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William R Bauer's Projects

bounce icon bounce

bouncing balls challenges using python3 and tkinter

buzzhash icon buzzhash

A Julia package based on S. Dasgupta, C. F. Stevens, and S. Navlakha (2017). A neural algorithm for a fundamental computing problem. Science, 358, 6364:793-796.

crust icon crust

Incidental code in support of co-robotic ultrasound tomography

dbnupperbound.jl icon dbnupperbound.jl

An attempt to provide Julia code in support of the recently proposed PolyMath project on the de Bruijn-Newman constant.

euclidean_rhythms icon euclidean_rhythms

A python script to derive and play Euclidean rhythms as described in The Distance Geometry of Music by E. D. Demaine et. al. (2007)

fashionshow icon fashionshow

A prototype squiffy game designed to gauge interest among certain K-12 persons.

flavordata icon flavordata

A Julia wrapper for flavor data compiled by Ahn et. al.

gens.jl icon gens.jl

A Julia package to generate the nonzero entries of a system matrix.

hitandrun.jl icon hitandrun.jl

A Julia package based on the paper, "Hit and Run as a Unifying Device." by P. Diaconis & H. Andersen, (2007), *Journal de la Société Française de Statistique*, 148(4):5-28.

know_brainr icon know_brainr

incidental R code for imaging in vivo neurotransmitter modulation of brain network activity in real time

multinomials.jl icon multinomials.jl

Polynomials in several variables. Experimental code, mostly for learning purposes.

oniondecomposition.jl icon oniondecomposition.jl

A Julia implementation of the algorithms described in Hébert-Dufresne, L. et al., Multi-scale structure and topological anomaly detection via a new network statistic: The onion decomposition. Sci. Rep. 6, 31708; doi: 10.1038/srep31708 (2016)

rpigrp_www icon rpigrp_www

Skeleton prototype for a Flask-based website by a small group of Makers

thighdemo.jl icon thighdemo.jl

Demonstrates GenS package on multiple scans of an axial section of phantom thigh

zadjoin icon zadjoin

A module implementing arithmetic over Z[α], the integers with α adjoined, where α satisfies a polynomial relationsof the form α^n = p(α) = p[1] + p[2]α + ... + p[n]α^(n-1).

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