Lorenz Attractor

Version 1.2.0.2 (8.69 KB) by KAMDEM K. Paul Didier
Simulation of dynamic behaviours of the legendary Lorenz's chaotic system.
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Updated 5 Jan 2020

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Dynamic systems are physical system that the evolution is time depending. Chaotic systems are the category of these systems, which are characterized by the high sensitivity to initial conditions. There are have several technological applications of such systems. The most famous chaotic system of all time is certainly the Lorenz system. Here we present the dynamics of the Lorenz system and demonstrate its sensitivity to the initial conditions.

Cite As

KAMDEM K. Paul Didier (2024). Lorenz Attractor (https://www.mathworks.com/matlabcentral/fileexchange/62740-lorenz-attractor), MATLAB Central File Exchange. Retrieved .

MATLAB Release Compatibility
Created with R2009a
Compatible with any release
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Version Published Release Notes
1.2.0.2

Comments added
1.2.0.1

file comments updated

1.2.0.0

The summary has been corrected
1.1.0.0

The description and the name has been improved
1.0.0.0