A Tool for Drawing Pretty Knots.

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

generator for celtic knot patterns

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

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 flagella bundling.

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

computing Khovanov invariants for links and tangles

aspline

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

A neat SVG drawing of a byzantine knot, generated with ERB

Undergraduate Thesis Exploring 3D Printing in Topology

Source code and data for "Identifying knot types of polymer conformations by machine learning" PhysRevE.101.022502

B-Spliner is a tool that can be used to calculate and display spline curves using an implementation of the B-Spline algorithm.

A programme for calculating invariants and maipulating codes for various categories of knots and links

A bunch of python script and classes to experiment with homology, knot theory and neural networks

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

Programs to make knots

Dynamic Modeling and Machine Learning Environment

Connection between Klein knots and torus knots, presenting Python Code to compute the bracket polynomial and Jones polynomial for any Klein knot.