These are smaller projects that aren't listed on the main page that I find to still have beautiful results. Since these projects are more trivial and takes very little time (ie. in the span of a few hours or dyas), I haven't bothered release the code anywhere. If you would like to get the code to simulate it for yourself, feel free to message me!
Electric field for arbitrary line and surface charges in 3D, visualised as "manual streamlines" with test charge trajectories (2B)
Evolution of wavefunction (1D/2D) for arbitrary potentials and arbitrary initial conditions, can plot either probability density (1D/2D) or the wavefunction (1D) itself (2B)
Direct diagonalisation time evolution for an Ising chain with long range interactions. Computed observables such as expected spins, witnesses and survival population over time. (2B)
Developed fast vectorised simulations of a 2048 x 2048 grid of double pendulums. Visualised using RGB with red and green channels representing each angle respectively (2A)
Evolution of Dirac bispinor for arbitrary initial conditions and periodic boundary conditions through evolving the Dirac equation numerically (2A)
Implement finite difference scheme to solve arbitrary first (RK4) and second (verlet) temporal order PDEs. Stability maintained through adaptive timestepping. Solutions found for systems such as wave equation, heat equation, Klein-Gordon equation, etc. (2A)
Other Projects (Smaller projects or projects affilliated with organisations)
"w" refers to projects I did with the Waterloo Computational Physics Club as President. "r" refers to projects I did with Waterloo Rocketry as Payload Researcher
Simulating VSEPR theory with a Monte-Carlo treatment of the Thompson Problem (2A)
Gravitational Waves of Imperfect Neutron Stars and Inspiralling Systems (2A) (w)
The Classical N-Body problem With Gravitation, Rutherford Scattering, Ionic Bonding and more (2A)
Frequencies of Tidally Damped Insipralling Binary Star Systems (2A) (w)
Simulating Strange Attractors (2A)
Modelling Payload Descent Path with OpenRocket (1B) (r)
The Quantum Heisenberg Model (1B)
Modelling Infrared Spectral Intensity with Gas Absorption Effects (1A) (r)
Visualisation of the Exact Solution to the Two Body Problem through Desmos (H.S.)
Desmos Suite of Basic Simulations for Physics Students (H.S.) (This is a private project constantly in development. This suite is for my tutoring students only.)