-dimensional polyline simplification. psimpl is a lightweight C++ library that is generic, easy to use, and supports multiple simplification algorithms, including Douglas-Peucker.
Snap for hyperbolic 3-manifolds
Snap (snap-pari) is a computer program for studying arithmetic invariants of hyperbolic 3-manifolds. See: Computing arithmetic invariants of 3-manifolds by Coulson, Goodman, Hodgson and Neumann, Experimental Mathematics Vol.9 (2000) 1.