Nonlinear dynamics and Chaos: Lab Demonstrations

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Nonlinear dynamics and Chaos: Lab Demonstrations

This 1994 video shows six laboratory demonstrations of chaos and nonlinear phenomena, intended for use in a first course on nonlinear dynamics. Steven Strogatz explains the principles being illustrated and why they are important.

The demonstrations are:
(1) A tabletop waterwheel that is an exact mechanical analog of the Lorenz equations, one of the most famous chaotic systems;
(2) A double pendulum, a paradigm of chaos in conservative systems;
(3) Airplane wing vibrations and aeroelastic instabilities, as exemplars of Hopf bifurcations;
(4) Self-sustained oscillations in a chemical reaction;
(5) Using synchronized chaos to send secret messages; and
(6) Composing musical variations with a chaotic mapping.

Strogatz is joined by his colleagues Howard Stone, John Dugundji, Irving Epstein, Kevin Cuomo, and Diana Dabby.
Author Institutional Affiliation
Steven H. Strogatz
Department of Mathematics
Cornell University
Author Email
shs7@cornell.edu
Tutorial LevelBasic Tutorial
DescriptionClassroom Demos
Contest EntryNo

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