It is common in time-domain spectroscopy to observe copies of the initial system response due to impedance mismatch. If deconvolution is not possible using slab-like models, then we have to smoothly suppress them to avoid artifacts in further processing.
We perform a 'surgery' by applying an envelope function to the signal to suppress echoes, which cause oscillations in the frequency domain:
Here we shall try to model a system of interconnected bonds using the Verlet method. Then, we'll add some visuals to make it feel like a game.
A toy-like example on the real-time collisions resolution using Verlet Integration method
I've made a video recently on one of my favourite methods for solving Newton's equations. It is available on YouTube Shorts 🎥
It wasn't clear to me if this is worth a full article or just a short comment. Let me start with a supplementary material for the video first, and then we shall see...
Learning Fraunhofer diffraction with Wolfram Language and WLJS Notebook
