lorenz: Chaotic response of the Lorenz system
In fractal: Fractal Time Series Modeling and Analysis
Description
The Lorenz system is defined by the third order set of
ordinary differential equations:
dx/dt = sigma( y - x ),
dy/dt = rx - y - xz,
dz/dt = -bz + xy
.
If the parameter set is sigma=10, r=28, b=8/3,
then the system response is chaotic. The Lorenz is one the hallmark examples
used in illustrating nonlinear deterministic chaotic motion.
See Also
beamchaos, ecgrr, eegduke, pd5si.
Examples
1
Example output
Loading required package: splus2R
Loading required package: ifultools
fractal documentation built on May 2, 2019, 6:07 p.m.
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Description
The Lorenz system is defined by the third order set of ordinary differential equations:
dx/dt = sigma( y - x ),
dy/dt = rx - y - xz,
dz/dt = -bz + xy
.
If the parameter set is sigma=10, r=28, b=8/3, then the system response is chaotic. The Lorenz is one the hallmark examples used in illustrating nonlinear deterministic chaotic motion.
See Also
beamchaos, ecgrr, eegduke, pd5si.
Examples
1 |
Example output
Loading required package: splus2R
Loading required package: ifultools
R Package Documentation
Browse R Packages
We want your feedback!
Note that we can't provide technical support on individual packages. You should contact the package authors for that.
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