Zaslavskii map
From Infogalactic: the planetary knowledge core
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File:Zaslavskii map.png
Zaslavskii map with parameters: 

The Zaslavskii map is a discrete-time dynamical system introduced by George M. Zaslavsky. It is an example of a dynamical system that exhibits chaotic behavior. The Zaslavskii map takes a point () in the plane and maps it to a new point:
and
where mod is the modulo operator with real arguments. The map depends on four constants ν, μ, ε and r. Russel (1980) gives a Hausdorff dimension of 1.39 but Grassberger (1983) questions this value based on their difficulties measuring the correlation dimension.
See also
References
- Lua error in package.lua at line 80: module 'strict' not found. (LINK)
- Lua error in package.lua at line 80: module 'strict' not found. (LINK)
- Lua error in package.lua at line 80: module 'strict' not found. (LINK)
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