A Tool for Drawing Pretty Knots.

A tool for drawing 2d diagrams, 3d knots, Seifert surfaces. Computes some knot properties and invariants.

Contact model for 3D elastic rod simulations. Framework for knot tying.

Knot Theory library focusing on k-tangles

These are handwritten solutions of almost all exercises in "Gauge Fields, Knots and Gravity" by John Baez & Javier P. Muniain.

Contact model for 3D elastic rod simulations. Framework for flagella bundling.

Unknot Motion Planning

A mosaic knot tile game developed to make it easier and more entertaining to study knot mosaics.

AIDN is a deep learning algorithm to represent any finitely-presented algebraic object with a set of deep neural networks.

The Jones Polynomial is a knot/link invariant. This program is the direct implementation of the mathematical definitions and can be used for calculation.

computing Khovanov invariants for links and tangles

Course Project: Computational Laboratory - Implementation of the knot theory Kauffman polynomial regular isotopy invariant in Python

Python module to visualize Lattice Knots and Links in 3D, and analyse their distortion.

Personal fork of KnotScape (a '90 knot theory software) with some compilation fixes

an efficient C library for handling polygonal curves in 3-space and knot diagrams

MS thesis in knot theory on methods for computing the Alexander polynomial

Python library for implementing geometrical representations of curves.

A Python script to compute the Casson-Gordon sigma signatures of two-bridge knots using the weighted vertex numbers of planar triangles ∆(x, y), as described by Casson and Gordon in Cobordism of Classical Knots (Progress in Mathematics, Vol. 62, pp. 181–199, 1986). The script optionally generates plots of the triangles and their lattice points.

Library of tools for mathematicians and physicists.

Python library providing functionality for the creation and rendering of Artin braids.