Here you can find some of my public software projects. Most of them are related to mathematics visualization and computation.

Apps

• Invert the Matrix
• Nano Prompt Lab
• Singularity Toolkit
• Linear Algebra

Repositories

All repositories are available on GitHub.

• Repository invert_the_matrix Description
  Source code for Invert the Matrix, a modular-state puzzle game with browser and Android versions, campaign puzzles, daily challenges, custom generation, and solver-backed hints.
• Repository chrome-nano-test Description
  Source code for Nano Prompt Lab, a browser-based playground for Chrome's on-device Prompt API and Gemini Nano local sessions.
• Repository singularity_toolkit Description
  Source code for the Singularity Toolkit web application, an interactive tool for exploring the resolution of plane curve singularities and related topological invariants.
• Repository linear_algebra Description
  Source code for the Linear Algebra app, a classroom companion for visualizing two-dimensional linear and affine maps, canonical forms, and report generation.
• Repository monodromy_var Description
  A software developed in collaboration with Baldur Sigurðsson that computes the monodromy and variation operator of a plane curve singularity taking as input a defining polynomial. This tool is useful for studying the topological properties of singular curves, providing key invariants that arise in singularity theory.
• Repository implicit_family_plotter Description
  A simple tkinter-based plotter to visualize implicit equations in two variables that depend on a third parameter. It allows to explore how the zero set of a family of implicit equations evolves as the parameter changes, making it a useful tool for teaching and research in algebraic geometry.
• Repository parametric_family_plotter Description
  A simple plotter for visualizing families of parametric curves that depend on an extra parameter. Similar to the implicit family plotter, this tool is designed to help understand how parametric curves deform as a parameter varies, useful for studying curve deformations in differential geometry and singularity theory.
• Repository knot_film Description
  A software that renders video clips of torus knots. Torus knots are fundamental objects in knot theory and low-dimensional topology, and this tool allows to create beautiful visualizations and animations of these mathematical objects for educational and research purposes.
• Repository vector_field Description
  A Jupyter Notebook for visualizing and exploring vector fields. This tool can be used to study the behavior of dynamical systems and differential equations through interactive visualizations.