Zaslavskii Map
The 2-D map
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where
(Zaslavskii 1978). It has Correlation Exponent
(Grassberger and Procaccia 1983) andCapacity Dimension 1.39 (Russell et al. 1980).
References
Grassberger, P. and Procaccia, I. ``Measuring the Strangeness of Strange Attractors.'' Physica D 9, 189-208, 1983. Russell, D. A.; Hanson, J. D.; and Ott, E. ``Dimension of Strange Attractors.'' Phys. Rev. Let. 45, 1175-1178, 1980. Zaslavskii, G. M. ``The Simplest Case of a Strange Attractor.'' Phys. Let. 69A, 145-147, 1978.
- Riemann Mapping Theorem
- Riemann P-Differential Equation
- Riemann P-Series
- Riemann-Roch Theorem
- Riemann Series Theorem
- Riemann's Formula
- Riemann-Siegel Functions
- Riemann's Integral Theorem
- Riemann's Moduli Problem
- Riemann's Moduli Space
- Riemann Space
- Riemann Sphere
- Riemann-Stieltjes Integral
- Riemann Sum
- Riemann Surface
- Riemann Tensor
- Riemann Theta Function
- Riemann Weighted Prime-Power Counting Function
- Riemann Xi Function
- Riemann Zeta Function
- Riesel Number
- Riesz-Fischer Theorem
- Riesz Representation Theorem
- Riesz's Theorem
- Riffle Shuffle