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<!DOCTYPE html>
<html lang="">
<head>
<meta charset="utf-8">
<title>Exploring nonlinear physics</title>
<link rel="stylesheet" type="text/css" href="index.css">
</head>
<body>
<header></header>
<main>
<h1>Exploring nonlinear dynamics</h1>
<h2>Animated Phase Plane Diagrams</h2>
<a href="./2d_linear_systems/index.html">2D Linear Systems</a><br/>
An interactive visualization showing how linear two-dimensional dynamic systems can behave. With this, one can get an understanding and a feeling for the meaning of eigenvectors real and complex eigenvalues and various kinds of fixed points.<br/>
<br/>
<a href="./2d_nonlinear_systems/van_der_pol/index.html">2D Nonlinear System: Van der Pol Oscillator</a><br/>
An interactive visualization giving intuition for the effect of the parameter in the Van der Pol oscillator and the effect of the Liénard transformation.<br/>
<br/>
<a href="./3d_nonlinear_systems/lorenz_attractor/index.html">3D Nonlinear System: Lorenz Attractor</a><br/>
An interactive visualization of the famous chaotic Lorenz system.<br/>
<br/>
<hr/>
<h2>Interesting third-party content</h2>
<a target="_blank" rel="noopener noreferrer" href="https://www.youtube.com/watch?v=ycJEoqmQvwg&list=PLbN57C5Zdl6j_qJA-pARJnKsmROzPnO9V">Lecture recording: Nonlinear Dynamics and Chaos by Prof. Steven Strogatz, Cornell University</a><br/>
<i>Note: You can change the playback speed!</i>
<br/><br/>
<a target="_blank" rel="noopener noreferrer" href="http://www.malinc.se/m/Lorenz.php">Lorenz Attractor: Different interactive visualization by Malin Christersson</a>
<br/><br/>
<hr/>
<br/>
To subscribe to updates or interact otherwise, see the<br/>
 <a href="https://github.com/2xB/nonlinear">GitHub repository of /nonlinear</a> <br/><br/>
<a href="https://2xb.github.io">2xB: More projects</a>
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</html>