Deterministic Nonperiodic Flow

Exposure Information: Latest Exposure To the presentational view for the most recent revision of data reviewed and published from this workspace.

Description: The Lorenz attractor, named for Edward N. Lorenz, is an example of a non-linear dynamic system corresponding to the long-term behavior of the Lorenz oscillator. The Lorenz oscillator is a 3-dimensional dynamical system that exhibits chaotic flow, noted for its lemniscate shape. The map shows how the state of a dynamical system (the three variables of a three-dimensional system) evolves over time in a complex, non-repeating pattern. [From http://en.wikipedia.org/wiki/Lorenz_attractor]
Owner: Randall Britten <r.britten@auckland.ac.nz>
URI for git clone/pull/push: https://models.cellml.org/w/randall/Lorenz_1963
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Filename	Size	Date	Options
Lorentz_1963.png	175450	2011-09-19	[browse]
Lorenz_1963.cellml	8274	2011-09-19	[browse]
Lorenz_1963.session.xml	12347	2011-09-19	[browse] [run]
Lorenz_1963_sedml.xml	3153	2011-09-19	[browse]
Phase space trajectory xy.png	24214	2011-09-19	[browse]
Phase space trajectory xz.png	33873	2011-09-19	[browse]
Phase space trajectory yz.png	37873	2011-09-19	[browse]
Timeseries.png	41259	2011-09-19	[browse]
index.html	1511	2011-09-19	[browse]