Apr 15, 2019 · I want to make an animation of the curve (where you incrementally draw it) with parametrization: x (t) = sin (3t) and y (y) = sin (4t) where t [0, 2pi]. Attempt: %matplotlib notebook import matplo...

Simple Lissajous Curve renderer/generator in Python using matplotlib - JPBotelho/Lissajous-Curve

Nov 7, 2024 · A simple Lissajous Pattern Generator built with Python and Pygame, creating beautiful, animated visual patterns that save as images after completing a full cycle

Nov 7, 2024 · A mini-project to simulate Lissajous figures depending on frequency ratio (no real scientific approach, just drawing). The project is built with JS, plotly.js, webpack. The animation displays changes of figure depending on the phase shift in time.

A Lissajous curve /ˈlɪsəʒuː/, also known as Lissajous figure or Bowditch curve /ˈbaʊdɪtʃ/, is the graph of a system of parametric equations {\displaystyle x=A\sin(at+\delta ),\quad y=B\sin(bt),}

Create Lissajous figures with Ubidots and Python. Watch how Lissajous Curves are painted in real-time using Ubidots' Math Engine

Apr 5, 2019 · We drew a Lissajous Curve with fixed value for k1 (3) and k2 (2). Lets gradually change k1 from 0 to 3 and draw each one of them to generate an animation sequence as shown in this video:

Apr 5, 2019 · Lissajous Curve is a famous curve with both practical use and in art and design. It is generated by a simple parametric equation: x = 300*math.cos(k1*t) y = 300*math.sin(k2*t)

Jun 27, 2021 · I'd like to plot an animation of Lissajous curves using Python and matplotlib's animate library. I really do not have a lot of experience with Python, so rather than performance increasements, I'm looking for best practices to improve (and/or shorten) my code.

Dec 8, 2011 · And after the Epitrochoids, we're going to see another family of wonderful figures: The Lissajous curves. The equations that describe these curves are the following. the curves vary with respect the parameter t and their appearance is determined by the ratio a/b and the value of δ. As usual, I made a snippet to visualize them: