Code


→ My Github page: github.com/seub

Overview

I studied Computer Science at ENS Cachan. Here is a quick overview of my coding experience:

  1. I have developed two cross-platform computer software with a full GUI in C++/Qt in relation to my math research: Circle Packings and Harmony.
  2. I am collaborating with mathematicians and data science researchers at the Heidelberg Institute of Theoretical Studies (HITS), which offers a cutting edge "High Performance Cluster" (HPC). My main interest is the application of hyperbolic geometry to deep learning (hyperbolic neural networks).
  3. I mentor student projects at the Heidelberg Experimental Geometry Lab (HEGL), which involve math, coding, 3D printing, VR, and other technology.
  4. I started or contributed to a few other computer projects, in relation to Math (e.g. Lagrange numbers), or Data Science (e.g. Cheese classifyer), or "just for fun" (Chess engine in C++).

Programming languages: I am proficient in C++ and Python. I have some experience with: Bash, C, HTML/CSS, Javascript, Julia, Jupyter, Latex, Mathematica, Maple, Matlab, Pascal, Qt, Sage.


Heidelberg Experimental Geometry Lab (HEGL)

At the Research Station "Geometry & Dynamics" (Heidelberg University), I was appointed by Anna Wienhard to set up the Heidelberg Experimental Geometry Lab (HEGL). The goal of HEGL is to promote the interaction between theoretical math research and computational experimentation and visualization. HEGL provides two 3D printers, high performance computers, and other advanced technology.

Since 2021, I co-organize the two HEGL seminars and mentor several undergraduate research projects.

HEGL website



Circle Packings

Circle Packings main page

This software created by Benjamin Beeker and myself computes and shows circle packings and Riemann conformal mappings. This project is hosted on GitHub here.


Below are a few screenshots (click to enlarge):






Harmony

Harmony main page

This software created by Jonah Gaster and myself computes and shows equivariant harmonic maps from the hyperbolic plane \(\mathbb{H}^2\) to the hyperbolic plane \(\mathbb{H}^2\) (or in the future, hyperbolic 3-space \(\mathbb{H}^3\) and more general symmetric spaces). This project is hosted on GitHub here.


Below are a few screenshots (click to enlarge):