Pages that link to "Item:Q2219552"
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The following pages link to Box dimension of fractal attractors and their numerical computation (Q2219552):
Displaying 11 items.
- A computation of the limit capacity of the Lorenz attractor (Q1074929) (← links)
- Box-counting algorithm and dimensional analysis of a pulsar (Q1186190) (← links)
- The fractal property of the Lorenz attractor (Q1433703) (← links)
- A moving-box algorithm to estimate generalized dimensions and the \(f(\alpha)\) spectrum (Q1809427) (← links)
- On a variation of the box-counting method for the numerical determination of the fractal dimension of a subset in 2D space (Q1876871) (← links)
- Local box-counting to determine fractal dimension of high-order chaos (Q2773215) (← links)
- Pointwise dimensions of the Lorenz attractor (Q2837596) (← links)
- Correlation dimension of an attractor generated by an orbit of general two-dimensional iterated quadratic map (Q2907708) (← links)
- Box dimension of Neimark–Sacker bifurcation (Q5168657) (← links)
- (Q6110205) (← links)
- Review of sample-based methods used in an analysis of multistable dynamical systems (Q6567569) (← links)